dmlc--dgl
40950629b2
* update * update * update * update * fix * update * fix * update * update * win32 * update * fix * update * update * update * updat * update * update * fix * update * update * update * update * update * fix * TODO * 111 * fix * minor fix * minor fix * fox * Update shared_mem_manager.cc * update * update * update * update metis * update metis * update Co-authored-by: VoVAllen <jz1749@nyu.edu> Co-authored-by: Jinjing Zhou <VoVAllen@users.noreply.github.com>
557 行
17 KiB
C++
557 行
17 KiB
C++
/*!
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* Copyright (c) 2020 by Contributors
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* \file dgl/aten/csr.h
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* \brief Common CSR operations required by DGL.
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*/
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#ifndef DGL_ATEN_CSR_H_
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#define DGL_ATEN_CSR_H_
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#include <dmlc/io.h>
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#include <dmlc/serializer.h>
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#include <vector>
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#include <tuple>
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#include <string>
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#include "./types.h"
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#include "./array_ops.h"
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#include "./spmat.h"
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#include "./macro.h"
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namespace dgl {
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namespace aten {
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struct COOMatrix;
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/*!
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* \brief Plain CSR matrix
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*
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* The column indices are 0-based and are not necessarily sorted. The data array stores
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* integer ids for reading edge features.
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*
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* Note that we do allow duplicate non-zero entries -- multiple non-zero entries
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* that have the same row, col indices. It corresponds to multigraph in
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* graph terminology.
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*/
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constexpr uint64_t kDGLSerialize_AtenCsrMatrixMagic = 0xDD6cd31205dff127;
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struct CSRMatrix {
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/*! \brief the dense shape of the matrix */
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int64_t num_rows = 0, num_cols = 0;
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/*! \brief CSR index arrays */
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IdArray indptr, indices;
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/*! \brief data index array. When is null, assume it is from 0 to NNZ - 1. */
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IdArray data;
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/*! \brief whether the column indices per row are sorted */
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bool sorted = false;
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/*! \brief default constructor */
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CSRMatrix() = default;
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/*! \brief constructor */
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CSRMatrix(int64_t nrows, int64_t ncols, IdArray parr, IdArray iarr,
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IdArray darr = NullArray(), bool sorted_flag = false)
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: num_rows(nrows),
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num_cols(ncols),
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indptr(parr),
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indices(iarr),
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data(darr),
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sorted(sorted_flag) {
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CheckValidity();
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}
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/*! \brief constructor from SparseMatrix object */
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explicit CSRMatrix(const SparseMatrix& spmat)
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: num_rows(spmat.num_rows),
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num_cols(spmat.num_cols),
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indptr(spmat.indices[0]),
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indices(spmat.indices[1]),
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data(spmat.indices[2]),
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sorted(spmat.flags[0]) {
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CheckValidity();
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}
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// Convert to a SparseMatrix object that can return to python.
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SparseMatrix ToSparseMatrix() const {
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return SparseMatrix(static_cast<int32_t>(SparseFormat::kCSR), num_rows,
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num_cols, {indptr, indices, data}, {sorted});
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}
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bool Load(dmlc::Stream* fs) {
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uint64_t magicNum;
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CHECK(fs->Read(&magicNum)) << "Invalid Magic Number";
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CHECK_EQ(magicNum, kDGLSerialize_AtenCsrMatrixMagic)
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<< "Invalid CSRMatrix Data";
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CHECK(fs->Read(&num_cols)) << "Invalid num_cols";
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CHECK(fs->Read(&num_rows)) << "Invalid num_rows";
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CHECK(fs->Read(&indptr)) << "Invalid indptr";
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CHECK(fs->Read(&indices)) << "Invalid indices";
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CHECK(fs->Read(&data)) << "Invalid data";
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CHECK(fs->Read(&sorted)) << "Invalid sorted";
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CheckValidity();
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return true;
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}
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void Save(dmlc::Stream* fs) const {
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fs->Write(kDGLSerialize_AtenCsrMatrixMagic);
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fs->Write(num_cols);
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fs->Write(num_rows);
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fs->Write(indptr);
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fs->Write(indices);
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fs->Write(data);
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fs->Write(sorted);
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}
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inline void CheckValidity() const {
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CHECK_SAME_DTYPE(indptr, indices);
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CHECK_SAME_CONTEXT(indptr, indices);
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if (!aten::IsNullArray(data)) {
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CHECK_SAME_DTYPE(indptr, data);
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CHECK_SAME_CONTEXT(indptr, data);
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}
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CHECK_NO_OVERFLOW(indptr->dtype, num_rows);
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CHECK_NO_OVERFLOW(indptr->dtype, num_cols);
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CHECK_EQ(indptr->shape[0], num_rows + 1);
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}
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/*! \brief Return a copy of this matrix on the give device context. */
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inline CSRMatrix CopyTo(const DLContext& ctx) const {
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if (ctx == indptr->ctx)
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return *this;
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return CSRMatrix(num_rows, num_cols,
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indptr.CopyTo(ctx), indices.CopyTo(ctx),
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aten::IsNullArray(data)? data : data.CopyTo(ctx),
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sorted);
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}
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};
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///////////////////////// CSR routines //////////////////////////
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/*! \brief Return true if the value (row, col) is non-zero */
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bool CSRIsNonZero(CSRMatrix , int64_t row, int64_t col);
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/*!
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* \brief Batched implementation of CSRIsNonZero.
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* \note This operator allows broadcasting (i.e, either row or col can be of length 1).
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*/
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runtime::NDArray CSRIsNonZero(CSRMatrix, runtime::NDArray row, runtime::NDArray col);
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/*! \brief Return the nnz of the given row */
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int64_t CSRGetRowNNZ(CSRMatrix , int64_t row);
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runtime::NDArray CSRGetRowNNZ(CSRMatrix , runtime::NDArray row);
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/*! \brief Return the column index array of the given row */
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runtime::NDArray CSRGetRowColumnIndices(CSRMatrix , int64_t row);
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/*! \brief Return the data array of the given row */
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runtime::NDArray CSRGetRowData(CSRMatrix , int64_t row);
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/*! \brief Whether the CSR matrix contains data */
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inline bool CSRHasData(CSRMatrix csr) {
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return !IsNullArray(csr.data);
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}
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/*! \brief Whether the column indices of each row is sorted. */
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bool CSRIsSorted(CSRMatrix csr);
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/*!
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* \brief Get the data and the row,col indices for each returned entries.
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*
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* The operator supports matrix with duplicate entries and all the matched entries
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* will be returned. The operator assumes there is NO duplicate (row, col) pair
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* in the given input. Otherwise, the returned result is undefined.
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*
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* If some (row, col) pairs do not contain a valid non-zero elements,
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* they will not be included in the return arrays.
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*
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* \note This operator allows broadcasting (i.e, either row or col can be of length 1).
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* \param mat Sparse matrix
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* \param rows Row index
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* \param cols Column index
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* \return Three arrays {rows, cols, data}
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*/
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std::vector<runtime::NDArray> CSRGetDataAndIndices(
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CSRMatrix , runtime::NDArray rows, runtime::NDArray cols);
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/* \brief Get data. The return type is an ndarray due to possible duplicate entries. */
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inline runtime::NDArray CSRGetAllData(CSRMatrix mat, int64_t row, int64_t col) {
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const auto& nbits = mat.indptr->dtype.bits;
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const auto& ctx = mat.indptr->ctx;
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IdArray rows = VecToIdArray<int64_t>({row}, nbits, ctx);
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IdArray cols = VecToIdArray<int64_t>({col}, nbits, ctx);
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const auto& rst = CSRGetDataAndIndices(mat, rows, cols);
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return rst[2];
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}
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/*!
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* \brief Get the data for each (row, col) pair.
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*
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* The operator supports matrix with duplicate entries but only one matched entry
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* will be returned for each (row, col) pair. Support duplicate input (row, col)
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* pairs.
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*
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* If some (row, col) pairs do not contain a valid non-zero elements,
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* their data values are filled with -1.
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*
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* \note This operator allows broadcasting (i.e, either row or col can be of length 1).
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*
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* \param mat Sparse matrix.
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* \param rows Row index.
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* \param cols Column index.
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* \return Data array. The i^th element is the data of (rows[i], cols[i])
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*/
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runtime::NDArray CSRGetData(CSRMatrix, runtime::NDArray rows, runtime::NDArray cols);
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/*! \brief Return a transposed CSR matrix */
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CSRMatrix CSRTranspose(CSRMatrix csr);
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/*!
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* \brief Convert CSR matrix to COO matrix.
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*
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* Complexity: O(nnz)
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*
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* - If data_as_order is false, the column and data arrays of the
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* result COO are equal to the indices and data arrays of the
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* input CSR. The result COO is also row sorted.
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* - If the input CSR is further sorted, the result COO is also
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* column sorted.
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*
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* \param csr Input csr matrix
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* \param data_as_order If true, the data array in the input csr matrix contains the order
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* by which the resulting COO tuples are stored. In this case, the
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* data array of the resulting COO matrix will be empty because it
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* is essentially a consecutive range.
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* \return a coo matrix
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*/
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COOMatrix CSRToCOO(CSRMatrix csr, bool data_as_order);
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/*!
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* \brief Slice rows of the given matrix and return.
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*
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* The sliced row IDs are relabeled to starting from zero.
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*
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* Examples:
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* num_rows = 4
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* num_cols = 4
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* indptr = [0, 2, 3, 3, 5]
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* indices = [1, 0, 2, 3, 1]
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*
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* After CSRSliceRows(csr, 1, 3)
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*
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* num_rows = 2
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* num_cols = 4
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* indptr = [0, 1, 1]
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* indices = [2]
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*
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* \param csr CSR matrix
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* \param start Start row id (inclusive)
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* \param end End row id (exclusive)
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* \return sliced rows stored in a CSR matrix
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*/
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CSRMatrix CSRSliceRows(CSRMatrix csr, int64_t start, int64_t end);
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CSRMatrix CSRSliceRows(CSRMatrix csr, runtime::NDArray rows);
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/*!
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* \brief Get the submatrix specified by the row and col ids.
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*
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* In numpy notation, given matrix M, row index array I, col index array J
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* This function returns the submatrix M[I, J]. It assumes that there is no
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* duplicate (row, col) pair in the given indices. M could have duplicate
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* entries.
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*
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* The sliced row and column IDs are relabeled according to the given
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* rows and cols (i.e., row #0 in the new matrix corresponds to rows[0] in
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* the original matrix).
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*
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* \param csr The input csr matrix
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* \param rows The row index to select
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* \param cols The col index to select
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* \return submatrix
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*/
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CSRMatrix CSRSliceMatrix(CSRMatrix csr, runtime::NDArray rows, runtime::NDArray cols);
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/*! \return True if the matrix has duplicate entries */
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bool CSRHasDuplicate(CSRMatrix csr);
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/*!
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* \brief Sort the column index at each row in ascending order in-place.
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*
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* Only the indices and data arrays (if available) will be mutated. The indptr array
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* stays the same.
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*
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* Examples:
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* num_rows = 4
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* num_cols = 4
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* indptr = [0, 2, 3, 3, 5]
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* indices = [1, 0, 2, 3, 1]
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*
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* After CSRSort_(&csr)
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*
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* indptr = [0, 2, 3, 3, 5]
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* indices = [0, 1, 1, 2, 3]
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*/
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void CSRSort_(CSRMatrix* csr);
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/*!
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* \brief Sort the column index at each row in ascending order.
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*
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* Return a new CSR matrix with sorted column indices and data arrays.
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*/
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inline CSRMatrix CSRSort(CSRMatrix csr) {
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if (csr.sorted)
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return csr;
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CSRMatrix ret(csr.num_rows, csr.num_cols,
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csr.indptr, csr.indices.Clone(),
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CSRHasData(csr)? csr.data.Clone() : csr.data,
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csr.sorted);
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CSRSort_(&ret);
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return ret;
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}
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/*!
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* \brief Reorder the rows and colmns according to the new row and column order.
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* \param csr The input csr matrix.
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* \param new_row_ids the new row Ids (the index is the old row Id)
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* \param new_col_ids the new column Ids (the index is the old col Id).
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*/
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CSRMatrix CSRReorder(CSRMatrix csr, runtime::NDArray new_row_ids, runtime::NDArray new_col_ids);
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/*!
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* \brief Remove entries from CSR matrix by entry indices (data indices)
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* \return A new CSR matrix as well as a mapping from the new CSR entries to the old CSR
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* entries.
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*/
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CSRMatrix CSRRemove(CSRMatrix csr, IdArray entries);
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/*!
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* \brief Randomly select a fixed number of non-zero entries along each given row independently.
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*
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* The function performs random choices along each row independently.
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* The picked indices are returned in the form of a COO matrix.
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*
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* If replace is false and a row has fewer non-zero values than num_samples,
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* all the values are picked.
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*
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* Examples:
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*
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* // csr.num_rows = 4;
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* // csr.num_cols = 4;
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* // csr.indptr = [0, 2, 3, 3, 5]
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* // csr.indices = [0, 1, 1, 2, 3]
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* // csr.data = [2, 3, 0, 1, 4]
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* CSRMatrix csr = ...;
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* IdArray rows = ... ; // [1, 3]
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* COOMatrix sampled = CSRRowWiseSampling(csr, rows, 2, FloatArray(), false);
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* // possible sampled coo matrix:
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* // sampled.num_rows = 4
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* // sampled.num_cols = 4
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* // sampled.rows = [1, 3, 3]
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* // sampled.cols = [1, 2, 3]
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* // sampled.data = [3, 0, 4]
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*
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* \param mat Input CSR matrix.
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* \param rows Rows to sample from.
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* \param num_samples Number of samples
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* \param prob Unnormalized probability array. Should be of the same length as the data array.
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* If an empty array is provided, assume uniform.
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* \param replace True if sample with replacement
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* \return A COOMatrix storing the picked row, col and data indices.
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*/
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COOMatrix CSRRowWiseSampling(
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CSRMatrix mat,
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IdArray rows,
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int64_t num_samples,
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FloatArray prob = FloatArray(),
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bool replace = true);
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/*!
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* \brief Select K non-zero entries with the largest weights along each given row.
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*
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* The function performs top-k selection along each row independently.
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* The picked indices are returned in the form of a COO matrix.
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*
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* If replace is false and a row has fewer non-zero values than k,
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* all the values are picked.
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*
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* Examples:
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*
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* // csr.num_rows = 4;
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* // csr.num_cols = 4;
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* // csr.indptr = [0, 2, 3, 3, 5]
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* // csr.indices = [0, 1, 1, 2, 3]
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* // csr.data = [2, 3, 0, 1, 4]
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* CSRMatrix csr = ...;
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* IdArray rows = ... ; // [0, 1, 3]
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* FloatArray weight = ... ; // [1., 0., -1., 10., 20.]
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* COOMatrix sampled = CSRRowWiseTopk(csr, rows, 1, weight);
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* // possible sampled coo matrix:
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* // sampled.num_rows = 4
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* // sampled.num_cols = 4
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* // sampled.rows = [0, 1, 3]
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* // sampled.cols = [1, 1, 2]
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* // sampled.data = [3, 0, 1]
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*
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* \param mat Input CSR matrix.
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* \param rows Rows to sample from.
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* \param k The K value.
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* \param weight Weight associated with each entry. Should be of the same length as the
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* data array. If an empty array is provided, assume uniform.
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* \param ascending If true, elements are sorted by ascending order, equivalent to find
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* the K smallest values. Otherwise, find K largest values.
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* \return A COOMatrix storing the picked row and col indices. Its data field stores the
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* the index of the picked elements in the value array.
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*/
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COOMatrix CSRRowWiseTopk(
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CSRMatrix mat,
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IdArray rows,
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int64_t k,
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FloatArray weight,
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bool ascending = false);
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/*!
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* \brief Union two CSRMatrix into one CSRMatrix.
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*
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* Two Matrix must have the same shape.
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*
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* Example:
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*
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* A = [[0, 0, 1, 0],
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* [1, 0, 1, 1],
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* [0, 1, 0, 0]]
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*
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* B = [[0, 1, 1, 0],
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* [0, 0, 0, 1],
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* [0, 0, 1, 0]]
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*
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* CSRMatrix_A.num_rows : 3
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* CSRMatrix_A.num_cols : 4
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* CSRMatrix_B.num_rows : 3
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* CSRMatrix_B.num_cols : 4
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*
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* C = UnionCsr({A, B});
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*
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* C = [[0, 1, 2, 0],
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* [1, 0, 1, 2],
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* [0, 1, 1, 0]]
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*
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* CSRMatrix_C.num_rows : 3
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* CSRMatrix_C.num_cols : 4
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*/
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CSRMatrix UnionCsr(
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const std::vector<CSRMatrix>& csrs);
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/*!
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* \brief Union a list CSRMatrix into one CSRMatrix.
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*
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* Examples:
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*
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* A = [[0, 0, 1],
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* [1, 0, 1],
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* [0, 1, 0]]
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*
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* B = [[0, 0],
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* [1, 0]]
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*
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* CSRMatrix_A.num_rows : 3
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* CSRMatrix_A.num_cols : 3
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* CSRMatrix_B.num_rows : 2
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* CSRMatrix_B.num_cols : 2
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*
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* C = DisjointUnionCsr({A, B});
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*
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* C = [[0, 0, 1, 0, 0],
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* [1, 0, 1, 0, 0],
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* [0, 1, 0, 0, 0],
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* [0, 0, 0, 0, 0],
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* [0, 0, 0, 1, 0]]
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* CSRMatrix_C.num_rows : 5
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* CSRMatrix_C.num_cols : 5
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*
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* \param csrs The input list of csr matrix.
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* \param src_offset A list of integers recording src vertix id offset of each Matrix in csrs
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* \param src_offset A list of integers recording dst vertix id offset of each Matrix in csrs
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* \return The combined CSRMatrix.
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*/
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CSRMatrix DisjointUnionCsr(
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const std::vector<CSRMatrix>& csrs);
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/*!
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* \brief CSRMatrix toSimple.
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*
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* A = [[0, 0, 0],
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* [3, 0, 2],
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* [1, 1, 0],
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* [0, 0, 4]]
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*
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* B, cnt, edge_map = CSRToSimple(A)
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*
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* B = [[0, 0, 0],
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* [1, 0, 1],
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* [1, 1, 0],
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* [0, 0, 1]]
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* cnt = [3, 2, 1, 1, 4]
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* edge_map = [0, 0, 0, 1, 1, 2, 3, 4, 4, 4, 4]
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*
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* \return The simplified CSRMatrix
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* The count recording the number of duplicated edges from the original graph.
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* The edge mapping from the edge IDs of original graph to those of the
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* returned graph.
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*/
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std::tuple<CSRMatrix, IdArray, IdArray> CSRToSimple(const CSRMatrix& csr);
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/*!
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* \brief Split a CSRMatrix into multiple disjoin components.
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*
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* Examples:
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*
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* C = [[0, 0, 1, 0, 0],
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* [1, 0, 1, 0, 0],
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* [0, 1, 0, 0, 0],
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* [0, 0, 0, 0, 0],
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* [0, 0, 0, 1, 0],
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* [0, 0, 0, 0, 1]]
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* CSRMatrix_C.num_rows : 6
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* CSRMatrix_C.num_cols : 5
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*
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* batch_size : 2
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* edge_cumsum : [0, 4, 6]
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* src_vertex_cumsum : [0, 3, 6]
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* dst_vertex_cumsum : [0, 3, 5]
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*
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* ret = DisjointPartitionCsrBySizes(C,
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* batch_size,
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* edge_cumsum,
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* src_vertex_cumsum,
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* dst_vertex_cumsum)
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*
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* A = [[0, 0, 1],
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* [1, 0, 1],
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* [0, 1, 0]]
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* CSRMatrix_A.num_rows : 3
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* CSRMatrix_A.num_cols : 3
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*
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* B = [[0, 0],
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* [1, 0],
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* [0, 1]]
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* CSRMatrix_B.num_rows : 3
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* CSRMatrix_B.num_cols : 2
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*
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* \param csr CSRMatrix to split.
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* \param batch_size Number of disjoin components (Sub CSRMatrix)
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* \param edge_cumsum Number of edges of each components
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* \param src_vertex_cumsum Number of src vertices of each component.
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* \param dst_vertex_cumsum Number of dst vertices of each component.
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* \return A list of CSRMatrixes representing each disjoint components.
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*/
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std::vector<CSRMatrix> DisjointPartitionCsrBySizes(
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const CSRMatrix &csrs,
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const uint64_t batch_size,
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const std::vector<uint64_t> &edge_cumsum,
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const std::vector<uint64_t> &src_vertex_cumsum,
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const std::vector<uint64_t> &dst_vertex_cumsum);
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} // namespace aten
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} // namespace dgl
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namespace dmlc {
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DMLC_DECLARE_TRAITS(has_saveload, dgl::aten::CSRMatrix, true);
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} // namespace dmlc
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#endif // DGL_ATEN_CSR_H_
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