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Electronic Colloquium on Computational Complexity

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TR24-162 | 24th October 2024
Agnes Schleitzer, Olaf Beyersdorff

Computationally Hard Problems Are Hard for QBF Proof Systems Too

Revisions: 1

There has been tremendous progress in the past decade in the field of quantified Boolean formulas (QBF), both in practical solving as well as in creating a theory of corresponding proof systems and their proof complexity analysis. Both for solving and for proof complexity, it is important to have interesting ... more >>>


TR24-161 | 24th October 2024
Oded Goldreich

On defining PPT-search problems

Revisions: 2

We propose a new definition of the class of search problems that correspond to BPP.
Specifically, a problem in this class is specified by a polynomial-time approximable function $q:\{0,1\}^*\times\{0,1\}^*\to[0,1]$ that associates, with each possible solution $y$ to an instance $x$, a quality $q(x,y)$.
Intuitively, quality 1 corresponds to perfectly ... more >>>


TR24-160 | 1st October 2024
igor razgon

The splitting power of branching programs of bounded repetition and CNFs of bounded width

In this paper we study syntactic branching programs of bounded repetition
representing CNFs of bounded treewidth.
For this purpose we introduce two new structural graph
parameters $d$-pathwidth and clique preserving $d$-pathwidth denoted
by $pw_d(G)$ and $cpw_d(G)$ where $G$ is a graph.
We show that $cpw_2(G) \leq O(tw(G) \Delta(G))$ ... more >>>



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