KL-Loss | Bounding Box Regression with Uncertainty for Accurate | Computer Vision library
kandi X-RAY | KL-Loss Summary
kandi X-RAY | KL-Loss Summary
Bounding Box Regression with Uncertainty for Accurate Object Detection (CVPR'19)
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Top functions reviewed by kandi - BETA
- Add retinanet features to the model
- Wrapper for convolution
- Visualize a single image
- Return a colormap
- Convert boxes from cls format
- Get class string
- Adds RPN outputs to the model
- Generates a series of proposal proposals
- Generate anchors
- Convert city scapes_instance
- Add continanet blobs
- Add fast RCNN loss
- Convert a caffe network
- R Evaluate the exposure of a box
- Check that the expected results are valid
- Add RfcN
- Add RPN blobs to FPN
- Add mask to image
- Process a binary image
- Forward the prediction
- Argument parser
- Calculate the retinanet loss function
- Add keypoint outputs to model
- Bottleneck bottleneck transformation
- Bottleneck convolution bottleneck
- Convert heatmaps to keypoints
KL-Loss Key Features
KL-Loss Examples and Code Snippets
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Trending Discussions on KL-Loss
QUESTION
I am trying to understand VAE in-depth by implementing it by myself and having difficulties when back-propagate losses of the decoder input layer to the encoder output layer.
My encoder network outputs 8 pairs (sigma, mu) which I then combine with the result of a stochastic sampler to produce 8 input values (z) for the decoder network:
...ANSWER
Answered 2020-Aug-15 at 05:15The VAE does not use the reconstruction error as the cost objective if you use that the model just turns back into an autoencoder. The VAE uses the variational lower bound and a couple of neat tricks to make it easy to compute.
Referring to the original “auto-encoding variational bayes” paper
The variational lower bound objective is (eq 10):
1/2( d+log(sigmaTsigma) -(muTmu) - (sigmaTsigma)) + log p(x/z)
Where d is number of latent variable, mu and sigma is the output of the encoding neural network used to scale the standard normal samples and z is the encoded sample. p(x/z) is just the decoder probability of generating back the input x.
All the variables in the above equation are completely differentiable and hence can be optimized with gradient descent or any other gradient based optimizer you find in tensorflow
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