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Merge pull request #1087 from vissarion/fix/kanrey_direct_units2
Make all direct formulas consistent
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@@ -5,8 +5,9 @@
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// Contributed and/or modified by Adeel Ahmad,
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// as part of Google Summer of Code 2018 program.
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// This file was modified by Oracle on 2018-2020.
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// Modifications copyright (c) 2018-2020 Oracle and/or its affiliates.
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// This file was modified by Oracle on 2018-2022.
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// Modifications copyright (c) 2018-2022 Oracle and/or its affiliates.
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// Contributed and/or modified by Vissarion Fysikopoulos, on behalf of Oracle
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// Contributed and/or modified by Adam Wulkiewicz, on behalf of Oracle
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// Use, modification and distribution is subject to the Boost Software License,
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@@ -82,10 +83,10 @@ public:
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{
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result_type result;
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CT lon1 = lo1;
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CT const lat1 = la1;
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CT lon1 = lo1 * math::r2d<CT>();
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CT const lat1 = la1 * math::r2d<CT>();
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Azi azi12 = azimuth12;
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Azi azi12 = azimuth12 * math::r2d<CT>();
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math::normalize_azimuth<degree, Azi>(azi12);
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CT const c0 = 0;
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@@ -151,10 +152,9 @@ public:
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// Index zero element of coeffs_C1p is unused.
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se::coeffs_C1p<SeriesOrder, CT> const coeffs_C1p(epsilon);
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CT const B12 = - se::sin_cos_series
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(sin_tau1 * cos_tau12 + cos_tau1 * sin_tau12,
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cos_tau1 * cos_tau12 - sin_tau1 * sin_tau12,
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coeffs_C1p);
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CT const B12 = - se::sin_cos_series(sin_tau1 * cos_tau12 + cos_tau1 * sin_tau12,
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cos_tau1 * cos_tau12 - sin_tau1 * sin_tau12,
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coeffs_C1p);
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CT const sigma12 = tau12 - (B12 - B11);
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CT const sin_sigma12 = sin(sigma12);
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@@ -169,9 +169,6 @@ public:
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CT const cos_alpha2 = cos_alpha0 * cos_sigma2;
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result.reverse_azimuth = atan2(sin_alpha2, cos_alpha2);
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// Convert the angle to radians.
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result.reverse_azimuth /= math::d2r<CT>();
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}
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if (BOOST_GEOMETRY_CONDITION(CalcCoordinates))
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@@ -182,9 +179,6 @@ public:
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result.lat2 = atan2(sin_beta2, one_minus_f * cos_beta2);
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// Convert the coordinate to radians.
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result.lat2 /= math::d2r<CT>();
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// Find the longitude at the second point.
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CT const sin_omega2 = sin_alpha0 * sin_sigma2;
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CT const cos_omega2 = cos_sigma2;
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@@ -201,15 +195,11 @@ public:
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CT const B31 = se::sin_cos_series(sin_sigma1, cos_sigma1, coeffs_C3);
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CT const lam12 = omega12 + A3c *
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(sigma12 + (se::sin_cos_series
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(sin_sigma2,
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cos_sigma2,
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coeffs_C3) - B31));
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CT const sin_cos_res = se::sin_cos_series(sin_sigma2, cos_sigma2, coeffs_C3);
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CT const lam12 = omega12 + A3c * (sigma12 + (sin_cos_res - B31));
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// Convert to radians to get the
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// longitudinal difference.
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CT lon12 = lam12 / math::d2r<CT>();
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// Convert to degrees to get the longitudinal difference.
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CT lon12 = lam12 * math::r2d<CT>();
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// Add the longitude at first point to the longitudinal
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// difference and normalize the result.
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@@ -224,6 +214,8 @@ public:
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// otherwise differential quantities are calculated incorrectly.
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// But here it's ok since result.lon2 is not used after this point.
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math::normalize_longitude<degree, CT>(result.lon2);
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result.lon2 *= math::d2r<CT>();
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}
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if (BOOST_GEOMETRY_CONDITION(CalcQuantities))
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@@ -252,12 +244,10 @@ public:
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cos_sigma1 * cos_sigma2 * J12);
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// Find the geodesic scale.
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CT const t = k2 * (sin_sigma2 - sin_sigma1) *
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(sin_sigma2 + sin_sigma1) / (dn1 + dn2);
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CT const t = k2 * (sin_sigma2 - sin_sigma1) * (sin_sigma2 + sin_sigma1) / (dn1 + dn2);
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result.geodesic_scale = cos_sigma12 +
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(t * sin_sigma2 - cos_sigma2 * J12) *
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sin_sigma1 / dn1;
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result.geodesic_scale = cos_sigma12 + (t * sin_sigma2 - cos_sigma2 * J12) *
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sin_sigma1 / dn1;
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}
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return result;
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