本文整理汇总了C++中el::Matrix::Buffer方法的典型用法代码示例。如果您正苦于以下问题：C++ Matrix::Buffer方法的具体用法？C++ Matrix::Buffer怎么用？C++ Matrix::Buffer使用的例子？那么, 这里精选的方法代码示例或许可以为您提供帮助。您也可以进一步了解该方法所在类el::Matrix的用法示例。
在下文中一共展示了Matrix::Buffer方法的8个代码示例，这些例子默认根据受欢迎程度排序。您可以为喜欢或者感觉有用的代码点赞，您的评价将有助于系统推荐出更棒的C++代码示例。
示例1: SymmetricEuclideanDistanceMatrix
void SymmetricEuclideanDistanceMatrix(El::UpperOrLower uplo, direction_t dir,
T alpha, const El::Matrix<T> &A, T beta, El::Matrix<T> &C) {
T *c = C.Buffer();
int ldC = C.LDim();
if (dir == base::COLUMNS) {
El::Herk(uplo, El::ADJOINT, -2.0 * alpha, A, beta, C);
//El::Gemm(El::ADJOINT, El::NORMAL, T(-2.0) * alpha, A, A, beta, C);
El::Matrix<T> N;
ColumnNrm2(A, N);
T *nn = N.Buffer();;
int n = base::Width(A);
for(El::Int j = 0; j < n; j++)
for(El::Int i = ((uplo == El::UPPER) ? 0 : j);
i < ((uplo == El::UPPER) ? (j + 1) : n); i++)
c[j * ldC + i] += alpha * (nn[i] * nn[i] + nn[j] * nn[j]);
}
// TODO the rest of the cases.
}示例2: SymmetricL1DistanceMatrix
void SymmetricL1DistanceMatrix(El::UpperOrLower uplo, direction_t dir, T alpha,
const El::Matrix<T> &A, T beta, El::Matrix<T> &C) {
const T *a = A.LockedBuffer();
El::Int ldA = A.LDim();
T *c = C.Buffer();
El::Int ldC = C.LDim();
El::Int n = A.Width();
El::Int d = A.Height();
/* Not the most efficient way... but mimicking BLAS is too much work! */
if (dir == base::COLUMNS) {
for (El::Int j = 0; j < n; j++)
for(El::Int i = ((uplo == El::UPPER) ? 0 : j);
i < ((uplo == El::UPPER) ? (j + 1) : n); i++)
for (El::Int i = 0; i < A.Width(); i++) {
T v = 0.0;
for (El::Int k = 0; k < d; k++)
v += std::abs(a[j * ldA + k] - a[i * ldA + k]);
c[j * ldC + i] = beta * c[j * ldC + i] + alpha * v;
}
}
// TODO the rest of the cases.
}示例3: L1DistanceMatrix
void L1DistanceMatrix(direction_t dirA, direction_t dirB, T alpha,
const El::Matrix<T> &A, const El::Matrix<T> &B,
T beta, El::Matrix<T> &C) {
// TODO verify sizes
const T *a = A.LockedBuffer();
El::Int ldA = A.LDim();
const T *b = B.LockedBuffer();
El::Int ldB = B.LDim();
T *c = C.Buffer();
El::Int ldC = C.LDim();
El::Int d = A.Height();
/* Not the most efficient way... but mimicking BLAS is too much work! */
if (dirA == base::COLUMNS && dirB == base::COLUMNS) {
for (El::Int j = 0; j < B.Width(); j++)
for (El::Int i = 0; i < A.Width(); i++) {
T v = 0.0;
for (El::Int k = 0; k < d; k++)
v += std::abs(b[j * ldB + k] - a[i * ldA + k]);
c[j * ldC + i] = beta * c[j * ldC + i] + alpha * v;
}
}
// TODO the rest of the cases.
}示例4: EuclideanDistanceMatrix
void EuclideanDistanceMatrix(direction_t dirA, direction_t dirB, T alpha,
const El::Matrix<T> &A, const El::Matrix<T> &B,
T beta, El::Matrix<T> &C) {
T *c = C.Buffer();
El::Int ldC = C.LDim();
if (dirA == base::COLUMNS && dirB == base::COLUMNS) {
base::Gemm(El::ADJOINT, El::NORMAL, T(-2.0) * alpha, A, B, beta, C);
El::Matrix<T> NA, NB;
ColumnNrm2(A, NA);
ColumnNrm2(B, NB);
T *na = NA.Buffer(), *nb = NB.Buffer();
El::Int m = base::Width(A);
El::Int n = base::Width(B);
for(El::Int j = 0; j < n; j++)
for(El::Int i = 0; i < m; i++)
c[j * ldC + i] += alpha * (na[i] * na[i] + nb[j] * nb[j]);
}
// TODO the rest of the cases.
}示例5: apply_inverse_impl
void apply_inverse_impl(El::Matrix<ValueType>& A,
skylark::sketch::columnwise_tag) const {
ValueType* AA = A.Buffer();
int j;
# ifdef SKYLARK_HAVE_OPENMP
# pragma omp parallel for private(j)
# endif
for (j = 0; j < A.Width(); j++)
ExecuteFun(_plan_inverse, AA + j * A.LDim(), AA + j * A.LDim());
}示例6: apply_impl
void apply_impl(El::Matrix<value_type>& A,
skylark::sketch::columnwise_tag) const {
ValueType* AA = A.Buffer();
int j;
# ifdef SKYLARK_HAVE_OPENMP
# pragma omp parallel for private(j)
# endif
for (j = 0; j < A.Width(); j++)
wht_apply(_tree, 1, AA + j * A.LDim());
}示例7: Gemv
inline void Gemv(El::Orientation oA,
T alpha, const sparse_matrix_t<T>& A, const El::Matrix<T>& x,
T beta, El::Matrix<T>& y) {
// TODO verify sizes etc.
const int* indptr = A.indptr();
const int* indices = A.indices();
const double *values = A.locked_values();
double *yd = y.Buffer();
const double *xd = x.LockedBuffer();
int n = A.width();
if (oA == El::NORMAL) {
El::Scale(beta, y);
# if SKYLARK_HAVE_OPENMP
# pragma omp parallel for
# endif
for(int col = 0; col < n; col++) {
T xv = alpha * xd[col];
for (int j = indptr[col]; j < indptr[col + 1]; j++) {
int row = indices[j];
T val = values[j];
yd[row] += val * xv;
}
}
} else {
# if SKYLARK_HAVE_OPENMP
# pragma omp parallel for
# endif
for(int col = 0; col < n; col++) {
double yv = beta * yd[col];
for (int j = indptr[col]; j < indptr[col + 1]; j++) {
int row = indices[j];
T val = values[j];
yv += alpha * val * xd[row];
}
yd[col] = yv;
}
}
}示例8: max
int max(El::Matrix<double> Y) {
int k = (int) *std::max_element(Y.Buffer(), Y.Buffer() + Y.Height());
return k;
}