activity
20172024
most citedInf-VAE: A Variational Autoencoder Framework to Integrate Homophily and Influence in Diffusion Prediction

99 citations · 220 across the 16 of their papers we have counts for

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Showing cs.DSShow all

7 papers · 1 filter

cs.DS2023

Lower Bounds for Pseudo-Deterministic Counting in a Stream

Vladimir Braverman, Robert Krauthgamer, Aditya Krishnan +1

Many streaming algorithms provide only a high-probability relative approximation. These two relaxations, of allowing approximation and randomization, seem necessary -- for many str…

cs.DS2021★ 2 cited

Projective Clustering Product Quantization

Aditya Krishnan, Edo Liberty

This paper suggests the use of projective clustering based product quantization for improving nearest neighbor and max-inner-product vector search (MIPS) algorithms. We provide ani…

cs.DS2021★ 10 cited

Sublinear Time Spectral Density Estimation

Vladimir Braverman, Aditya Krishnan, Christopher Musco

We present a new sublinear time algorithm for approximating the spectral density (eigenvalue distribution) of an normalized graph adjacency or Laplacian matrix. The alg…

cs.DS2020★ 1 cited

Near-Optimal Entrywise Sampling of Numerically Sparse Matrices

Vladimir Braverman, Robert Krauthgamer, Aditya Krishnan +1

Many real-world data sets are sparse or almost sparse. One method to measure this for a matrix is the \emph{numerical sparsity}, denoted $\mathsf{ns}(…

cs.DS2020

Competitively Pricing Parking in a Tree

Max Bender, Jacob Gilbert, Aditya Krishnan +1

Motivated by demand-responsive parking pricing systems we consider posted-price algorithms for the online metrical matching problem and the online metrical searching problem in a t…

cs.DS2019★ 5 cited

Schatten Norms in Matrix Streams: Hello Sparsity, Goodbye Dimension

Vladimir Braverman, Robert Krauthgamer, Aditya Krishnan +1

Spectral functions of large matrices contains important structural information about the underlying data, and is thus becoming increasingly important. Many times, large matrices re…

cs.DS2018

On Sketching the to norms

Aditya Krishnan, Sidhanth Mohanty, David P. Woodruff

We initiate the study of data dimensionality reduction, or sketching, for the norms. Given an matrix , the norm, denoted $\|A\|_{q \to p} = \sup_{…