Hugging Face Trending Papers

Variational Autoencoder Layer

Variational Autoencoders (VAEs) belong to a family of autoencoders with probabilistic properties, making them well suited for generating data by producing a smooth and continuous latent space. Despite being introduced over a decade ago, the method continues to be widely adopted in both research and industry for diverse applications.

arXiv Machine Learning
Jun 25

Variational Autoencoder Layer

arXiv:2606. 25900v1 Announce Type: new Abstract: Variational Autoencoders (VAEs) belong to a family of autoencoders with probabilistic properties, making them well suited for generating data by producing a smooth and continuous latent space.

By Gananath R
arXiv Machine Learning
Sep 15

Representing Clinical Conditions on Vital Signs from Healthy Individuals using Latent Modeling

The paper introduces a deep generative model using conditional variational autoencoders to augment vital sign data from healthy individuals so that it mimics patterns of specific clinical conditions. Trained on a publicly available ICU dataset, the model learns the underlying dynamics of ICU data and reshapes healthy data to align with target clinical labels. A proposed distance metric demonstrates that the generated samples are more aligned with intended clinical labels than baseline methods.

By Rafael Pina, Varuna De Silva, Mindula Illeperuma
Towards Data Science
Jul 14

A Gentle Introduction to Autoencoders & Latent Space

Introduction Heavy computation is a well-known problem in various ML algorithms today, especially when generative AI is applied to text, images, and other unstructured data. One of the principal approaches to mitigate this problem is to compress input data into a lower-dimensional representation while preserving the main context.

By Vyacheslav Efimov
Hugging Face Trending Papers
Sep 3

Spectral characteristics of autoencoder parameters as a vector representation of data

The paper investigates how autoencoder parameters reflect the statistical properties of their training data. By analyzing the spectral characteristics of the parameter matrices, it shows that singular values correspond to eigenvalues of the data covariance matrix, linking data and parameter spaces. Experiments on CIFAR‑10 and FashionMNIST demonstrate that these spectral vectors can accurately differentiate models trained on different data subsets without complex generation methods or access to the original samples.