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0029987: Request for translation of French comments in the code
French comments in two files have been translated in English.
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@@ -14,13 +14,6 @@
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// Alternatively, this file may be used under the terms of Open CASCADE
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// commercial license or contractual agreement.
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// 26-Mar-96 : xab : inclusion des inlines trop gros
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// 15-Oct-96 : alr : extraction des inlines (pas tous ceux inclus par xab)
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// 19-Fev-97 : jct : ajout des methodes UVBox et UVConstraints (G1134)
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// 10-Dec-97 : jag : Gros debug sur delete, et sur la methode Copy...
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// 13-Jan-98 : alr : ajout des derivees pour contraintes G3 et approx. C2
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// 28-Avr-98 : alr : Prise en compte des Linear*Constraint, methodes SolveTI1,SolveTI2,SolveTI3
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#include <gp_XY.hxx>
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#include <gp_XYZ.hxx>
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#include <math_Gauss.hxx>
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@@ -774,7 +767,7 @@ void Plate_Plate::SolveTI3(const Standard_Integer IterationNumber, const Handle(
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}
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algo_gauss.Solve(sec_member, sol);
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//alr iteration pour affiner la solution
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// iteration to refine the solution
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{
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math_Vector sol1(0,n_dimat-1);
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math_Vector sec_member1(0,n_dimat-1);
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@@ -785,7 +778,6 @@ void Plate_Plate::SolveTI3(const Standard_Integer IterationNumber, const Handle(
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sol += sol1;
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}
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}
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//finalr
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for(icoor=1; icoor<=3;icoor++){
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for(i=0;i<nCC1;i++) Solution(i).SetCoord (icoor, sol((icoor-1)*n_dimsousmat+i));
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@@ -1055,7 +1047,7 @@ gp_XYZ Plate_Plate::EvaluateDerivative(const gp_XY& point2d, const Standard_Inte
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}
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//=======================================================================
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//function : Plate_Plate::CoefPol
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//purpose :give back the array of power basis coefficient of
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//purpose : give back the array of power basis coefficient of
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// the polynomial part of the Plate function
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//=======================================================================
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@@ -1068,15 +1060,14 @@ gp_XYZ Plate_Plate::EvaluateDerivative(const gp_XY& point2d, const Standard_Inte
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{
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Coefs->ChangeValue(iu,iv) = Solution(i)*ddu[iu]*ddv[iv];
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//Coefs->ChangeValue(idu,idv) = Solution(i);
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// il faut remettre cette ligne si on enleve ls facteurs dans
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// la methode Polm.
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// it is necessary to reset this line if one remove factors in method Polm.
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i++;
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}
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}
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//=======================================================================
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//function : Plate_Plate::Continuity
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//purpose :give back the continuity order of the Plate function
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//purpose : give back the continuity order of the Plate function
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//=======================================================================
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Standard_Integer Plate_Plate::Continuity() const
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@@ -1086,7 +1077,7 @@ gp_XYZ Plate_Plate::EvaluateDerivative(const gp_XY& point2d, const Standard_Inte
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//=======================================================================
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//function : Plate_Plate::SolEm
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//purpose : compute the (iu,iv)th derivative of the fondamental solution
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//purpose : compute the (iu,iv)th derivative of the fundamental solution
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// of Laplcian at the power order
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//=======================================================================
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@@ -1099,7 +1090,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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if(iv>iu)
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{
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// SolEm is symetric in (u<->v) : we swap u and v if iv>iu
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// SolEm is symmetric in (u<->v) : we swap u and v if iv>iu
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// to avoid some code
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IU = iv;
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IV = iu;
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@@ -1135,8 +1126,8 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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//Standard_Real pr = pow(R, mm1 - IU - IV);
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// cette expression prend beaucoup de temps
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//(ne tient pas compte de la petite valeur entiere de l'exposant)
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// this expression takes a lot of time
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//(does not take into account a small integer value of the exponent)
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//
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Standard_Integer expo = mm1 - IU - IV;
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@@ -1266,7 +1257,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real u2v2 = v2*U2;
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Standard_Real r2 = r*r;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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-100*ru2 + 48*L*ru2 + 140*m*ru2 - 100*L*m*ru2 - 60*m2*ru2 + 70*L*m2*ru2 + 8*m3*ru2 -
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20*L*m3*ru2 + 2*L*m4*ru2 - 300*rv2 + 144*L*rv2 + 420*m*rv2 - 300*L*m*rv2 - 180*m2*rv2 + 210*L*m2*rv2 +
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@@ -1291,7 +1282,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real u2v2 = v2*U2;
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Standard_Real r2 = r*r;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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1644*ru2 - 720*L*ru2 - 2700*m*ru2 + 1644*L*m*ru2 + 1530*m2*ru2 - 1350*L*m2*ru2 -
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360*m3*ru2 + 510*L*m3*ru2 + 30*m4*ru2 - 90*L*m4*ru2 + 6*L*m5*ru2 + 1644*rv2 - 720*L*rv2 - 2700*m*rv2 +
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@@ -1335,7 +1326,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real ru2 = R*U2;
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Standard_Real r2 = R*R;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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-600*ru2 + 288*L*ru2 + 840*m*ru2 - 600*L*m*ru2 - 360*m2*ru2 + 420*L*m2*ru2 + 48*m3*ru2 -
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120*L*m3*ru2 + 12*L*m4*ru2 + 33*r2 - 18*L*r2 - 36*m*r2 + 33*L*m*r2 + 9*m2*r2 - 18*L*m2*r2 + 3*L*m3*r2 +
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@@ -1364,7 +1355,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real ru4 = r*u4;
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Standard_Real r2v2 = r2*v2;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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6576*ru2v2 - 2880*L*ru2v2 - 10800*m*ru2v2 + 6576*L*m*ru2v2 + 6120*m2*ru2v2 - 5400*L*m2*ru2v2 -
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1440*m3*ru2v2 + 2040*L*m3*ru2v2 + 120*m4*ru2v2 - 360*L*m4*ru2v2 + 24*L*m5*ru2v2 + 1096*ru4 - 480*L*ru4 -
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@@ -1398,7 +1389,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real r2v2 = r2*v2;
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Standard_Real ru4 = r*u4;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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-42336*ru2v2 + 17280*L*ru2v2 + 77952*m*ru2v2 - 42336*L*m*ru2v2 - 52920*m2*ru2v2 +
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38976*L*m2*ru2v2 + 16800*m3*ru2v2 - 17640*L*m3*ru2v2 - 2520*m4*ru2v2 + 4200*L*m4*ru2v2 + 144*m5*ru2v2 -
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@@ -1434,7 +1425,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real r2 = R*R;
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Standard_Real ru2 = R*U2;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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-1000*ru2 + 480*L*ru2 + 1400*m*ru2 - 1000*L*m*ru2 - 600*m2*ru2 + 700*L*m2*ru2 + 80*m3*ru2 -
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200*L*m3*ru2 + 20*L*m4*ru2 + 165*r2 - 90*L*r2 - 180*m*r2 + 165*L*m*r2 + 45*m2*r2 - 90*L*m2*r2 + 15*L*m3*r2 +
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@@ -1457,7 +1448,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real r2 = r*r;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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5480*ru2 - 2400*L*ru2 - 9000*m*ru2 + 5480*L*m*ru2 + 5100*m2*ru2 - 4500*L*m2*ru2 - 1200*m3*ru2 +
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1700*L*m3*ru2 + 100*m4*ru2 - 300*L*m4*ru2 + 20*L*m5*ru2 - 750*r2 + 360*L*r2 + 1050*m*r2 - 750*L*m*r2 -
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@@ -1488,7 +1479,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real r2v2 = r2*v2;
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Standard_Real ru4 = r*u4;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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-70560*ru2v2 + 28800*L*ru2v2 + 129920*m*ru2v2 - 70560*L*m*ru2v2 - 88200*m2*ru2v2 +
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@@ -1529,7 +1520,7 @@ Standard_Real Plate_Plate::SolEm(const gp_XY& point2d, const Standard_Integer iu
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Standard_Real r2u2 = r2*U2;
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Standard_Real ru4 = r*u4;
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// copier-coller de mathematica
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// copy-paste the mathematics
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DUV =
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16440*ru4 - 7200*L*ru4 - 27000*m*ru4 + 16440*L*m*ru4 + 15300*m2*ru4 - 13500*L*m2*ru4 -
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3600*m3*ru4 + 5100*L*m3*ru4 + 300*m4*ru4 - 900*L*m4*ru4 + 60*L*m5*ru4 - 4500*r2u2 + 2160*L*r2u2 + 6300*m*r2u2 -
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