2021-08-25 14:00:21 +08:00
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#copyright (c) 2021 PaddlePaddle Authors. All Rights Reserve.
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#
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#Licensed under the Apache License, Version 2.0 (the "License");
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#you may not use this file except in compliance with the License.
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#You may obtain a copy of the License at
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#
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# http://www.apache.org/licenses/LICENSE-2.0
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#
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#Unless required by applicable law or agreed to in writing, software
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#distributed under the License is distributed on an "AS IS" BASIS,
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#WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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#See the License for the specific language governing permissions and
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#limitations under the License.
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import paddle
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import paddle.nn as nn
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2022-02-23 19:50:39 +08:00
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2021-08-25 14:00:21 +08:00
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class DSHSDLoss(nn.Layer):
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"""
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# DSHSD(IEEE ACCESS 2019)
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# paper [Deep Supervised Hashing Based on Stable Distribution](https://ieeexplore.ieee.org/document/8648432/)
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"""
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2022-02-23 19:50:39 +08:00
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2021-11-06 23:32:19 +08:00
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def __init__(self, alpha, multi_label=False):
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super(DSHSDLoss, self).__init__()
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self.alpha = alpha
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self.multi_label = multi_label
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2021-11-06 23:32:19 +08:00
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def forward(self, input, label):
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feature = input["features"]
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logits = input["logits"]
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dist = paddle.sum(paddle.square(
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(paddle.unsqueeze(feature, 1) - paddle.unsqueeze(feature, 0))),
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axis=2)
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2021-08-25 14:00:21 +08:00
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# label to ont-hot
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n_class = logits.shape[1]
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label = paddle.nn.functional.one_hot(
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label, n_class).astype("float32").squeeze()
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s = (paddle.matmul(
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label, label, transpose_y=True) == 0).astype("float32")
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margin = 2 * feature.shape[1]
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Ld = (1 - s) / 2 * dist + s / 2 * (margin - dist).clip(min=0)
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Ld = Ld.mean()
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if self.multi_label:
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# multiple labels classification loss
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Lc = (logits - label * logits + (
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(1 + (-logits).exp()).log())).sum(axis=1).mean()
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else:
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# single labels classification loss
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Lc = (-paddle.nn.functional.softmax(logits).log() * label).sum(
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axis=1).mean()
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return {"dshsdloss": Lc + Ld * self.alpha}
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2021-08-25 13:59:54 +08:00
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2021-11-06 23:32:19 +08:00
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2021-08-25 14:06:54 +08:00
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class LCDSHLoss(nn.Layer):
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2021-08-25 14:04:50 +08:00
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"""
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# paper [Locality-Constrained Deep Supervised Hashing for Image Retrieval](https://www.ijcai.org/Proceedings/2017/0499.pdf)
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"""
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def __init__(self, n_class, _lambda):
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super(LCDSHLoss, self).__init__()
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self._lambda = _lambda
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self.n_class = n_class
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def forward(self, input, label):
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feature = input["features"]
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label = paddle.nn.functional.one_hot(
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label, self.n_class).astype("float32").squeeze()
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s = 2 * (paddle.matmul(
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label, label, transpose_y=True) > 0).astype("float32") - 1
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inner_product = paddle.matmul(feature, feature, transpose_y=True) * 0.5
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inner_product = inner_product.clip(min=-50, max=50)
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L1 = paddle.log(1 + paddle.exp(-s * inner_product)).mean()
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b = feature.sign()
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inner_product_ = paddle.matmul(b, b, transpose_y=True) * 0.5
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sigmoid = paddle.nn.Sigmoid()
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L2 = (sigmoid(inner_product) - sigmoid(inner_product_)).pow(2).mean()
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return {"lcdshloss": L1 + self._lambda * L2}
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class DCHLoss(paddle.nn.Layer):
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"""
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# paper [Deep Cauchy Hashing for Hamming Space Retrieval]
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URL:(http://ise.thss.tsinghua.edu.cn/~mlong/doc/deep-cauchy-hashing-cvpr18.pdf)
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"""
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def __init__(self, gamma, _lambda, n_class):
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super(DCHLoss, self).__init__()
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self.gamma = gamma
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self._lambda = _lambda
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self.n_class = n_class
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2022-02-28 16:02:51 +08:00
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def distance(self, feature_i, feature_j):
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assert feature_i.shape[1] == feature_j.shape[
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1], "feature len of feature_i and feature_j is different, please check whether the featurs are right"
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K = feature_i.shape[1]
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inner_product = paddle.matmul(feature_i, feature_j, transpose_y=True)
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len_i = feature_i.pow(2).sum(axis=1, keepdim=True).pow(0.5)
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len_j = feature_j.pow(2).sum(axis=1, keepdim=True).pow(0.5)
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norm = paddle.matmul(len_i, len_j, transpose_y=True)
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cos = inner_product / norm.clip(min=0.0001)
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return (1 - cos.clip(max=0.99)) * K / 2
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def forward(self, input, label):
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u = input["features"]
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y = paddle.nn.functional.one_hot(
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label, self.n_class).astype("float32").squeeze()
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s = paddle.matmul(y, y, transpose_y=True).astype("float32")
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if (1 - s).sum() != 0 and s.sum() != 0:
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positive_w = s * s.numel() / s.sum()
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negative_w = (1 - s) * s.numel() / (1 - s).sum()
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w = positive_w + negative_w
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else:
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w = 1
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d_hi_hj = self.distance(u, u)
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cauchy_loss = w * (s * paddle.log(d_hi_hj / self.gamma) +
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paddle.log(1 + self.gamma / d_hi_hj))
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all_one = paddle.ones_like(u, dtype="float32")
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quantization_loss = paddle.log(1 + self.distance(u.abs(), all_one) /
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self.gamma)
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loss = cauchy_loss.mean() + self._lambda * quantization_loss.mean()
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return {"dchloss": loss}
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