This folder demonstrates cuBLAS APIs usage.
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The sample finds the (smallest) index of the element of the maximum magnitude.
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The sample finds the (smallest) index of the element of the minimum magnitude.
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The sample computes the sum of the absolute values of the elements of vector x.
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The sample computes a vector-scalar product and adds the result to a vector.
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The sample copies the vector x into the vector y.
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The sample applies the dot product to vector x and y.
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The sample computes the Euclidean norm of a vector.
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The sample applies the Givens rotation matrix to vector x and y.
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The sample applies the Givens rotation matrix to vector x and y.
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The sample applies the modified Givens rotation matrix to vector x and y.
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The sample applies the modified Givens rotation matrix to vector x and y.
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The sample computes the product of a vector by a scalar.
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The sample interchanges the elements of vector x and y.
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The sample performs a banded matrix-vector multiplication.
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The sample performs a matrix-vector multiplication.
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The sample performs a rank-1 update .
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The sample performs a symmetric banded matrix-vector multiplication.
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The sample performs a performs the symmetric packed matrix-vector multiplication.
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The sample performs a packed symmetric rank-1 update.
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The sample performs a packed symmetric rank-2 update.
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The sample performs a symmetric matrix-vector multiplication.
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The sample performs a symmetric rank-1 update.
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The sample performs a symmetric rank-2 update.
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The sample performs a triangular banded matrix-vector multiplication.
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The sample solves a triangular banded linear system with a single right-hand-side.
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The sample performs a triangular packed matrix-vector multiplication.
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The sample solves a packed triangular linear system with a single right-hand-side.
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The sample performs a triangular matrix-vector multiplication.
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The sample solves a triangular linear system with a single right-hand-side.
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The sample performs a Hermitian matrix-vector multiplication.
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The sample performs a Hermitian banded matrix-vector multiplication.
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The sample performs a Hermitian packed matrix-vector multiplication.
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The sample performs a Hermitian rank-1 update.
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The sample performs a Hermitian rank-2 update.
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The sample performs a packed Hermitian rank-1 update.
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The sample performs a packed Hermitian rank-2 update.
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The sample computes a matrix-matrix product with general matrices.
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The sample computes matrix-matrix product with general matrices, using the Gauss complexity reduction algorithm.
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The sample computes batches of matrix-matrix product with general matrices.
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The sample computes strided batches of matrix-matrix product with general matrices.
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The sample computes a Hermitian matrix-matrix product.
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The sample computes a Hermitian rank-k update.
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The sample computes a Hermitian rank-2k update.
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The sample computes a variation of Hermitian rank-2k update.
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The sample computes a symmetric matrix-matrix product.
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The sample computes a symmetric rank-k update.
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The sample computes a symmetric rank-2k update.
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The sample computes a variation of symmetric rank-2k update.
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The sample computes a triangular matrix-matrix product.
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The sample computes a triangular linear system with multiple right-hand-sides.
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The sample computes batched triangular linear systems with multiple right-hand-sides.
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The sample computes a matrix-matrix addition/transposition.
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The sample computes a matrix-matrix multiplication.
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The sample computes a conversion from the triangular packed format to the triangular format.
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The sample computes a conversion from the triangular format to the triangular packed format.
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The sample computes a vector-scalar product and adds the result to a vector.
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The sample computes a Hermitian rank-k update, using the Gauss complexity reduction algorithm.
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The sample computes a Hermitian rank-k update.
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The sample computes a symmetric rank-k update, using the Gauss complexity reduction algorithm.
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The sample computes a symmetric rank-k update.
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The sample applies the dot product to vector x and y.
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The sample computes a matrix-matrix product with general matrices.
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The sample computes batches of matrix-matrix product with general matrices.
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The sample computes strided batches of matrix-matrix product with general matrices.
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The sample computes the Euclidean norm of a vector.
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The sample applies the Givens rotation matrix to vector x and y.
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The sample computes the product of a vector by a scalar.