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📄 tmta.cxx

📁 科学和工程计算中使用统计功能开发工具包  
💻 CXX
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//#define WANT_STREAM


#include "include.h"

#include "newmatap.h"


/**************************** test program ******************************/

void Print(const Matrix& X);
void Print(const UpperTriangularMatrix& X);
void Print(const DiagonalMatrix& X);
void Print(const SymmetricMatrix& X);
void Print(const LowerTriangularMatrix& X);

void Clean(Matrix&, Real);


static void process(const GeneralMatrix& A,
   const ColumnVector& X1, const ColumnVector& X2)
{
      Matrix B = A;
      LinearEquationSolver L(A);
      Matrix Y(4,2);
      Y.Column(1) << L.i() * X1; Y.Column(2) << L.i() * X2;
      Matrix Z(4,2); Z.Column(1) << X1; Z.Column(2) << X2;
      Z = B * Y - Z; Clean(Z,0.00000001); Print(Z);
}



void trymata()
{
//   cout << "\nTenth test of Matrix package\n";
   Tracer et("Tenth test of Matrix package");
   Exception::PrintTrace(TRUE);
   int i; int j;
   UpperTriangularMatrix U(8);
   for (i=1;i<=8;i++) for (j=i;j<=8;j++) U(i,j)=i+j*j+5;
   Matrix X(8,6);
   for (i=1;i<=8;i++) for (j=1;j<=6;j++) X(i,j)=i*j+1.0;
   Matrix Y = U.i()*X; Matrix MU=U;
   Y=Y-MU.i()*X; Clean(Y,0.00000001); Print(Y);
   Y = U.t().i()*X; Y=Y-MU.t().i()*X; Clean(Y,0.00000001); Print(Y);
   UpperTriangularMatrix UX(8);
   for (i=1;i<=8;i++) for (j=i;j<=8;j++) UX(i,j)=i+j+1;
   UX(4,4)=0; UX(4,5)=0;
   UpperTriangularMatrix UY = U.i() * UX;
   { X=UX; MU=U; Y=UY-MU.i()*X; Clean(Y,0.000000001); Print(Y); }
   LowerTriangularMatrix LY = U.t().i() * UX.t();
   { Y=LY-MU.i().t()*X.t(); Clean(Y,0.000000001); Print(Y); }
   DiagonalMatrix D(8); for (i=1;i<=8;i++) D(i,i)=i+1;
   { X=D.i()*MU; }
   { UY=U; UY=D.i()*UY; Y=UY-X; Clean(Y,0.00000001); Print(Y); }
   { UY=D.i()*U; Y=UY-X; Clean(Y,0.00000001); Print(Y); }
//   X=MU.t();
//   LY=D.i()*U.t(); Y=D*LY-X; Clean(Y,0.00000001); Print(Y);
//   LowerTriangularMatrix L=U.t();
//   LY=D.i()*L; Y=D*LY-X; Clean(Y,0.00000001); Print(Y);
   U.ReDimension(8);
   for (i=1;i<=8;i++) for (j=i;j<=8;j++) U(i,j)=i+j*j+5;
   MU = U;
   MU = U.i() - MU.i(); Clean(MU,0.00000001); Print(MU);
   MU = U.t().i() - U.i().t(); Clean(MU,0.00000001); Print(MU);

   // test LINEQ
   {
      ColumnVector X1(4), X2(4);
      X1(1)=1; X1(2)=2; X1(3)=3; X1(4)=4;
      X2(1)=1; X2(2)=10; X2(3)=100; X2(4)=1000;


      Matrix A(4,4);
      A(1,1)=1; A(1,2)=3; A(1,3)=0; A(1,4)=0;
      A(2,1)=3; A(2,2)=2; A(2,3)=5; A(2,4)=0;
      A(3,1)=0; A(3,2)=5; A(3,3)=4; A(3,4)=1;
      A(4,1)=0; A(4,2)=0; A(4,3)=1; A(4,4)=3;
      process(A,X1,X2);

      BandMatrix B(4,1,1);  B.Inject(A);
      process(B,X1,X2);

      UpperTriangularMatrix U(4);
      U(1,1)=1; U(1,2)=2; U(1,3)=3; U(1,4)=4;
		U(2,2)=8; U(2,3)=7; U(2,4)=6;
			  U(3,3)=2; U(3,4)=7;
				    U(4,4)=1;
      process(U,X1,X2);

      LowerTriangularMatrix L = U.t();
      process(L,X1,X2);
   }

//   cout << "\nEnd of tenth test\n";
}

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