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Electronic Colloquium on Computational Complexity

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TR26-067 | 4th May 2026
Nir Bitansky, Noam Mazor

Secret-Key PIR from One-Way Functions

In secret-key private information retrieval (SK-PIR), the client in an offline phase processes the database using a short secret key. In the online phase the client could then use the secret key to make queries to the server, without revealing the entries accessed, and using only sublinear communication $o(N)$ in ... more >>>


TR26-066 | 1st May 2026
Mohammad Mahdi Khodabandeh, Igor Shinkar

On Sampling Lower Bounds for Polynomials

In this work, we continue the line of research on the complexity of distributions (Viola, Journal of Computing 2012), and study samplers defined by low degree polynomials. An $n$-tuple $\mathcal{P} = (P_1,\dots, P_n)$ of functions $P_i \colon \mathbb{F}_2^m \to \mathbb{F}_2$ defines a distribution over $\{0,1\}^n$ in the natural way: ... more >>>


TR26-065 | 2nd May 2026
Nir Shalmon, Amir Shpilka

Partial Derivative Complexity of a Product of Linearly Independent Quadratics

The partial derivative method is a central tool in algebraic complexity, underlying lower bounds for multilinear formulas, bounded depth circuits, and algebraic branching programs. A key feature of this measure is its subadditivity and submultiplicativity, which are usually used to upper bound the measure. However, proving lower bounds requires bounding ... more >>>



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