Searched refs:matC (Results 1 - 4 of 4) sorted by relevance

/external/eigen/Eigen/src/Eigenvalues/
H A DGeneralizedSelfAdjointEigenSolver.h185 MatrixType matC = matA.template selfadjointView<Lower>(); local
186 cholB.matrixL().template solveInPlace<OnTheLeft>(matC);
187 cholB.matrixU().template solveInPlace<OnTheRight>(matC);
189 Base::compute(matC, computeEigVecs ? ComputeEigenvectors : EigenvaluesOnly );
198 MatrixType matC = matA.template selfadjointView<Lower>(); local
199 matC = matC * cholB.matrixL();
200 matC = cholB.matrixU() * matC;
202 Base::compute(matC, computeEigVec
211 MatrixType matC = matA.template selfadjointView<Lower>(); local
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/external/deqp/framework/common/
H A DtcuMatrix.hpp237 const Matrix<T, 1, 2> matC = Matrix<T, 1, 2>(areaC); local
240 const T schurComplement = T(1.0f) / (matD - matC*invA*matB)(0,0);
243 const Matrix<T, 2, 2> blockA = invA + invA*matB*schurComplement*matC*invA;
245 const Matrix<T, 1, 2> blockC = matC*invA*(-schurComplement);
288 const Matrix<T, 2, 2> matC = Matrix<T, 2, 2>(areaC); local
291 const Matrix<T, 2, 2> schurComplement = inverse(matD - matC*invA*matB);
294 const Matrix<T, 2, 2> blockA = invA + invA*matB*schurComplement*matC*invA;
296 const Matrix<T, 2, 2> blockC = (zeroMat-schurComplement)*matC*invA;
/external/deqp/modules/gles3/functional/
H A Des3fShaderMatrixTests.cpp768 const tcu::Matrix<float, 1, 2> matC = tcu::Matrix<float, 1, 2>(areaC); local
771 const float schurComplement = 1.0f / (matD - matC*invA*matB)(0,0);
774 const tcu::Matrix<float, 2, 2> blockA = invA + invA*matB*schurComplement*matC*invA;
776 const tcu::Matrix<float, 1, 2> blockC = matC*invA*(-schurComplement);
820 const tcu::Matrix<float, 2, 2> matC = Mat2(areaC); local
823 const tcu::Matrix<float, 2, 2> schurComplement = inverse(matD - matC*invA*matB);
826 const tcu::Matrix<float, 2, 2> blockA = invA + invA*matB*schurComplement*matC*invA;
828 const tcu::Matrix<float, 2, 2> blockC = (zeroMat-schurComplement)*matC*invA;
/external/deqp/modules/glshared/
H A DglsBuiltinPrecisionTests.cpp3667 ExprP<Vec2> matC = bindExpression("matC", ctx, vec2(mat[0][2], mat[1][2])); local
3672 (matD - dot(matC * invA, matB)));
3676 ExprP<Mat2> t3 = outerProduct(t2, matC);
3683 (matC * invA) * -schur);
3708 ExprP<Mat2> matC = bindExpression("matC", ctx, local
3715 inverse(matD + -(matC * invA * matB)));
3717 invA + (invA * matB * schur * matC * invA));
3721 (-schur) * matC * inv
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