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Electronic Colloquium on Computational Complexity

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TR23-167 | 13th November 2023
Marshall Ball, Ronen Shaltiel, Jad Silbak

Non-malleable codes with optimal rate for poly-size circuits

We give an explicit construction of non-malleable codes with rate $1-o(1)$ for the tampering class of poly-size circuits. This rate is optimal, and improves upon the previous explicit construction of Ball, Dachman-Soled and Loss (CRYPTO 2022) which achieves a rate smaller than $\frac{1}{n}$. Our codes are based on the same ... more >>>


TR23-166 | 5th November 2023
Dmytro Gavinsky

Patterned non-determinism in communication complexity

We define and study the model of patterned non-determinism in bipartite communication complexity, denoted by $PNP^{X\leftrightarrow Y}$.
It generalises the known models $UP^{X\leftrightarrow Y}$ and $FewP^{X\leftrightarrow Y}$ through relaxing the constraints on the witnessing structure of the underlying $NP^{X\leftrightarrow Y}$-protocol.
It is shown that for the case of total functions ... more >>>


TR23-165 | 5th November 2023
Rahul Ilango

SAT Reduces to the Minimum Circuit Size Problem with a Random Oracle

Revisions: 1

The Minimum Circuit Size Problem (MCSP) asks, given the truth table of a Boolean function $f$ and an integer $s$, if there is a circuit computing $f$ of size at most $s.$ It has been an open question since Levin's seminal work on NP-completeness whether MCSP is NP-complete. This question ... more >>>



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