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Electronic Colloquium on Computational Complexity

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TR26-193 | 18th September 2026
Mika Göös, Kaave Hosseini, Valentin Imbach, Anastasia Sofronova

Algebraic Complexity Approach to Sign-Rank

An outstanding open problem asks if there exists a boolean matrix with unbounded sign-rank, but bounded randomised communication complexity. We make progress towards this question by proving lower bounds against real linear sketches (a model weaker than sign-rank): Alice and Bob send few linear measurements to a referee, who makes ... more >>>


TR26-192 | 14th September 2026
Benny Applebaum, Nathan Geier

Optimal Amplification via Bias-Resilient Combiners

Cryptographic combiners take $n$ candidate schemes for some primitive $P$, and realize it securely provided that at least $k$ candidates are secure. Intuitively, we expect that if we plug $n$ independent instances of a $\delta$-weak candidate for $P$ into the combiner, assuming $\delta \ll (n-k)/n$, security should be amplified and ... more >>>


TR26-191 | 17th September 2026
Leonid Gurvits, Jonathan Leake

Unique Minimizers for Permanents, Mixed Discriminants, and Log-concave Polynomials

Revisions: 1

The permanent and mixed discriminant of positive matrices are classic problems for which we do not expect an efficient algorithm for exact computation. Thus much work has been done to understand how well we can bound and approximately compute these quantities. One line of research in this area begins with ... more >>>



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