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https://github.com/gnss-sdr/gnss-sdr
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Make Bancroft work in other bands than L1, make the algorithm more stable in case of a singular matrix
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@ -22,7 +22,7 @@
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* -----------------------------------------------------------------------------
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* Copyright (C) 2007-2013, T. Takasu
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* Copyright (C) 2017, Javier Arribas
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* Copyright (C) 2017, Carles Fernandez
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* Copyright (C) 2017-2023, Carles Fernandez
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* All rights reserved.
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*
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* SPDX-License-Identifier: BSD-2-Clause
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@ -620,25 +620,34 @@ arma::vec rough_bancroft(const arma::mat &B_pass)
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// We should rotate the matrix accounting for the travel time here,
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// but for a rough first estimation we can skip it
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arma::mat BBB;
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bool success;
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if (m > 4)
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{
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BBB = arma::inv(B_pass.t() * B_pass) * B_pass.t();
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success = arma::inv(BBB, B_pass.t() * B_pass);
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if (success)
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{
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BBB *= B_pass.t();
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}
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}
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else
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{
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BBB = arma::inv(B_pass);
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success = arma::inv(BBB, B_pass);
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}
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arma::vec e = arma::ones<arma::vec>(m);
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if (!success)
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{
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return pos;
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}
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const arma::vec e = arma::ones<arma::vec>(m);
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arma::vec alpha = arma::zeros<arma::vec>(m);
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for (int i = 0; i < m; i++)
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{
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arma::vec Bi = B_pass.row(i).t();
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alpha(i) = lorentz(Bi, Bi) / 2;
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alpha(i) = lorentz(Bi, Bi) / 2.0;
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}
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arma::vec BBBe = BBB * e;
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arma::vec BBBalpha = BBB * alpha;
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const arma::vec BBBe = BBB * e;
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const arma::vec BBBalpha = BBB * alpha;
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double a = lorentz(BBBe, BBBe);
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double b = lorentz(BBBe, BBBalpha) - 1;
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double b = lorentz(BBBe, BBBalpha) - 1.0;
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double c = lorentz(BBBalpha, BBBalpha);
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double root = std::sqrt(b * b - a * c);
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arma::vec r(2);
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@ -718,7 +727,18 @@ int estpos(const obsd_t *obs, int n, const double *rs, const double *dts,
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B(i, 0) = rs[0 + i * 6];
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B(i, 1) = rs[1 + i * 6];
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B(i, 2) = rs[2 + i * 6];
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B(i, 3) = obs[i].P[0];
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if (obs[i].code[0] != CODE_NONE)
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{
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B(i, 3) = obs[i].P[0];
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}
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else if (obs[i].code[1] != CODE_NONE)
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{
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B(i, 3) = obs[i].P[1];
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}
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else
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{
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B(i, 3) = obs[i].P[2];
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}
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}
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arma::vec pos = rough_bancroft(B);
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x[0] = pos(0);
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