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Electronic Colloquium on Computational Complexity

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TR22-139 | 15th October 2022
Radu Curticapean, Nutan Limaye, Srikanth Srinivasan

On the VNP-hardness of Some Monomial Symmetric Polynomials

A polynomial $P\in F[x_1,\ldots,x_n]$ is said to be symmetric if it is invariant under any permutation of its input variables. The study of symmetric polynomials is a classical topic in mathematics, specifically in algebraic combinatorics and representation theory. More recently, they have been studied in several works in computer science, ... more >>>


TR22-138 | 5th October 2022
Eric Allender, Jacob Gray, Saachi Mutreja, Harsha Tirumala, Pengxiang Wang

Robustness for Space-Bounded Statistical Zero Knowledge

Revisions: 4

We show that the space-bounded Statistical Zero Knowledge classes SZK_L and NISZK_L are surprisingly robust, in that the power of the verifier and simulator can be strengthened or weakened without affecting the resulting class. Coupled with other recent characterizations of these classes, this can be viewed as lending support to ... more >>>


TR22-137 | 26th September 2022
Daniel Avraham , Amir Yehudayoff

On blocky ranks of matrices

A matrix is blocky if it is a blowup of a permutation matrix. The blocky rank of a matrix M is the minimum number of blocky matrices that linearly span M. Hambardzumyan, Hatami and Hatami defined blocky rank and showed that it is connected to communication complexity and operator theory. ... more >>>



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