activity
20152026
most citedTesting Sparsity over Known and Unknown Bases

5 citations · 8 across the 14 of their papers we have counts for

collaborators

22 papers

cs.DS2026

Optimal Algorithms and Hardness for Max-Cut in Bounded Degree Graphs

Rares-Darius Buhai, Suprovat Ghoshal, Pravesh Kothari +4

We give a polynomial-time algorithm that achieves an -approximation for Max 2-LIN(2) in weighted instances where each vertex appears in at most constrain…

cs.DS2026

Threshold Rounding and Bounded-Degree Boolean MAX 2-CSP

Suprovat Ghoshal, Neng Huang, Euiwoong Lee +2

We describe an -improvement over threshold rounding schemes for a broad class of Boolean MAX 2-CSP instances in which every variable appears in at most cons…

cs.DS2026

Max Cut with Small-Dimensional SDP Solutions

Hsien-Chih Chang, Suprovat Ghoshal, Euiwoong Lee

We study the Max-Cut semidefinite programming (SDP) relaxation in the regime where a near-optimal solution admits a low-dimensional realization. While the Goemans--Williamson hyper…

cs.DS2026

On the Approximability of Max-Cut on 3-Colorable Graphs and Graphs with Large Independent Sets

Suprovat Ghoshal, Neng Huang, Euiwoong Lee +2

Max-Cut is a classical graph-partitioning problem where given a graph , the objective is to find a cut which maximizes the number of edges crossing the cut. In…

cs.DS2024

Constraint Satisfaction Problems with Advice

Suprovat Ghoshal, Konstantin Makarychev, Yury Makarychev

We initiate the study of algorithms for constraint satisfaction problems with ML oracle advice. We introduce two models of advice and then design approximation algorithms for Max C…

cs.DS2023

New Approximation Bounds for Small-Set Vertex Expansion

Suprovat Ghoshal, Anand Louis

The vertex expansion of the graph is a fundamental graph parameter. Given a graph and a parameter , its -Small-Set Vertex Expansion (SSVE) is defined as…

cs.DS2023

A PTAS for -Low Rank Approximation: Solving Dense CSPs over Reals

Vincent Cohen-Addad, Chenglin Fan, Suprovat Ghoshal +4

We consider the Low Rank Approximation problem, where the input consists of a matrix and an integer , and the goal is to find a matrix of…

cs.DS2023

On Lifting Integrality Gaps to SSEH Hardness for Globally Constrained CSPs

Suprovat Ghoshal, Euiwoong Lee

A -constrained Boolean Max-CSP instance is a Boolean Max-CSP instance on predicate where the objective is to find a labeling of relative weight ex…

cs.DS2022

Approximating CSPs with Outliers

Suprovat Ghoshal, Anand Louis

Constraint satisfaction problems (CSPs) are ubiquitous in theoretical computer science. We study the problem of StrongCSPs, i.e. instances where a large induced sub-instance has a…

cs.LG2022

Exploiting Correlation to Achieve Faster Learning Rates in Low-Rank Preference Bandits

Suprovat Ghoshal, Aadirupa Saha

We introduce the \emph{Correlated Preference Bandits} problem with random utility-based choice models (RUMs), where the goal is to identify the best item from a given pool of i…

cs.DS2022

A Characterization of Approximability for Biased CSPs

Suprovat Ghoshal, Euiwoong Lee

A -biased Max-CSP instance with predicate is an instance of Constraint Satisfaction Problem (CSP) where the objective is to find a labeling of relative…

cs.DS2020

Approximation Algorithms and Hardness for Strong Unique Games

Suprovat Ghoshal, Anand Louis

The UNIQUE GAMES problem is a central problem in algorithms and complexity theory. Given an instance of UNIQUE GAMES, the STRONG UNIQUE GAMES problem asks to find the largest subse…

cs.CC2019

Combinatorial lower bounds for 3-query LDCs

Arnab Bhattacharyya, L. Sunil Chandran, Suprovat Ghoshal

A code is called a -query locally decodable code (LDC) if there is a randomized decoding algorithm that, given an index and a received word close to an encoding of a mes…

cs.CC2019

Hardness of Learning DNFs using Halfspaces

Suprovat Ghoshal, Rishi Saket

The problem of learning -term DNF formulas (for ) has been studied extensively in the PAC model since its introduction by Valiant (STOC 1984). A -term DNF can be ef…

cs.CC2019

Parameterized Intractability of Even Set and Shortest Vector Problem

Arnab Bhattacharyya, Édouard Bonnet, László Egri +5

The -Even Set problem is a parameterized variant of the Minimum Distance Problem of linear codes over , which can be stated as follows: given a generator matrix $\m…

cs.DS2019

Approximation Algorithms for Partially Colorable Graphs

Suprovat Ghoshal, Anand Louis, Rahul Raychaudhury

Graph coloring problems are a central topic of study in the theory of algorithms. We study the problem of partially coloring partially colorable graphs. For and $k \in \m…

cs.CC2019

Average Bias and Polynomial Sources

Arnab Bhattacharyya, Philips George John, Suprovat Ghoshal +1

We identify a new notion of pseudorandomness for randomness sources, which we call the average bias. Given a distribution over , its average bias is: $b_{\text{av}}(…

cs.DS2019

Tight Approximation Bounds for Maximum Multi-Coverage

Siddharth Barman, Omar Fawzi, Suprovat Ghoshal +1

In the classic maximum coverage problem, we are given subsets of a universe along with an integer and the objective is to find a subset $S \subseteq [m]…

cs.CC2018★ 2 cited

Parameterized Intractability of Even Set and Shortest Vector Problem from Gap-ETH

Arnab Bhattacharyya, Suprovat Ghoshal, Karthik C. S. +1

The -Even Set problem is a parameterized variant of the Minimum Distance Problem of linear codes over , which can be stated as follows: given a generator matrix $\m…

cs.CC2017★ 1 cited

Hardness of learning noisy halfspaces using polynomial thresholds

Arnab Bhattacharyya, Suprovat Ghoshal, Rishi Saket

We prove the hardness of weakly learning halfspaces in the presence of adversarial noise using polynomial threshold functions (PTFs). In particular, we prove that for any constants…

cs.DS2016★ 5 cited

Testing Sparsity over Known and Unknown Bases

Siddharth Barman, Arnab Bhattacharyya, Suprovat Ghoshal

Sparsity is a basic property of real vectors that is exploited in a wide variety of applications. In this work, we describe property testing algorithms for sparsity that observe a…

cs.CC2015

On the hardness of learning sparse parities

Arnab Bhattacharyya, Ameet Gadekar, Suprovat Ghoshal +1

This work investigates the hardness of computing sparse solutions to systems of linear equations over F_2. Consider the k-EvenSet problem: given a homogeneous system of linear equa…