Search Results for author: Shay Deutsch

Found 6 papers, 1 papers with code

Graph Spectral Embedding using the Geodesic Betweeness Centrality

no code implementations7 May 2022 Shay Deutsch, Stefano Soatto

We introduce the Graph Sylvester Embedding (GSE), an unsupervised graph representation of local similarity, connectivity, and global structure.

Spectral Embedding of Graph Networks

no code implementations30 Sep 2020 Shay Deutsch, Stefano Soatto

We introduce an unsupervised graph embedding that trades off local node similarity and connectivity, and global structure.

Graph Embedding Node Classification

Interpretable Network Propagation with Application to Expanding the Repertoire of Human Proteins that Interact with SARS-CoV-2

1 code implementation2 Jun 2020 Jeffrey N. Law, Kyle Akers, Nure Tasnina, Catherine M. Della Santina, Shay Deutsch, Meghana Kshirsagar, Judith Klein-Seetharaman, Mark Crovella, Padmavathy Rajagopalan, Simon Kasif, T. M. Murali

Despite the popularity of this approach, little attention has been paid to the question of provenance tracing in this context, e. g., determining how much any experimental observation in the input contributes to the score of every prediction.

Zero Shot Learning with the Isoperimetric Loss

no code implementations15 Mar 2019 Shay Deutsch, Andrea Bertozzi, Stefano Soatto

We introduce the isoperimetric loss as a regularization criterion for learning the map from a visual representation to a semantic embedding, to be used to transfer knowledge to unknown classes in a zero-shot learning setting.

Zero-Shot Learning

Zero Shot Learning via Multi-Scale Manifold Regularization

no code implementations CVPR 2017 Shay Deutsch, Soheil Kolouri, Kyungnam Kim, Yuri Owechko, Stefano Soatto

We address zero-shot learning using a new manifold alignment framework based on a localized multi-scale transform on graphs.

Zero-Shot Learning

Graph-Based Manifold Frequency Analysis for Denoising

no code implementations29 Nov 2016 Shay Deutsch, Antonio Ortega, Gerard Medioni

We propose a new framework for manifold denoising based on processing in the graph Fourier frequency domain, derived from the spectral decomposition of the discrete graph Laplacian.

Denoising

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