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src/operator/correlation.cc
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mozga
[master][clang-format] Re-format cc. .h. .cu files; cond. (#20704)
19 ноя 2021, 11:27
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19 ноя 2021, 11:27
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/* * Licensed to the Apache Software Foundation (ASF) under one * or more contributor license agreements. See the NOTICE file * distributed with this work for additional information * regarding copyright ownership. The ASF licenses this file * to you under the Apache License, Version 2.0 (the * "License"); you may not use this file except in compliance * with the License. You may obtain a copy of the License at * * http://www.apache.org/licenses/LICENSE-2.0 * * Unless required by applicable law or agreed to in writing, * software distributed under the License is distributed on an * "AS IS" BASIS, WITHOUT WARRANTIES OR CONDITIONS OF ANY * KIND, either express or implied. See the License for the * specific language governing permissions and limitations * under the License. */ /*! * \file correlation.cc * \brief correlation op * \author Xu Dong */ #include "./correlation-inl.h" #include "./mshadow_op.h" namespace mshadow { template <typename Dtype> void AddPad(const Tensor<cpu, 4, Dtype>& original, const Tensor<cpu, 4, Dtype>& out, int pad_size) { for (index_t nbatch = 0; nbatch < original.size(0); nbatch++) for (index_t channel = 0; channel < original.size(1); channel++) for (index_t h = 0; h < original.size(2); h++) for (index_t w = 0; w < original.size(3); w++) out[nbatch][h + pad_size][w + pad_size][channel] = original[nbatch][channel][h][w]; } template <typename Dtype> inline void CorrelationForward(const Tensor<cpu, 4, Dtype>& out, const Tensor<cpu, 4, Dtype>& data1, const Tensor<cpu, 4, Dtype>& data2, const Tensor<cpu, 4, Dtype>& tmp1, const Tensor<cpu, 4, Dtype>& tmp2, int top_channels_, int top_height_, int top_width_, int pad_size_, bool is_multiply, int max_displacement_, int kernel_size_, int neighborhood_grid_radius_, int neighborhood_grid_width_, int kernel_radius_, int stride1_, int stride2_) { const index_t bnum = data1.size(0); const int bchannels = data1.size(1); const int sumelems = kernel_size_ * kernel_size_ * bchannels; AddPad<Dtype>(data1, tmp1, pad_size_); index_t top_channels_unsigned_ = static_cast<index_t>(top_channels_); AddPad<Dtype>(data2, tmp2, pad_size_); for (index_t i = 0; i < static_cast<index_t>(top_height_); i++) for (index_t j = 0; j < static_cast<index_t>(top_width_); j++) for (index_t nbatch = 0; nbatch < bnum; nbatch++) { int x1 = j * stride1_ + max_displacement_; int y1 = i * stride1_ + max_displacement_; for (index_t top_channel = 0; top_channel < top_channels_unsigned_; top_channel++) { int s2o = (top_channel % neighborhood_grid_width_ - neighborhood_grid_radius_) * stride2_; int s2p = (top_channel / neighborhood_grid_width_ - neighborhood_grid_radius_) * stride2_; int x2 = x1 + s2o; int y2 = y1 + s2p; for (index_t h = 0; h < static_cast<index_t>(kernel_size_); h++) for (index_t w = 0; w < static_cast<index_t>(kernel_size_); w++) for (index_t channel = 0; channel < static_cast<index_t>(bchannels); channel++) { if (is_multiply == true) out[nbatch][top_channel][i][j] += tmp1[nbatch][y1 + h][x1 + w][channel] * tmp2[nbatch][y2 + h][x2 + w][channel]; else out[nbatch][top_channel][i][j] += std::abs(tmp1[nbatch][y1 + h][x1 + w][channel] - tmp2[nbatch][y2 + h][x2 + w][channel]); } out[nbatch][top_channel][i][j] /= sumelems; } } } template <typename Dtype> inline void CorrelationBackward(const Tensor<cpu, 4, Dtype>& out_grad, const Tensor<cpu, 4, Dtype>& in_grad1, const Tensor<cpu, 4, Dtype>& in_grad2, const Tensor<cpu, 4, Dtype>& tmp1, const Tensor<cpu, 4, Dtype>& tmp2, int top_channels_, int top_height_, int top_width_, int pad_size_, bool is_multiply, int max_displacement_, int kernel_size_, int neighborhood_grid_radius_, int neighborhood_grid_width_, int kernel_radius_, int stride1_, int stride2_, int num, int channels, int height, int width) { const float sumelems = kernel_size_ * kernel_size_ * channels; for (index_t i = 0; i < static_cast<index_t>(top_height_); i++) for (index_t j = 0; j < static_cast<index_t>(top_width_); j++) for (index_t nbatch = 0; nbatch < static_cast<index_t>(num); nbatch++) { int x1 = j * stride1_ + max_displacement_; int y1 = i * stride1_ + max_displacement_; for (int top_channel = 0; top_channel < top_channels_; top_channel++) { int s2o = (top_channel % neighborhood_grid_width_ - neighborhood_grid_radius_) * stride2_; int s2p = (top_channel / neighborhood_grid_width_ - neighborhood_grid_radius_) * stride2_; int x2 = x1 + s2o; int y2 = y1 + s2p; for (int h = 0; h < kernel_size_; h++) for (int w = 0; w < kernel_size_; w++) for (int channel = 0; channel < channels; channel++) { if (is_multiply == true) { if ((y1 + h - pad_size_ >= 0) && (x1 + w - pad_size_ >= 0) && (y1 + h < height + pad_size_) && (x1 + w < width + pad_size_)) { in_grad1[nbatch][channel][y1 + h - pad_size_][x1 + w - pad_size_] += out_grad[nbatch][top_channel][i][j] * tmp2[nbatch][y2 + h][x2 + w][channel] / sumelems; } if ((y2 + h - pad_size_ >= 0) && (x2 + w - pad_size_ >= 0) && (y2 + h < height + pad_size_) && (x2 + w < width + pad_size_)) { in_grad2[nbatch][channel][y2 + h - pad_size_][x2 + w - pad_size_] += out_grad[nbatch][top_channel][i][j] * tmp1[nbatch][y1 + h][x1 + w][channel] / sumelems; } } else { if ((y1 + h - pad_size_ >= 0) && (x1 + w - pad_size_ >= 0) && (y1 + h < height + pad_size_) && (x1 + w < width + pad_size_)) { Dtype sign = (tmp1[nbatch][y1 + h][x1 + w][channel] >= tmp2[nbatch][y2 + h][x2 + w][channel]) ? Dtype(1.0) : Dtype(-1.0); in_grad1[nbatch][channel][y1 + h - pad_size_][x1 + w - pad_size_] += out_grad[nbatch][top_channel][i][j] * sign / sumelems; } if ((y2 + h - pad_size_ >= 0) && (x2 + w - pad_size_ >= 0) && (y2 + h < height + pad_size_) && (x2 + w < width + pad_size_)) { Dtype sign = (tmp1[nbatch][y1 + h][x1 + w][channel] >= tmp2[nbatch][y2 + h][x2 + w][channel]) ? Dtype(-1.0) : Dtype(1.0); in_grad2[nbatch][channel][y2 + h - pad_size_][x2 + w - pad_size_] += out_grad[nbatch][top_channel][i][j] * sign / sumelems; } } } } } } } // namespace mshadow namespace mxnet { namespace op { template <> Operator* CreateOp<cpu>(CorrelationParam param, int dtype) { Operator* op = nullptr; MSHADOW_REAL_TYPE_SWITCH(dtype, DType, { op = new CorrelationOp<cpu, DType>(param); }); return op; } Operator* CorrelationProp::CreateOperatorEx(Context ctx, mxnet::ShapeVector* in_shape, std::vector<int>* in_type) const { DO_BIND_DISPATCH(CreateOp, param_, in_type->at(0)); } DMLC_REGISTER_PARAMETER(CorrelationParam); MXNET_REGISTER_OP_PROPERTY(Correlation, CorrelationProp) .add_argument("data1", "NDArray-or-Symbol", "Input data1 to the correlation.") .add_argument("data2", "NDArray-or-Symbol", "Input data2 to the correlation.") .add_arguments(CorrelationParam::__FIELDS__()) .describe(R"code(Applies correlation to inputs. The correlation layer performs multiplicative patch comparisons between two feature maps. Given two multi-channel feature maps :math:`f_{1}, f_{2}`, with :math:`w`, :math:`h`, and :math:`c` being their width, height, and number of channels, the correlation layer lets the network compare each patch from :math:`f_{1}` with each patch from :math:`f_{2}`. For now we consider only a single comparison of two patches. The 'correlation' of two patches centered at :math:`x_{1}` in the first map and :math:`x_{2}` in the second map is then defined as: .. math:: c(x_{1}, x_{2}) = \sum_{o \in [-k,k] \times [-k,k]} <f_{1}(x_{1} + o), f_{2}(x_{2} + o)> for a square patch of size :math:`K:=2k+1`. Note that the equation above is identical to one step of a convolution in neural networks, but instead of convolving data with a filter, it convolves data with other data. For this reason, it has no training weights. Computing :math:`c(x_{1}, x_{2})` involves :math:`c * K^{2}` multiplications. Comparing all patch combinations involves :math:`w^{2}*h^{2}` such computations. Given a maximum displacement :math:`d`, for each location :math:`x_{1}` it computes correlations :math:`c(x_{1}, x_{2})` only in a neighborhood of size :math:`D:=2d+1`, by limiting the range of :math:`x_{2}`. We use strides :math:`s_{1}, s_{2}`, to quantize :math:`x_{1}` globally and to quantize :math:`x_{2}` within the neighborhood centered around :math:`x_{1}`. The final output is defined by the following expression: .. math:: out[n, q, i, j] = c(x_{i, j}, x_{q}) where :math:`i` and :math:`j` enumerate spatial locations in :math:`f_{1}`, and :math:`q` denotes the :math:`q^{th}` neighborhood of :math:`x_{i,j}`. )code" ADD_FILELINE); } // namespace op } // namespace mxnet