most citedAverage sensitivity and noise sensitivity of polynomial threshold functions

11 citations · 18 across the 3 of their papers we have counts for

collaborators

6 papers

cs.DS2011

Rounding Semidefinite Programming Hierarchies via Global Correlation

Boaz Barak, Prasad Raghavendra, David Steurer

We show a new way to round vector solutions of semidefinite programming (SDP) hierarchies into integral solutions, based on a connection between these hierarchies and the spectrum…

cs.CC2010

Agnostic Learning of Monomials by Halfspaces is Hard

Vitaly Feldman, Venkatesan Guruswami, Prasad Raghavendra +1

We prove the following strong hardness result for learning: Given a distribution of labeled examples from the hypercube such that there exists a monomial consistent with $(1-\eps)$

cs.CC20105 cited

Reductions Between Expansion Problems

Prasad Raghavendra, David Steurer, Madhur Tulsiani

The Small-Set Expansion Hypothesis (Raghavendra, Steurer, STOC 2010) is a natural hardness assumption concerning the problem of approximating the edge expansion of small sets in gr…

cs.CC200911 cited

Average sensitivity and noise sensitivity of polynomial threshold functions

Ilias Diakonikolas, Prasad Raghavendra, Rocco A. Servedio +1

We give the first non-trivial upper bounds on the average sensitivity and noise sensitivity of degree- polynomial threshold functions (PTFs). These bounds hold both for PTFs ove…

cs.IT2008

List Decoding Tensor Products and Interleaved Codes

Parikshit Gopalan, Venkatesan Guruswami, Prasad Raghavendra

We design the first efficient algorithms and prove new combinatorial bounds for list decoding tensor products of codes and interleaved codes. We show that for {\em every} code, the…

math.MG20087 cited

Coarse differentiation and multi-flows in planar graphs

James R. Lee, Prasad Raghavendra

We show that the multi-commodity max-flow/min-cut gap for series-parallel graphs can be as bad as 2, matching a recent upper bound Chakrabarti, Jaffe, Lee, and Vincent for this cla…