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@ -151,7 +151,7 @@ static void ComplexTransposedMatrixMultiply( MatrixPtr, RealVector, RealVector, |
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* Tom Quarles. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix to be preordered. |
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* |
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* >>> Local variables; |
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@ -346,7 +346,7 @@ SwapCols( MatrixPtr Matrix, ElementPtr pTwin1, ElementPtr pTwin2 ) |
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* should not be executed before the function spMNA_Preorder. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix to be scaled. |
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* SolutionScaleFactors <input> (RealVector) |
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* The array of Solution scale factors. These factors scale the columns. |
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@ -556,7 +556,7 @@ MatrixPtr Matrix; |
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* before spMNA_Preorder(). |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix. |
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* RHS <output> (RealVector) |
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* RHS is the right hand side. This is what is being solved for. |
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@ -702,7 +702,7 @@ ComplexMatrixMultiply( MatrixPtr Matrix, RealVector RHS, RealVector Solution , R |
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* before spMNA_Preorder(). |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix. |
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* RHS <output> (RealVector) |
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* RHS is the right hand side. This is what is being solved for. |
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@ -854,7 +854,7 @@ ComplexTransposedMatrixMultiply( MatrixPtr Matrix, RealVector RHS, RealVector So |
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* reasonable value and the logarithm of the scale factor is returned. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* A pointer to the matrix for which the determinant is desired. |
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* pExponent <output> (int *) |
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* The logarithm base 10 of the scale factor for the determinant. To find |
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@ -1171,7 +1171,7 @@ spStripMatrix(MatrixPtr Matrix) |
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* doesn't exist. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix in which the row and column are to be deleted. |
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* Row <input> (int) |
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* Row to be deleted. |
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@ -1306,7 +1306,7 @@ spDeleteRowAndCol(MatrixPtr Matrix, int Row, int Col) |
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* previous factorization. If the matrix was singular, zero is returned. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix. */ |
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RealNumber |
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@ -1388,7 +1388,7 @@ spPseudoCondition(MatrixPtr Matrix) |
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* zero is returned. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix. |
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* NormOfMatrix <input> (RealNumber) |
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* The L-infinity norm of the unfactored matrix as computed by |
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@ -1824,7 +1824,7 @@ int *pError; |
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* The largest absolute row sum of matrix. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix. |
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*/ |
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@ -1942,7 +1942,7 @@ spNorm(MatrixPtr Matrix) |
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* largest element in any of the reduced submatrices is returned. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix. |
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*/ |
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@ -2066,7 +2066,7 @@ spLargestElement(MatrixPtr Matrix) |
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* Returns a bound on the magnitude of the largest element in E = A - LU. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Pointer to the matrix. |
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* Rho <input> (RealNumber) |
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* The bound on the magnitude of the largest element in any of the |
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@ -2133,7 +2133,7 @@ spRoundoff(MatrixPtr Matrix, RealNumber Rho) |
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* error state of sparse. No message is produced if there is no error. |
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* |
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* >>> Arguments: |
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* eMatrix <input> (char *) |
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* Matrix <input> (char *) |
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* Matrix for which the error message is to be printed. |
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* Stream <input> (FILE *) |
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* Stream to which the error message is to be printed. |
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