* @brief Scale vector X of float elements and add to Y * * - \f$ Y \leftarrow \alpha X + Y \f$ * * @param[in] N Number of elements in ve

* @brief absolute sum of values of a vector containing float-complex elements * * @param[in] N Number of elements in vector \b X. * @pa

* @brief computes the euclidean norm of vector containing float-complex elements * * NRM2 = sqrt( X**H * X ) * * @param[in] N Number

* @brief Copies float elements from vector X to vector Y * * - \f$ Y \leftarrow X \f$ * * @param[in] N Number of elements in vector \b X

* @brief dot product of two vectors containing float elements * * @param[in] N Number of elements in vector \b X. * @param[out] dotProd

* @brief Initialize the clAmdBlas library. * * Must be called before any other clAmdBlas API function is invoked. * @note This function is not thre

* @brief Matrix-vector product with a general rectangular banded matrix and * float elements. * * Matrix-vector products: * - \f$ Y \leftarrow \

* @brief Matrix-matrix product of general rectangular matrices with float * elements. * * Matrix-matrix products: * - \f$ C \leftarrow \alpha A

* @brief Matrix-matrix product of general rectangular matrices with float * elements. Extended version. * * Matrix-matrix products: * - \

* @brief Matrix-vector product with a general rectangular matrix and * float elements. * * Matrix-vector products: * - \f$ y \leftarrow \alpha A

* @brief Matrix-vector product with a general rectangular matrix and * float elements. Extended version. * * Matrix-vector products: * -

* @brief vector-vector product with float elements and * performs the rank 1 operation A * * Vector-vector products: * - \f$ A \leftarrow \alpha

* @brief computes the euclidean norm of vector containing float elements * * NRM2 = sqrt( X' * X ) * * @param[in] N Number of element

* @brief applies a plane rotation for float elements * * @param[in] N Number of elements in vector \b X and \b Y. * @param[out] X Bu

* @brief construct givens plane rotation on float elements * * @param[out] SA Buffer object that contains SA * @param[in] offSA O

* @brief modified givens rotation for float elements * * @param[in] N Number of elements in vector \b X and \b Y. * @param[out] X Bu

* @brief construct the modified givens rotation on float elements * * @param[out] SD1 Buffer object that contains SD1 * @param[in] offSD1

* @brief Matrix-vector product with a symmetric banded matrix and float elements. * * Matrix-vector products: * - \f$ Y \leftarrow \alpha A X + \be

* @brief Scales a float vector by a float constant * * - \f$ X \leftarrow \alpha X \f$ * * @param[in] N Number of elements in vector \b

* @brief Matrix-vector product with a symmetric packed-matrix and float elements. * * Matrix-vector products: * - \f$ Y \leftarrow \alpha A X + \be

@{*/ * @brief Symmetric rank 1 operation with a general triangular packed-matrix and * float elements. * * Symmetric rank 1 operation: * - \f$ A

@{*/ * @brief Symmetric rank 2 operation with a general triangular packed-matrix and * float elements. * * Symmetric rank 2 operation: * - \f$ A

* @brief interchanges two vectors of float. * * * @param[in] N Number of elements in vector \b X. * @param[out] X Buffer object sto

* @brief Matrix-matrix product of symmetric rectangular matrices with float * elements. * * Matrix-matrix products: * - \f$ C \leftarrow \alpha

* @brief Matrix-vector product with a symmetric matrix and float elements. * * Matrix-vector products: * - \f$ y \leftarrow \alpha A x + \beta y \f

* @brief Matrix-vector product with a symmetric matrix and float elements. * Extended version. * * Matrix-vector products: * - \f$ y \lefta

@{*/ * @brief Symmetric rank 1 operation with a general triangular matrix and * float elements. * * Symmetric rank 1 operation: * - \f$ A \lefta

@{*/ * @brief Symmetric rank 2 operation with a general triangular matrix and * float elements. * * Symmetric rank 2 operation: * - \f$ A \lefta

* @brief Rank-2k update of a symmetric matrix with float elements. * * Rank-k updates: * - \f$ C \leftarrow \alpha A B^T + \alpha B A^T + \beta C

* @brief Rank-2k update of a symmetric matrix with float elements. * Extended version. * * Rank-k updates: * - \f$ C \leftarrow \alpha A

* @brief Rank-k update of a symmetric matrix with float elements. * * Rank-k updates: * - \f$ C \leftarrow \alpha A A^T + \beta C \f$ * - \f$

* @brief Rank-k update of a symmetric matrix with float elements. * Extended version. * * Rank-k updates: * - \f$ C \leftarrow \alpha A A

* @brief Matrix-vector product with a triangular banded matrix and * float elements. * * Matrix-vector products: * - \f$ X \leftarrow A X \f$

* @brief solving triangular banded matrix problems with float elements. * * Matrix-vector products: * - \f$ A X \leftarrow X \f$ * - \f$ A^T

* @brief Matrix-vector product with a packed triangular matrix and * float elements. * * Matrix-vector products: * - \f$ X \leftarrow A X \f$

* @brief solving triangular packed matrix problems with float elements. * * Matrix-vector products: * - \f$ A X \leftarrow X \f$ * - \f$ A^T

* @brief Multiplying a matrix by a triangular matrix with float elements. * * Matrix-triangular matrix products: * - \f$ B \leftarrow \alpha A B

* @brief Multiplying a matrix by a triangular matrix with float elements. * Extended version. * * Matrix-triangular matrix products: * -

* @brief Matrix-vector product with a triangular matrix and * float elements. * * Matrix-vector products: * - \f$ X \leftarrow A X \f$ * - \

* @brief Solving triangular systems of equations with multiple right-hand * sides and float elements. * * Solving triangular systems of equations:

* @brief Solving triangular systems of equations with multiple right-hand * sides and float elements. Extended version. * * Solving triangul

* @brief solving triangular matrix problems with float elements. * * Matrix-vector products: * - \f$ A X \leftarrow X \f$ * - \f$ A^T X \left

* @brief Finalize the usage of the clAmdBlas library. * * Frees all memory allocated for different computational kernel and other * internal data.

* @brief Scale vector X of double-complex elements and add to Y * * - \f$ Y \leftarrow \alpha X + Y \f$ * * @param[in] N Number of eleme

* @brief Copies complex-double elements from vector X to vector Y * * - \f$ Y \leftarrow X \f$ * * @param[in] N Number of elements in ve

* @brief dot product of two vectors containing double-complex elements conjugating the first vector * * @param[in] N Number of elements

* @brief applies a plane rotation for double-complex elements * * @param[in] N Number of elements in vector \b X and \b Y. * @param[out] X

* @brief Scales a complex-double vector by a double constant * * - \f$ X \leftarrow \alpha X \f$ * * @param[in] N Number of elements in

* @brief Matrix-vector product with a general rectangular banded matrix and * double-complex elements. * * Matrix-vector products: * - \f$ Y \le

* @brief Matrix-matrix product of general rectangular matrices with double * complex elements. * * Matrix-matrix products: * - \f$ C \leftarrow

* @brief Matrix-matrix product of general rectangular matrices with double * complex elements. Exteneded version. * * Matrix-matrix products

* @brief Matrix-vector product with a general rectangular matrix and * double complex elements. * * Matrix-vector products: * - \f$ y \leftarrow

* @brief Matrix-vector product with a general rectangular matrix and * double complex elements. Extended version. * * Matrix-vector products

* @brief vector-vector product with double complex elements and * performs the rank 1 operation A * * Vector-vector products: * - \f$ A \leftarr

* @brief vector-vector product with double complex elements and * performs the rank 1 operation A * * Vector-vector products: * - \f$ A \leftarr

* @brief Matrix-vector product with a hermitian banded matrix and double elements. * * Matrix-vector products: * - \f$ Y \leftarrow \alpha A X + \b

* @brief Matrix-matrix product of hermitian rectangular matrices with * double-complex elements. * * Matrix-matrix products: * - \f$ C \leftarro

* @brief Matrix-vector product with a hermitian matrix and double-complex elements. * * Matrix-vector products: * - \f$ Y \leftarrow \alpha A X + \

* @brief hermitian rank 1 operation with a general triangular matrix and * double-complex elements. * * hermitian rank 1 operation: * - \f$ A \l

* @brief Hermitian rank 2 operation with a general triangular matrix and * double-compelx elements. * * Hermitian rank 2 operation: * - \f$ A \l

* @brief Rank-2k update of a hermitian matrix with double-complex elements. * * Rank-k updates: * - \f$ C \leftarrow \alpha A B^H + conj( \alpha

* @brief Rank-k update of a hermitian matrix with double-complex elements. * * Rank-k updates: * - \f$ C \leftarrow \alpha A A^H + \beta C \f$ *

* @brief Matrix-vector product with a packed hermitian matrix and double-complex elements. * * Matrix-vector products: * - \f$ Y \leftarrow \alpha

* @brief hermitian rank 1 operation with a general triangular packed-matrix and * double-complex elements. * * hermitian rank 1 operation: * - \

* @brief Hermitian rank 2 operation with a general triangular packed-matrix and * double-compelx elements. * * Hermitian rank 2 operation: * - \

* @brief construct givens plane rotation on double-complex elements * * @param[out] CA Buffer object that contains CA * @param[in] offCA

* @brief Scales a complex-double vector by a complex-double constant * * - \f$ X \leftarrow \alpha X \f$ * * @param[in] N Number of elem

* @brief interchanges two vectors of double-complex elements. * * * @param[in] N Number of elements in vector \b X. * @param[out] X

* @brief Matrix-matrix product of symmetric rectangular matrices with * double-complex elements. * * Matrix-matrix products: * - \f$ C \leftarro

* @brief Rank-2k update of a symmetric matrix with complex double elements. * * Rank-k updates: * - \f$ C \leftarrow \alpha A B^T + \alpha B A^T

* @brief Rank-2k update of a symmetric matrix with complex double elements. * Extended version. * * Rank-k updates: * - \f$ C \leftarrow

* @brief Rank-k update of a symmetric matrix with complex double elements. * * Rank-k updates: * - \f$ C \leftarrow \alpha A A^T + \beta C \f$ *

* @brief Rank-k update of a symmetric matrix with complex double elements. * Extended version. * * Rank-k updates: * - \f$ C \leftarrow \

* @brief Matrix-vector product with a triangular banded matrix and * double-complex elements. * * Matrix-vector products: * - \f$ X \leftarrow

* @brief solving triangular banded matrix problems with double-complex elements. * * Matrix-vector products: * - \f$ A X \leftarrow X \f$ * -

* @brief Matrix-vector product with a packed triangular matrix and * double-complex elements. * * Matrix-vector products: * - \f$ X \leftarrow

* @brief solving triangular packed matrix problems with double complex elements. * * Matrix-vector products: * - \f$ A X \leftarrow X \f$ * -

* @brief Multiplying a matrix by a triangular matrix with double complex * elements. * * Matrix-triangular matrix products: * - \f$ B \leftarrow

* @brief Multiplying a matrix by a triangular matrix with double complex * elements. Extended version. * * Matrix-triangular matrix products

* @brief Matrix-vector product with a triangular matrix and * double complex elements. * * Matrix-vector products: * - \f$ X \leftarrow A X \f$

* @brief Solving triangular systems of equations with multiple right-hand * sides and double complex elements. * * Solving triangular systems of eq

* @brief Solving triangular systems of equations with multiple right-hand * sides and double complex elements. Extended version. * * Solving

* @brief solving triangular matrix problems with double-complex elements. * * Matrix-vector products: * - \f$ A X \leftarrow X \f$ * - \f$ A^

* @brief index of max absolute value in a complex float array * * @param[in] N Number of elements in vector \b X. * @param[out] iMax

* @brief index of max absolute value in a double array * * @param[in] N Number of elements in vector \b X. * @param[out] iMax B

* @brief index of max absolute value in a float array * * @param[in] N Number of elements in vector \b X. * @param[out] iMax Bu

* @brief index of max absolute value in a complex double array * * @param[in] N Number of elements in vector \b X. * @param[out] iMax