[280] | 1 | // Part of BNC, a utility for retrieving decoding and
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[464] | 2 | // converting GNSS data streams from NTRIP broadcasters.
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[280] | 3 | //
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[464] | 4 | // Copyright (C) 2007
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[280] | 5 | // German Federal Agency for Cartography and Geodesy (BKG)
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| 6 | // http://www.bkg.bund.de
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[464] | 7 | // Czech Technical University Prague, Department of Geodesy
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[280] | 8 | // http://www.fsv.cvut.cz
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| 9 | //
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| 10 | // Email: euref-ip@bkg.bund.de
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| 11 | //
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| 12 | // This program is free software; you can redistribute it and/or
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| 13 | // modify it under the terms of the GNU General Public License
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| 14 | // as published by the Free Software Foundation, version 2.
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| 15 | //
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| 16 | // This program is distributed in the hope that it will be useful,
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| 17 | // but WITHOUT ANY WARRANTY; without even the implied warranty of
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| 18 | // MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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| 19 | // GNU General Public License for more details.
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| 20 | //
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| 21 | // You should have received a copy of the GNU General Public License
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| 22 | // along with this program; if not, write to the Free Software
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| 23 | // Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA.
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[83] | 24 |
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| 25 | /* -------------------------------------------------------------------------
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[93] | 26 | * BKG NTRIP Client
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[83] | 27 | * -------------------------------------------------------------------------
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| 28 | *
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| 29 | * Class: bncutils
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| 30 | *
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| 31 | * Purpose: Auxiliary Functions
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| 32 | *
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| 33 | * Author: L. Mervart
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| 34 | *
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| 35 | * Created: 30-Aug-2006
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| 36 | *
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| 37 | * Changes:
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| 38 | *
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| 39 | * -----------------------------------------------------------------------*/
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| 40 |
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[124] | 41 | #include <iostream>
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[218] | 42 | #include <ctime>
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[221] | 43 | #include <math.h>
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[124] | 44 |
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[83] | 45 | #include <QRegExp>
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| 46 | #include <QStringList>
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[271] | 47 | #include <QDateTime>
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[83] | 48 |
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[5807] | 49 | #include <newmatap.h>
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| 50 |
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[83] | 51 | #include "bncutils.h"
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[5070] | 52 | #include "bnccore.h"
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[83] | 53 |
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[124] | 54 | using namespace std;
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| 55 |
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[6812] | 56 | struct leapseconds { /* specify the day of leap second */
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| 57 | int day; /* this is the day, where 23:59:59 exists 2 times */
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| 58 | int month; /* not the next day! */
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| 59 | int year;
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| 60 | int taicount;
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| 61 | };
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| 62 | static const int months[13] = {0,31,28,31,30,31,30,31,31,30,31,30,31};
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| 63 | static const struct leapseconds leap[] = {
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| 64 | /*{31, 12, 1971, 10},*/
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| 65 | /*{30, 06, 1972, 11},*/
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| 66 | /*{31, 12, 1972, 12},*/
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| 67 | /*{31, 12, 1973, 13},*/
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| 68 | /*{31, 12, 1974, 14},*/
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| 69 | /*{31, 12, 1975, 15},*/
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| 70 | /*{31, 12, 1976, 16},*/
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| 71 | /*{31, 12, 1977, 17},*/
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| 72 | /*{31, 12, 1978, 18},*/
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| 73 | /*{31, 12, 1979, 19},*/
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| 74 | {30, 06, 1981,20},
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| 75 | {30, 06, 1982,21},
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| 76 | {30, 06, 1983,22},
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| 77 | {30, 06, 1985,23},
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| 78 | {31, 12, 1987,24},
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| 79 | {31, 12, 1989,25},
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| 80 | {31, 12, 1990,26},
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| 81 | {30, 06, 1992,27},
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| 82 | {30, 06, 1993,28},
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| 83 | {30, 06, 1994,29},
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| 84 | {31, 12, 1995,30},
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| 85 | {30, 06, 1997,31},
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| 86 | {31, 12, 1998,32},
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| 87 | {31, 12, 2005,33},
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| 88 | {31, 12, 2008,34},
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| 89 | {30, 06, 2012,35},
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| 90 | {30, 06, 2015,36},
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| 91 | {0,0,0,0} /* end marker */
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| 92 | };
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| 93 |
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| 94 | #define GPSLEAPSTART 19 /* 19 leap seconds existed at 6.1.1980 */
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| 95 |
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| 96 | static int longyear(int year, int month)
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| 97 | {
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| 98 | if(!(year % 4) && (!(year % 400) || (year % 100)))
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| 99 | {
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| 100 | if(!month || month == 2)
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| 101 | return 1;
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| 102 | }
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| 103 | return 0;
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| 104 | }
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| 105 |
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| 106 | int gnumleap(int year, int month, int day)
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| 107 | {
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| 108 | int ls = 0;
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| 109 | const struct leapseconds *l;
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| 110 |
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| 111 | for(l = leap; l->taicount && year >= l->year; ++l)
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| 112 | {
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| 113 | if(year > l->year || month > l->month || (month == l->month && day > l->day))
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| 114 | ls = l->taicount - GPSLEAPSTART;
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| 115 | }
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| 116 | return ls;
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| 117 | }
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| 118 |
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| 119 | /* Convert Moscow time into UTC (fixnumleap == 1) or GPS (fixnumleap == 0) */
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| 120 | void updatetime(int *week, int *secOfWeek, int mSecOfWeek, bool fixnumleap)
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| 121 | {
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| 122 | int y,m,d,k,l, nul;
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| 123 | unsigned int j = *week*(7*24*60*60) + *secOfWeek + 5*24*60*60+3*60*60;
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| 124 | int glo_daynumber = 0, glo_timeofday;
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| 125 | for(y = 1980; j >= (unsigned int)(k = (l = (365+longyear(y,0)))*24*60*60)
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| 126 | + gnumleap(y+1,1,1); ++y)
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| 127 | {
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| 128 | j -= k; glo_daynumber += l;
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| 129 | }
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| 130 | for(m = 1; j >= (unsigned int)(k = (l = months[m]+longyear(y, m))*24*60*60)
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| 131 | + gnumleap(y, m+1, 1); ++m)
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| 132 | {
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| 133 | j -= k; glo_daynumber += l;
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| 134 | }
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| 135 | for(d = 1; j >= 24UL*60UL*60UL + gnumleap(y, m, d+1); ++d)
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| 136 | j -= 24*60*60;
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| 137 | glo_daynumber -= 16*365+4-d;
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| 138 | nul = gnumleap(y, m, d);
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| 139 | glo_timeofday = j-nul;
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| 140 |
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| 141 | // original version
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| 142 | // if(mSecOfWeek < 5*60*1000 && glo_timeofday > 23*60*60)
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| 143 | // *secOfWeek += 24*60*60;
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| 144 | // else if(glo_timeofday < 5*60 && mSecOfWeek > 23*60*60*1000)
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| 145 | // *secOfWeek -= 24*60*60;
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| 146 |
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| 147 | // new version
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| 148 | if(mSecOfWeek < 4*60*60*1000 && glo_timeofday > 20*60*60)
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| 149 | *secOfWeek += 24*60*60;
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| 150 | else if(glo_timeofday < 4*60*60 && mSecOfWeek > 20*60*60*1000)
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| 151 | *secOfWeek -= 24*60*60;
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| 152 |
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| 153 | *secOfWeek += mSecOfWeek/1000-glo_timeofday;
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| 154 | if(fixnumleap)
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| 155 | *secOfWeek -= nul;
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| 156 | if(*secOfWeek < 0) {*secOfWeek += 24*60*60*7; --*week; }
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| 157 | if(*secOfWeek >= 24*60*60*7) {*secOfWeek -= 24*60*60*7; ++*week; }
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| 158 | }
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| 159 |
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[1381] | 160 | //
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| 161 | ////////////////////////////////////////////////////////////////////////////
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[83] | 162 | void expandEnvVar(QString& str) {
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| 163 |
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| 164 | QRegExp rx("(\\$\\{.+\\})");
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| 165 |
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| 166 | if (rx.indexIn(str) != -1) {
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| 167 | QStringListIterator it(rx.capturedTexts());
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| 168 | if (it.hasNext()) {
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| 169 | QString rxStr = it.next();
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| 170 | QString envVar = rxStr.mid(2,rxStr.length()-3);
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| 171 | str.replace(rxStr, qgetenv(envVar.toAscii()));
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| 172 | }
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| 173 | }
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| 174 |
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| 175 | }
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[124] | 176 |
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[5910] | 177 | // Strip White Space
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| 178 | ////////////////////////////////////////////////////////////////////////////
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| 179 | void stripWhiteSpace(string& str) {
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| 180 | if (!str.empty()) {
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| 181 | string::size_type beg = str.find_first_not_of(" \t\f\n\r\v");
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| 182 | string::size_type end = str.find_last_not_of(" \t\f\n\r\v");
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| 183 | if (beg > str.max_size())
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| 184 | str.erase();
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| 185 | else
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| 186 | str = str.substr(beg, end-beg+1);
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| 187 | }
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| 188 | }
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| 189 |
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[1381] | 190 | //
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| 191 | ////////////////////////////////////////////////////////////////////////////
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[124] | 192 | QDateTime dateAndTimeFromGPSweek(int GPSWeek, double GPSWeeks) {
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| 193 |
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| 194 | static const QDate zeroEpoch(1980, 1, 6);
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| 195 |
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| 196 | QDate date(zeroEpoch);
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| 197 | QTime time(0,0,0,0);
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| 198 |
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| 199 | int weekDays = int(GPSWeeks) / 86400;
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| 200 | date = date.addDays( GPSWeek * 7 + weekDays );
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| 201 | time = time.addMSecs( int( (GPSWeeks - 86400 * weekDays) * 1e3 ) );
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| 202 |
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| 203 | return QDateTime(date,time);
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| 204 | }
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[210] | 205 |
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[1381] | 206 | //
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| 207 | ////////////////////////////////////////////////////////////////////////////
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[218] | 208 | void currentGPSWeeks(int& week, double& sec) {
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[210] | 209 |
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[1942] | 210 | QDateTime currDateTimeGPS;
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[1155] | 211 |
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[5846] | 212 | if ( BNC_CORE->dateAndTimeGPSSet() ) {
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| 213 | currDateTimeGPS = BNC_CORE->dateAndTimeGPS();
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[1155] | 214 | }
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| 215 | else {
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[1942] | 216 | currDateTimeGPS = QDateTime::currentDateTime().toUTC();
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| 217 | QDate hlp = currDateTimeGPS.date();
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| 218 | currDateTimeGPS = currDateTimeGPS.addSecs(gnumleap(hlp.year(),
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| 219 | hlp.month(), hlp.day()));
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[1155] | 220 | }
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| 221 |
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[1942] | 222 | QDate currDateGPS = currDateTimeGPS.date();
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| 223 | QTime currTimeGPS = currDateTimeGPS.time();
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[210] | 224 |
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[1942] | 225 | week = int( (double(currDateGPS.toJulianDay()) - 2444244.5) / 7 );
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[1036] | 226 |
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[1942] | 227 | sec = (currDateGPS.dayOfWeek() % 7) * 24.0 * 3600.0 +
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| 228 | currTimeGPS.hour() * 3600.0 +
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| 229 | currTimeGPS.minute() * 60.0 +
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| 230 | currTimeGPS.second() +
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| 231 | currTimeGPS.msec() / 1000.0;
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[1036] | 232 | }
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[1154] | 233 |
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[1381] | 234 | //
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| 235 | ////////////////////////////////////////////////////////////////////////////
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[1154] | 236 | QDateTime currentDateAndTimeGPS() {
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[5846] | 237 | if ( BNC_CORE->dateAndTimeGPSSet() ) {
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| 238 | return BNC_CORE->dateAndTimeGPS();
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[2530] | 239 | }
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| 240 | else {
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| 241 | int GPSWeek;
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| 242 | double GPSWeeks;
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| 243 | currentGPSWeeks(GPSWeek, GPSWeeks);
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| 244 | return dateAndTimeFromGPSweek(GPSWeek, GPSWeeks);
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| 245 | }
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[1154] | 246 | }
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| 247 |
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[1381] | 248 | //
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| 249 | ////////////////////////////////////////////////////////////////////////////
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[1595] | 250 | QByteArray ggaString(const QByteArray& latitude,
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| 251 | const QByteArray& longitude,
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[6786] | 252 | const QByteArray& height,
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| 253 | const QString& ggaType) {
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[1381] | 254 |
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| 255 | double lat = strtod(latitude,NULL);
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| 256 | double lon = strtod(longitude,NULL);
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[1595] | 257 | double hei = strtod(height,NULL);
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[6786] | 258 | QString sentences = "GPGGA,";
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| 259 | if (ggaType.contains("GNGGA")) {
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| 260 | sentences = "GNGGA,";
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| 261 | }
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[1381] | 262 |
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| 263 | const char* flagN="N";
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| 264 | const char* flagE="E";
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| 265 | if (lon >180.) {lon=(lon-360.)*(-1.); flagE="W";}
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| 266 | if ((lon < 0.) && (lon >= -180.)) {lon=lon*(-1.); flagE="W";}
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| 267 | if (lon < -180.) {lon=(lon+360.); flagE="E";}
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| 268 | if (lat < 0.) {lat=lat*(-1.); flagN="S";}
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| 269 | QTime ttime(QDateTime::currentDateTime().toUTC().time());
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| 270 | int lat_deg = (int)lat;
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| 271 | double lat_min=(lat-lat_deg)*60.;
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| 272 | int lon_deg = (int)lon;
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| 273 | double lon_min=(lon-lon_deg)*60.;
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| 274 | int hh = 0 , mm = 0;
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| 275 | double ss = 0.0;
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| 276 | hh=ttime.hour();
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| 277 | mm=ttime.minute();
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| 278 | ss=(double)ttime.second()+0.001*ttime.msec();
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| 279 | QString gga;
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[6786] | 280 | gga += sentences;
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[1381] | 281 | gga += QString("%1%2%3,").arg((int)hh, 2, 10, QLatin1Char('0')).arg((int)mm, 2, 10, QLatin1Char('0')).arg((int)ss, 2, 10, QLatin1Char('0'));
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| 282 | gga += QString("%1%2,").arg((int)lat_deg,2, 10, QLatin1Char('0')).arg(lat_min, 7, 'f', 4, QLatin1Char('0'));
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| 283 | gga += flagN;
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| 284 | gga += QString(",%1%2,").arg((int)lon_deg,3, 10, QLatin1Char('0')).arg(lon_min, 7, 'f', 4, QLatin1Char('0'));
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[1595] | 285 | gga += flagE + QString(",1,05,1.00");
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[1599] | 286 | gga += QString(",%1,").arg(hei, 2, 'f', 1);
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[1595] | 287 | gga += QString("M,10.000,M,,");
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[1381] | 288 | int xori;
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| 289 | char XOR = 0;
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| 290 | char *Buff =gga.toAscii().data();
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| 291 | int iLen = strlen(Buff);
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| 292 | for (xori = 0; xori < iLen; xori++) {
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| 293 | XOR ^= (char)Buff[xori];
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| 294 | }
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[1506] | 295 | gga = "$" + gga + QString("*%1").arg(XOR, 2, 16, QLatin1Char('0'));
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[1381] | 296 |
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[1387] | 297 | return gga.toAscii();
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[1381] | 298 | }
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[2043] | 299 |
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| 300 | //
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| 301 | ////////////////////////////////////////////////////////////////////////////
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| 302 | void RSW_to_XYZ(const ColumnVector& rr, const ColumnVector& vv,
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| 303 | const ColumnVector& rsw, ColumnVector& xyz) {
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| 304 |
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| 305 | ColumnVector along = vv / vv.norm_Frobenius();
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| 306 | ColumnVector cross = crossproduct(rr, vv); cross /= cross.norm_Frobenius();
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| 307 | ColumnVector radial = crossproduct(along, cross);
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| 308 |
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| 309 | Matrix RR(3,3);
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| 310 | RR.Column(1) = radial;
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| 311 | RR.Column(2) = along;
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| 312 | RR.Column(3) = cross;
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| 313 |
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| 314 | xyz = RR * rsw;
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| 315 | }
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[2063] | 316 |
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[2988] | 317 | // Transformation xyz --> radial, along track, out-of-plane
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| 318 | ////////////////////////////////////////////////////////////////////////////
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| 319 | void XYZ_to_RSW(const ColumnVector& rr, const ColumnVector& vv,
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| 320 | const ColumnVector& xyz, ColumnVector& rsw) {
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| 321 |
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| 322 | ColumnVector along = vv / vv.norm_Frobenius();
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| 323 | ColumnVector cross = crossproduct(rr, vv); cross /= cross.norm_Frobenius();
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| 324 | ColumnVector radial = crossproduct(along, cross);
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| 325 |
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| 326 | rsw.ReSize(3);
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| 327 | rsw(1) = DotProduct(xyz, radial);
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| 328 | rsw(2) = DotProduct(xyz, along);
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| 329 | rsw(3) = DotProduct(xyz, cross);
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| 330 | }
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| 331 |
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[2063] | 332 | // Rectangular Coordinates -> Ellipsoidal Coordinates
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| 333 | ////////////////////////////////////////////////////////////////////////////
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| 334 | t_irc xyz2ell(const double* XYZ, double* Ell) {
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| 335 |
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| 336 | const double bell = t_CST::aell*(1.0-1.0/t_CST::fInv) ;
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| 337 | const double e2 = (t_CST::aell*t_CST::aell-bell*bell)/(t_CST::aell*t_CST::aell) ;
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| 338 | const double e2c = (t_CST::aell*t_CST::aell-bell*bell)/(bell*bell) ;
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| 339 |
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| 340 | double nn, ss, zps, hOld, phiOld, theta, sin3, cos3;
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| 341 |
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| 342 | ss = sqrt(XYZ[0]*XYZ[0]+XYZ[1]*XYZ[1]) ;
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| 343 | zps = XYZ[2]/ss ;
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| 344 | theta = atan( (XYZ[2]*t_CST::aell) / (ss*bell) );
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| 345 | sin3 = sin(theta) * sin(theta) * sin(theta);
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| 346 | cos3 = cos(theta) * cos(theta) * cos(theta);
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| 347 |
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| 348 | // Closed formula
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| 349 | Ell[0] = atan( (XYZ[2] + e2c * bell * sin3) / (ss - e2 * t_CST::aell * cos3) );
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| 350 | Ell[1] = atan2(XYZ[1],XYZ[0]) ;
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| 351 | nn = t_CST::aell/sqrt(1.0-e2*sin(Ell[0])*sin(Ell[0])) ;
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| 352 | Ell[2] = ss / cos(Ell[0]) - nn;
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| 353 |
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| 354 | const int MAXITER = 100;
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| 355 | for (int ii = 1; ii <= MAXITER; ii++) {
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| 356 | nn = t_CST::aell/sqrt(1.0-e2*sin(Ell[0])*sin(Ell[0])) ;
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| 357 | hOld = Ell[2] ;
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| 358 | phiOld = Ell[0] ;
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| 359 | Ell[2] = ss/cos(Ell[0])-nn ;
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| 360 | Ell[0] = atan(zps/(1.0-e2*nn/(nn+Ell[2]))) ;
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| 361 | if ( fabs(phiOld-Ell[0]) <= 1.0e-11 && fabs(hOld-Ell[2]) <= 1.0e-5 ) {
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| 362 | return success;
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| 363 | }
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| 364 | }
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| 365 |
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| 366 | return failure;
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| 367 | }
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[2065] | 368 |
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| 369 | // Rectangular Coordinates -> North, East, Up Components
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| 370 | ////////////////////////////////////////////////////////////////////////////
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| 371 | void xyz2neu(const double* Ell, const double* xyz, double* neu) {
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| 372 |
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| 373 | double sinPhi = sin(Ell[0]);
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| 374 | double cosPhi = cos(Ell[0]);
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| 375 | double sinLam = sin(Ell[1]);
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| 376 | double cosLam = cos(Ell[1]);
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| 377 |
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| 378 | neu[0] = - sinPhi*cosLam * xyz[0]
|
---|
| 379 | - sinPhi*sinLam * xyz[1]
|
---|
| 380 | + cosPhi * xyz[2];
|
---|
| 381 |
|
---|
| 382 | neu[1] = - sinLam * xyz[0]
|
---|
| 383 | + cosLam * xyz[1];
|
---|
| 384 |
|
---|
| 385 | neu[2] = + cosPhi*cosLam * xyz[0]
|
---|
| 386 | + cosPhi*sinLam * xyz[1]
|
---|
| 387 | + sinPhi * xyz[2];
|
---|
| 388 | }
|
---|
[2221] | 389 |
|
---|
[2582] | 390 | // North, East, Up Components -> Rectangular Coordinates
|
---|
| 391 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 392 | void neu2xyz(const double* Ell, const double* neu, double* xyz) {
|
---|
| 393 |
|
---|
| 394 | double sinPhi = sin(Ell[0]);
|
---|
| 395 | double cosPhi = cos(Ell[0]);
|
---|
| 396 | double sinLam = sin(Ell[1]);
|
---|
| 397 | double cosLam = cos(Ell[1]);
|
---|
| 398 |
|
---|
| 399 | xyz[0] = - sinPhi*cosLam * neu[0]
|
---|
| 400 | - sinLam * neu[1]
|
---|
| 401 | + cosPhi*cosLam * neu[2];
|
---|
| 402 |
|
---|
| 403 | xyz[1] = - sinPhi*sinLam * neu[0]
|
---|
| 404 | + cosLam * neu[1]
|
---|
| 405 | + cosPhi*sinLam * neu[2];
|
---|
| 406 |
|
---|
| 407 | xyz[2] = + cosPhi * neu[0]
|
---|
| 408 | + sinPhi * neu[2];
|
---|
| 409 | }
|
---|
| 410 |
|
---|
[7244] | 411 | // Rectangular Coordinates -> Geocentric Coordinates
|
---|
| 412 | ////////////////////////////////////////////////////////////////////////////
|
---|
[7251] | 413 | t_irc xyz2geoc(const double* XYZ, double* Geoc) {
|
---|
[7244] | 414 |
|
---|
| 415 | const double bell = t_CST::aell*(1.0-1.0/t_CST::fInv) ;
|
---|
[7260] | 416 | const double e2 = (t_CST::aell*t_CST::aell-bell*bell)/(t_CST::aell*t_CST::aell) ;
|
---|
[7244] | 417 | double Ell[3];
|
---|
[7251] | 418 | if (xyz2ell(XYZ, Ell) != success) {
|
---|
| 419 | return failure;
|
---|
| 420 | }
|
---|
[7244] | 421 | double rho = sqrt(XYZ[0]*XYZ[0]+XYZ[1]*XYZ[1]+XYZ[2]*XYZ[2]);
|
---|
[7260] | 422 | double Rn = t_CST::aell/sqrt(1-e2*pow(sin(Ell[0]),2));
|
---|
[7244] | 423 |
|
---|
| 424 | Geoc[0] = atan((1-e2 * Rn/(Rn + Ell[2])) * tan(Ell[0]));
|
---|
| 425 | Geoc[1] = Ell[1];
|
---|
| 426 | Geoc[2] = rho-t_CST::rgeoc;
|
---|
[7251] | 427 |
|
---|
| 428 | return success;
|
---|
[7244] | 429 | }
|
---|
| 430 |
|
---|
[5807] | 431 | //
|
---|
| 432 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 433 | double Frac (double x) {
|
---|
| 434 | return x-floor(x);
|
---|
| 435 | }
|
---|
| 436 |
|
---|
[7183] | 437 | //
|
---|
[5807] | 438 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 439 | double Modulo (double x, double y) {
|
---|
| 440 | return y*Frac(x/y);
|
---|
| 441 | }
|
---|
| 442 |
|
---|
[5753] | 443 | // Round to nearest integer
|
---|
| 444 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 445 | double nint(double val) {
|
---|
| 446 | return ((val < 0.0) ? -floor(fabs(val)+0.5) : floor(val+0.5));
|
---|
| 447 | }
|
---|
| 448 |
|
---|
[7183] | 449 | //
|
---|
| 450 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 451 | int factorial(int n) {
|
---|
| 452 | if (n == 0) {
|
---|
| 453 | return 1;
|
---|
| 454 | }
|
---|
| 455 | else {
|
---|
| 456 | return (n * factorial(n - 1));
|
---|
| 457 | }
|
---|
| 458 | }
|
---|
| 459 |
|
---|
| 460 | //
|
---|
| 461 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 462 | double associatedLegendreFunction(int n, int m, double t) {
|
---|
| 463 | double sum = 0.0;
|
---|
| 464 | int r = (int) floor((n - m) / 2);
|
---|
| 465 | for (int k = 0; k <= r; k++) {
|
---|
[7228] | 466 | sum += (pow(-1.0, (double)k) * factorial(2*n - 2*k)
|
---|
| 467 | / (factorial(k) * factorial(n-k) * factorial(n-m-2*k))
|
---|
| 468 | * pow(t, (double)n-m-2*k));
|
---|
[7183] | 469 | }
|
---|
| 470 | double fac = pow(2.0,(double) -n) * pow((1 - t*t), (double)m/2);
|
---|
| 471 | return sum *= fac;
|
---|
| 472 | }
|
---|
| 473 |
|
---|
| 474 |
|
---|
[5752] | 475 | // Jacobian XYZ --> NEU
|
---|
| 476 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 477 | void jacobiXYZ_NEU(const double* Ell, Matrix& jacobi) {
|
---|
| 478 |
|
---|
| 479 | Tracer tracer("jacobiXYZ_NEU");
|
---|
| 480 |
|
---|
| 481 | double sinPhi = sin(Ell[0]);
|
---|
| 482 | double cosPhi = cos(Ell[0]);
|
---|
| 483 | double sinLam = sin(Ell[1]);
|
---|
| 484 | double cosLam = cos(Ell[1]);
|
---|
| 485 |
|
---|
| 486 | jacobi(1,1) = - sinPhi * cosLam;
|
---|
| 487 | jacobi(1,2) = - sinPhi * sinLam;
|
---|
| 488 | jacobi(1,3) = cosPhi;
|
---|
| 489 |
|
---|
| 490 | jacobi(2,1) = - sinLam;
|
---|
| 491 | jacobi(2,2) = cosLam;
|
---|
| 492 | jacobi(2,3) = 0.0;
|
---|
| 493 |
|
---|
| 494 | jacobi(3,1) = cosPhi * cosLam;
|
---|
| 495 | jacobi(3,2) = cosPhi * sinLam;
|
---|
| 496 | jacobi(3,3) = sinPhi;
|
---|
| 497 | }
|
---|
| 498 |
|
---|
| 499 | // Jacobian Ell --> XYZ
|
---|
| 500 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 501 | void jacobiEll_XYZ(const double* Ell, Matrix& jacobi) {
|
---|
| 502 |
|
---|
| 503 | Tracer tracer("jacobiEll_XYZ");
|
---|
| 504 |
|
---|
| 505 | double sinPhi = sin(Ell[0]);
|
---|
| 506 | double cosPhi = cos(Ell[0]);
|
---|
| 507 | double sinLam = sin(Ell[1]);
|
---|
| 508 | double cosLam = cos(Ell[1]);
|
---|
| 509 | double hh = Ell[2];
|
---|
| 510 |
|
---|
| 511 | double bell = t_CST::aell*(1.0-1.0/t_CST::fInv);
|
---|
| 512 | double e2 = (t_CST::aell*t_CST::aell-bell*bell)/(t_CST::aell*t_CST::aell) ;
|
---|
| 513 | double nn = t_CST::aell/sqrt(1.0-e2*sinPhi*sinPhi) ;
|
---|
| 514 |
|
---|
| 515 | jacobi(1,1) = -(nn+hh) * sinPhi * cosLam;
|
---|
| 516 | jacobi(1,2) = -(nn+hh) * cosPhi * sinLam;
|
---|
| 517 | jacobi(1,3) = cosPhi * cosLam;
|
---|
| 518 |
|
---|
| 519 | jacobi(2,1) = -(nn+hh) * sinPhi * sinLam;
|
---|
| 520 | jacobi(2,2) = (nn+hh) * cosPhi * cosLam;
|
---|
| 521 | jacobi(2,3) = cosPhi * sinLam;
|
---|
| 522 |
|
---|
| 523 | jacobi(3,1) = (nn*(1.0-e2)+hh) * cosPhi;
|
---|
| 524 | jacobi(3,2) = 0.0;
|
---|
| 525 | jacobi(3,3) = sinPhi;
|
---|
| 526 | }
|
---|
| 527 |
|
---|
| 528 | // Covariance Matrix in NEU
|
---|
| 529 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 530 | void covariXYZ_NEU(const SymmetricMatrix& QQxyz, const double* Ell,
|
---|
| 531 | SymmetricMatrix& Qneu) {
|
---|
| 532 |
|
---|
| 533 | Tracer tracer("covariXYZ_NEU");
|
---|
| 534 |
|
---|
| 535 | Matrix CC(3,3);
|
---|
| 536 | jacobiXYZ_NEU(Ell, CC);
|
---|
| 537 | Qneu << CC * QQxyz * CC.t();
|
---|
| 538 | }
|
---|
| 539 |
|
---|
| 540 | // Covariance Matrix in XYZ
|
---|
| 541 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 542 | void covariNEU_XYZ(const SymmetricMatrix& QQneu, const double* Ell,
|
---|
| 543 | SymmetricMatrix& Qxyz) {
|
---|
| 544 |
|
---|
| 545 | Tracer tracer("covariNEU_XYZ");
|
---|
| 546 |
|
---|
| 547 | Matrix CC(3,3);
|
---|
| 548 | jacobiXYZ_NEU(Ell, CC);
|
---|
| 549 | Qxyz << CC.t() * QQneu * CC;
|
---|
| 550 | }
|
---|
| 551 |
|
---|
[2221] | 552 | // Fourth order Runge-Kutta numerical integrator for ODEs
|
---|
| 553 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 554 | ColumnVector rungeKutta4(
|
---|
| 555 | double xi, // the initial x-value
|
---|
| 556 | const ColumnVector& yi, // vector of the initial y-values
|
---|
| 557 | double dx, // the step size for the integration
|
---|
[2556] | 558 | double* acc, // aditional acceleration
|
---|
| 559 | ColumnVector (*der)(double x, const ColumnVector& y, double* acc)
|
---|
[2221] | 560 | // A pointer to a function that computes the
|
---|
| 561 | // derivative of a function at a point (x,y)
|
---|
| 562 | ) {
|
---|
| 563 |
|
---|
[2556] | 564 | ColumnVector k1 = der(xi , yi , acc) * dx;
|
---|
| 565 | ColumnVector k2 = der(xi+dx/2.0, yi+k1/2.0, acc) * dx;
|
---|
| 566 | ColumnVector k3 = der(xi+dx/2.0, yi+k2/2.0, acc) * dx;
|
---|
| 567 | ColumnVector k4 = der(xi+dx , yi+k3 , acc) * dx;
|
---|
[2221] | 568 |
|
---|
| 569 | ColumnVector yf = yi + k1/6.0 + k2/3.0 + k3/3.0 + k4/6.0;
|
---|
| 570 |
|
---|
| 571 | return yf;
|
---|
| 572 | }
|
---|
[3044] | 573 | //
|
---|
| 574 | ////////////////////////////////////////////////////////////////////////////
|
---|
[5886] | 575 | double djul(long jj, long mm, double tt) {
|
---|
| 576 | long ii, kk;
|
---|
[3171] | 577 | double djul ;
|
---|
| 578 | if( mm <= 2 ) {
|
---|
| 579 | jj = jj - 1;
|
---|
| 580 | mm = mm + 12;
|
---|
| 581 | }
|
---|
| 582 | ii = jj/100;
|
---|
| 583 | kk = 2 - ii + ii/4;
|
---|
| 584 | djul = (365.25*jj - fmod( 365.25*jj, 1.0 )) - 679006.0;
|
---|
| 585 | djul = djul + floor( 30.6001*(mm + 1) ) + tt + kk;
|
---|
| 586 | return djul;
|
---|
| 587 | }
|
---|
| 588 |
|
---|
| 589 | //
|
---|
| 590 | ////////////////////////////////////////////////////////////////////////////
|
---|
[5886] | 591 | double gpjd(double second, int nweek) {
|
---|
| 592 | double deltat;
|
---|
| 593 | deltat = nweek*7.0 + second/86400.0 ;
|
---|
| 594 | return( 44244.0 + deltat) ;
|
---|
| 595 | }
|
---|
| 596 |
|
---|
| 597 | //
|
---|
| 598 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 599 | void jdgp(double tjul, double & second, long & nweek) {
|
---|
[3171] | 600 | double deltat;
|
---|
| 601 | deltat = tjul - 44244.0 ;
|
---|
[5886] | 602 | nweek = (long) floor(deltat/7.0);
|
---|
[3171] | 603 | second = (deltat - (nweek)*7.0)*86400.0;
|
---|
| 604 | }
|
---|
| 605 |
|
---|
| 606 | //
|
---|
| 607 | ////////////////////////////////////////////////////////////////////////////
|
---|
[5886] | 608 | void jmt(double djul, long& jj, long& mm, double& dd) {
|
---|
| 609 | long ih, ih1, ih2 ;
|
---|
| 610 | double t1, t2, t3, t4;
|
---|
| 611 | t1 = 1.0 + djul - fmod( djul, 1.0 ) + 2400000.0;
|
---|
| 612 | t4 = fmod( djul, 1.0 );
|
---|
| 613 | ih = long( (t1 - 1867216.25)/36524.25 );
|
---|
| 614 | t2 = t1 + 1 + ih - ih/4;
|
---|
| 615 | t3 = t2 - 1720995.0;
|
---|
| 616 | ih1 = long( (t3 - 122.1)/365.25 );
|
---|
| 617 | t1 = 365.25*ih1 - fmod( 365.25*ih1, 1.0 );
|
---|
| 618 | ih2 = long( (t3 - t1)/30.6001 );
|
---|
| 619 | dd = t3 - t1 - (int)( 30.6001*ih2 ) + t4;
|
---|
| 620 | mm = ih2 - 1;
|
---|
| 621 | if ( ih2 > 13 ) mm = ih2 - 13;
|
---|
| 622 | jj = ih1;
|
---|
| 623 | if ( mm <= 2 ) jj = jj + 1;
|
---|
| 624 | }
|
---|
| 625 |
|
---|
| 626 | //
|
---|
| 627 | ////////////////////////////////////////////////////////////////////////////
|
---|
[3044] | 628 | void GPSweekFromDateAndTime(const QDateTime& dateTime,
|
---|
| 629 | int& GPSWeek, double& GPSWeeks) {
|
---|
| 630 |
|
---|
| 631 | static const QDateTime zeroEpoch(QDate(1980, 1, 6),QTime(),Qt::UTC);
|
---|
| 632 |
|
---|
| 633 | GPSWeek = zeroEpoch.daysTo(dateTime) / 7;
|
---|
| 634 |
|
---|
| 635 | int weekDay = dateTime.date().dayOfWeek() + 1; // Qt: Monday = 1
|
---|
| 636 | if (weekDay > 7) weekDay = 1;
|
---|
| 637 |
|
---|
| 638 | GPSWeeks = (weekDay - 1) * 86400.0
|
---|
| 639 | - dateTime.time().msecsTo(QTime()) / 1e3;
|
---|
| 640 | }
|
---|
| 641 |
|
---|
| 642 | //
|
---|
| 643 | ////////////////////////////////////////////////////////////////////////////
|
---|
[3171] | 644 | void GPSweekFromYMDhms(int year, int month, int day, int hour, int min,
|
---|
| 645 | double sec, int& GPSWeek, double& GPSWeeks) {
|
---|
| 646 |
|
---|
| 647 | double mjd = djul(year, month, day);
|
---|
| 648 |
|
---|
[5888] | 649 | long GPSWeek_long;
|
---|
| 650 | jdgp(mjd, GPSWeeks, GPSWeek_long);
|
---|
| 651 | GPSWeek = GPSWeek_long;
|
---|
[3171] | 652 | GPSWeeks += hour * 3600.0 + min * 60.0 + sec;
|
---|
| 653 | }
|
---|
| 654 |
|
---|
| 655 | //
|
---|
| 656 | ////////////////////////////////////////////////////////////////////////////
|
---|
[3044] | 657 | void mjdFromDateAndTime(const QDateTime& dateTime, int& mjd, double& dayfrac) {
|
---|
| 658 |
|
---|
| 659 | static const QDate zeroDate(1858, 11, 17);
|
---|
| 660 |
|
---|
| 661 | mjd = zeroDate.daysTo(dateTime.date());
|
---|
| 662 |
|
---|
| 663 | dayfrac = (dateTime.time().hour() +
|
---|
| 664 | (dateTime.time().minute() +
|
---|
| 665 | (dateTime.time().second() +
|
---|
| 666 | dateTime.time().msec() / 1000.0) / 60.0) / 60.0) / 24.0;
|
---|
| 667 | }
|
---|
[3408] | 668 |
|
---|
| 669 | //
|
---|
| 670 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 671 | bool findInVector(const vector<QString>& vv, const QString& str) {
|
---|
| 672 | std::vector<QString>::const_iterator it;
|
---|
| 673 | for (it = vv.begin(); it != vv.end(); ++it) {
|
---|
| 674 | if ( (*it) == str) {
|
---|
| 675 | return true;
|
---|
| 676 | }
|
---|
| 677 | }
|
---|
| 678 | return false;
|
---|
| 679 | }
|
---|
| 680 |
|
---|
[3664] | 681 | //
|
---|
| 682 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 683 | int readInt(const QString& str, int pos, int len, int& value) {
|
---|
| 684 | bool ok;
|
---|
| 685 | value = str.mid(pos, len).toInt(&ok);
|
---|
| 686 | return ok ? 0 : 1;
|
---|
| 687 | }
|
---|
| 688 |
|
---|
| 689 | //
|
---|
| 690 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 691 | int readDbl(const QString& str, int pos, int len, double& value) {
|
---|
| 692 | QString hlp = str.mid(pos, len);
|
---|
| 693 | for (int ii = 0; ii < hlp.length(); ii++) {
|
---|
| 694 | if (hlp[ii]=='D' || hlp[ii]=='d' || hlp[ii] == 'E') {
|
---|
| 695 | hlp[ii]='e';
|
---|
| 696 | }
|
---|
| 697 | }
|
---|
| 698 | bool ok;
|
---|
| 699 | value = hlp.toDouble(&ok);
|
---|
| 700 | return ok ? 0 : 1;
|
---|
| 701 | }
|
---|
[4338] | 702 |
|
---|
| 703 | // Topocentrical Distance and Elevation
|
---|
| 704 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 705 | void topos(double xRec, double yRec, double zRec,
|
---|
| 706 | double xSat, double ySat, double zSat,
|
---|
| 707 | double& rho, double& eleSat, double& azSat) {
|
---|
| 708 |
|
---|
| 709 | double dx[3];
|
---|
| 710 | dx[0] = xSat-xRec;
|
---|
| 711 | dx[1] = ySat-yRec;
|
---|
| 712 | dx[2] = zSat-zRec;
|
---|
| 713 |
|
---|
| 714 | rho = sqrt( dx[0]*dx[0] + dx[1]*dx[1] + dx[2]*dx[2] );
|
---|
| 715 |
|
---|
| 716 | double xyzRec[3];
|
---|
| 717 | xyzRec[0] = xRec;
|
---|
| 718 | xyzRec[1] = yRec;
|
---|
| 719 | xyzRec[2] = zRec;
|
---|
| 720 |
|
---|
| 721 | double Ell[3];
|
---|
| 722 | double neu[3];
|
---|
| 723 | xyz2ell(xyzRec, Ell);
|
---|
| 724 | xyz2neu(Ell, dx, neu);
|
---|
| 725 |
|
---|
| 726 | eleSat = acos( sqrt(neu[0]*neu[0] + neu[1]*neu[1]) / rho );
|
---|
| 727 | if (neu[2] < 0) {
|
---|
| 728 | eleSat *= -1.0;
|
---|
| 729 | }
|
---|
| 730 |
|
---|
| 731 | azSat = atan2(neu[1], neu[0]);
|
---|
| 732 | }
|
---|
[5230] | 733 |
|
---|
| 734 | // Degrees -> degrees, minutes, seconds
|
---|
| 735 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 736 | void deg2DMS(double decDeg, int& deg, int& min, double& sec) {
|
---|
| 737 | int sgn = (decDeg < 0.0 ? -1 : 1);
|
---|
| 738 | deg = sgn * static_cast<int>(decDeg);
|
---|
| 739 | min = static_cast<int>((decDeg - deg)*60);
|
---|
| 740 | sec = (decDeg - deg - min/60.0) * 3600.0;
|
---|
| 741 | }
|
---|
[5310] | 742 |
|
---|
| 743 | //
|
---|
| 744 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 745 | QString fortranFormat(double value, int width, int prec) {
|
---|
[6537] | 746 | int expo = value == 0.0 ? 0 : int(log10(fabs(value)));
|
---|
[5310] | 747 | double mant = value == 0.0 ? 0 : value / pow(10, expo);
|
---|
| 748 | if (fabs(mant) >= 1.0) {
|
---|
| 749 | mant /= 10.0;
|
---|
| 750 | expo += 1;
|
---|
| 751 | }
|
---|
| 752 | if (expo >= 0) {
|
---|
| 753 | return QString("%1e+%2").arg(mant, width-4, 'f', prec).arg(expo, 2, 10, QChar('0'));
|
---|
| 754 | }
|
---|
| 755 | else {
|
---|
| 756 | return QString("%1e-%2").arg(mant, width-4, 'f', prec).arg(-expo, 2, 10, QChar('0'));
|
---|
| 757 | }
|
---|
| 758 | }
|
---|
[5807] | 759 |
|
---|
| 760 | //
|
---|
| 761 | //////////////////////////////////////////////////////////////////////////////
|
---|
| 762 | void kalman(const Matrix& AA, const ColumnVector& ll, const DiagonalMatrix& PP,
|
---|
[6168] | 763 | SymmetricMatrix& QQ, ColumnVector& xx) {
|
---|
[5807] | 764 |
|
---|
| 765 | Tracer tracer("kalman");
|
---|
| 766 |
|
---|
| 767 | int nPar = AA.Ncols();
|
---|
| 768 | int nObs = AA.Nrows();
|
---|
| 769 | UpperTriangularMatrix SS = Cholesky(QQ).t();
|
---|
| 770 |
|
---|
| 771 | Matrix SA = SS*AA.t();
|
---|
| 772 | Matrix SRF(nObs+nPar, nObs+nPar); SRF = 0;
|
---|
| 773 | for (int ii = 1; ii <= nObs; ++ii) {
|
---|
| 774 | SRF(ii,ii) = 1.0 / sqrt(PP(ii,ii));
|
---|
| 775 | }
|
---|
| 776 |
|
---|
| 777 | SRF.SubMatrix (nObs+1, nObs+nPar, 1, nObs) = SA;
|
---|
| 778 | SRF.SymSubMatrix(nObs+1, nObs+nPar) = SS;
|
---|
| 779 |
|
---|
| 780 | UpperTriangularMatrix UU;
|
---|
| 781 | QRZ(SRF, UU);
|
---|
| 782 |
|
---|
| 783 | SS = UU.SymSubMatrix(nObs+1, nObs+nPar);
|
---|
| 784 | UpperTriangularMatrix SH_rt = UU.SymSubMatrix(1, nObs);
|
---|
| 785 | Matrix YY = UU.SubMatrix(1, nObs, nObs+1, nObs+nPar);
|
---|
| 786 |
|
---|
| 787 | UpperTriangularMatrix SHi = SH_rt.i();
|
---|
| 788 |
|
---|
| 789 | Matrix KT = SHi * YY;
|
---|
| 790 | SymmetricMatrix Hi; Hi << SHi * SHi.t();
|
---|
| 791 |
|
---|
[6168] | 792 | xx += KT.t() * (ll - AA * xx);
|
---|
[5807] | 793 | QQ << (SS.t() * SS);
|
---|
| 794 | }
|
---|
| 795 |
|
---|
[6799] | 796 | double accuracyFromIndex(int index, t_eph::e_type type) {
|
---|
| 797 |
|
---|
| 798 | if (type == t_eph::GPS || type == t_eph::BDS || type == t_eph::SBAS
|
---|
| 799 | || type == t_eph::QZSS) {
|
---|
| 800 |
|
---|
| 801 | if ((index >= 0) && (index <= 6)) {
|
---|
| 802 | if (index == 3) {
|
---|
| 803 | return ceil(10.0 * pow(2.0, (double(index) / 2.0) + 1.0)) / 10.0;
|
---|
| 804 | }
|
---|
| 805 | else {
|
---|
| 806 | return floor(10.0 * pow(2.0, (double(index) / 2.0) + 1.0)) / 10.0;
|
---|
| 807 | }
|
---|
| 808 | }
|
---|
| 809 | else if ((index > 6) && (index <= 15)) {
|
---|
| 810 | return (10.0 * pow(2.0, (double(index) - 2.0))) / 10.0;
|
---|
| 811 | }
|
---|
| 812 | else {
|
---|
| 813 | return 8192.0;
|
---|
| 814 | }
|
---|
| 815 | }
|
---|
| 816 |
|
---|
| 817 | if (type == t_eph::Galileo) {
|
---|
| 818 |
|
---|
| 819 | if ((index >= 0) && (index <= 49)) {
|
---|
| 820 | return (double(index) / 100.0);
|
---|
| 821 | }
|
---|
| 822 | else if ((index > 49) && (index <= 74)) {
|
---|
| 823 | return (50.0 + (double(index) - 50.0) * 2.0) / 100.0;
|
---|
| 824 | }
|
---|
| 825 | else if ((index > 74) && (index <= 99)) {
|
---|
| 826 | return 1.0 + (double(index) - 75.0) * 0.04;
|
---|
| 827 | }
|
---|
| 828 | else if ((index > 99) && (index <= 125)) {
|
---|
| 829 | return 2.0 + (double(index) - 100.0) * 0.16;
|
---|
| 830 | }
|
---|
| 831 | else {
|
---|
| 832 | return -1.0;
|
---|
| 833 | }
|
---|
| 834 | }
|
---|
| 835 |
|
---|
| 836 | return double(index);
|
---|
| 837 | }
|
---|
| 838 |
|
---|
| 839 | int indexFromAccuracy(double accuracy, t_eph::e_type type) {
|
---|
| 840 |
|
---|
| 841 | if (type == t_eph::GPS || type == t_eph::BDS || type == t_eph::SBAS
|
---|
| 842 | || type == t_eph::QZSS) {
|
---|
| 843 |
|
---|
| 844 | if (accuracy <= 2.40) {
|
---|
| 845 | return 0;
|
---|
| 846 | }
|
---|
| 847 | else if (accuracy <= 3.40) {
|
---|
| 848 | return 1;
|
---|
| 849 | }
|
---|
| 850 | else if (accuracy <= 4.85) {
|
---|
| 851 | return 2;
|
---|
| 852 | }
|
---|
| 853 | else if (accuracy <= 6.85) {
|
---|
| 854 | return 3;
|
---|
| 855 | }
|
---|
| 856 | else if (accuracy <= 9.65) {
|
---|
| 857 | return 4;
|
---|
| 858 | }
|
---|
| 859 | else if (accuracy <= 13.65) {
|
---|
| 860 | return 5;
|
---|
| 861 | }
|
---|
| 862 | else if (accuracy <= 24.00) {
|
---|
| 863 | return 6;
|
---|
| 864 | }
|
---|
| 865 | else if (accuracy <= 48.00) {
|
---|
| 866 | return 7;
|
---|
| 867 | }
|
---|
| 868 | else if (accuracy <= 96.00) {
|
---|
| 869 | return 8;
|
---|
| 870 | }
|
---|
| 871 | else if (accuracy <= 192.00) {
|
---|
| 872 | return 9;
|
---|
| 873 | }
|
---|
| 874 | else if (accuracy <= 384.00) {
|
---|
| 875 | return 10;
|
---|
| 876 | }
|
---|
| 877 | else if (accuracy <= 768.00) {
|
---|
| 878 | return 11;
|
---|
| 879 | }
|
---|
| 880 | else if (accuracy <= 1536.00) {
|
---|
| 881 | return 12;
|
---|
| 882 | }
|
---|
| 883 | else if (accuracy <= 3072.00) {
|
---|
| 884 | return 13;
|
---|
| 885 | }
|
---|
| 886 | else if (accuracy <= 6144.00) {
|
---|
| 887 | return 14;
|
---|
| 888 | }
|
---|
| 889 | else {
|
---|
| 890 | return 15;
|
---|
| 891 | }
|
---|
| 892 | }
|
---|
| 893 |
|
---|
| 894 | if (type == t_eph::Galileo) {
|
---|
[6800] | 895 |
|
---|
| 896 | if (accuracy <= 0.49) {
|
---|
| 897 | return int(ceil(accuracy * 100.0));
|
---|
| 898 | }
|
---|
| 899 | else if (accuracy <= 0.98) {
|
---|
| 900 | return int(50.0 + (((accuracy * 100.0) - 50) / 2.0));
|
---|
| 901 | }
|
---|
| 902 | else if (accuracy <= 2.0) {
|
---|
| 903 | return int(75.0 + ((accuracy - 1.0) / 0.04));
|
---|
| 904 | }
|
---|
| 905 | else if (accuracy <= 6.0) {
|
---|
| 906 | return int(100.0 + ((accuracy - 2.0) / 0.16));
|
---|
| 907 | }
|
---|
| 908 | else {
|
---|
| 909 | return 255;
|
---|
| 910 | }
|
---|
[6799] | 911 | }
|
---|
| 912 |
|
---|
| 913 | return (type == t_eph::Galileo) ? 255 : 15;
|
---|
| 914 | }
|
---|
[7053] | 915 |
|
---|
| 916 | // Returns CRC24
|
---|
| 917 | ////////////////////////////////////////////////////////////////////////////
|
---|
| 918 | unsigned long CRC24(long size, const unsigned char *buf) {
|
---|
| 919 | unsigned long crc = 0;
|
---|
| 920 | int ii;
|
---|
| 921 | while (size--) {
|
---|
| 922 | crc ^= (*buf++) << (16);
|
---|
| 923 | for(ii = 0; ii < 8; ii++) {
|
---|
| 924 | crc <<= 1;
|
---|
| 925 | if (crc & 0x1000000) {
|
---|
| 926 | crc ^= 0x01864cfb;
|
---|
| 927 | }
|
---|
| 928 | }
|
---|
| 929 | }
|
---|
| 930 | return crc;
|
---|
| 931 | }
|
---|
| 932 |
|
---|