The Autoencoding Variational Autoencoder
proceedings.neurips.cc › paper › 20202 The Variational Autoencoder The VAE is a latent variable model that has the form Z ⇠ p(Z)=N(Z;0,I) X|Z ⇠ p(X|Z, )=N(X;g(Z; ),vI) (1) where N(·;µ,⌃) denotes a Gaussian density with mean and covariance parameters µ and ⌃, v is a positive scalar variance parameter and I is an identity matrix of suitable size. The mean function
Autoencoders CS598LAZ - Variational
slazebni.cs.illinois.edu/spring17/lec12_vae.pdfVariational Autoencoder (VAE) Variational Autoencoder (2013) work prior to GANs (2014) - Explicit Modelling of P(X|z; θ), we will drop the θ in the notation. - z ~ P(z), which we can sample from, such as a Gaussian distribution. - Maximum Likelihood --- Find θ to maximize P(X), where X is the data. - Approximate with samples of z
Autoencoders CS598LAZ - Variational
slazebni.cs.illinois.edu › spring17 › lec12_vaeVariational Autoencoder (VAE) Variational Autoencoder (2013) work prior to GANs (2014) - Explicit Modelling of P(X|z; θ), we will drop the θ in the notation. - z ~ P(z), which we can sample from, such as a Gaussian distribution. - Maximum Likelihood --- Find θ to maximize P(X), where X is the data. - Approximate with samples of z
[1606.05908v1] Tutorial on Variational Autoencoders
https://arxiv.org/abs/1606.05908v119.06.2016 · Download PDF Abstract: In just three years, Variational Autoencoders (VAEs) have emerged as one of the most popular approaches to unsupervised learning of complicated distributions. VAEs are appealing because they are built on top of standard function approximators (neural networks), and can be trained with stochastic gradient descent.