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20102026
most citedOn Approximating Total Variation Distance

16 citations · 42 across the 21 of their papers we have counts for

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7 papers · 1 filter

cs.CC2024

Total Variation Distance for Product Distributions is -Complete

Arnab Bhattacharyya, Sutanu Gayen, Kuldeep S. Meel +3

We show that computing the total variation distance between two product distributions is -complete. This is in stark contrast with other distance measures such as Kul…

cs.CC2023

Geometry of Rounding: Near Optimal Bounds and a New Neighborhood Sperner's Lemma

Jason Vander Woude, Peter Dixon, A. Pavan +2

A partition of is called a -secluded partition if, for every , the ball $\overline{B}_{\infty}(\varepsilon,…

cs.CC2021

Promise Problems Meet Pseudodeterminism

Peter Dixon, A. Pavan, N. V. Vinodchandran

The Acceptance Probability Estimation Problem (APEP) is to additively approximate the acceptance probability of a Boolean circuit. This problem admits a probabilistic approximation…

cs.CC2013

On optimal language compression for sets in PSPACE/poly

N. V. Vinodchandran, Marius Zimand

We show that if DTIME[2^O(n)] is not included in DSPACE[2^o(n)], then, for every set B in PSPACE/poly, all strings x in B of length n can be represented by a string compressed(x) o…

cs.CC2010

Resource-bounded Dimension in Computational Learning Theory

Ricard Gavalda, Maria Lopez-Valdes, Elvira Mayordomo +1

This paper focuses on the relation between computational learning theory and resource-bounded dimension. We intend to establish close connections between the learnability/nonlearna…

cs.CC2010

Space Complexity of Perfect Matching in Bounded Genus Bipartite Graphs

Samir Datta, Raghav Kulkarni, Raghunath Tewari +1

We investigate the space complexity of certain perfect matching problems over bipartite graphs embedded on surfaces of constant genus (orientable or non-orientable). We show that t…

cs.CC2010★ 5 cited

On the Power of Unambiguity in Logspace

Aduri Pavan, Raghunath Tewari, N. V. Vinodchandran

We report progress on the \NL vs \UL problem. [-] We show unconditionally that the complexity class $\ReachFewL\subseteq\UL$. This improves on the earlier known upper bound $\Reach…