Oct 20, 2017 · We identify the threshold m/n up to which the linear system A x=y has a solution with high probability and analyse the geometry of the set of ...
Mar 4, 2020 · We identify the threshold m/n up to which the linear system Ax = y has a solution with high probability and analyse the geometry of the set of solutions.
In this paper we establish the satisfiability threshold for random linear systems over any finite field Fq by means of a transparent combinatorial argument, ...
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Ayre, Peter , Amin Coja-Oghlan, Pu Gao, and Noëla Müller. 2017. “The Satisfiability Threshold For Random Linear Equations”. Arxiv Preprint Arxiv:1710.07497.
We identify the threshold $m/n$ up to which the linear system $A x=y$ has a solution with high probability and analyse the geometry of the set of solutions. In ...
H. Connamacher and M. Molloy: The satisfiability threshold for a seemingly intractable random constraint satisfaction problem, SIAM J. DISCRETE Mathematics26 ( ...
The satisfiability threshold and solution geometry of random linear equations over finite fields. Jane Gao. ([email protected]). School of Mathematical ...
The Satisfiability Threshold For Random Linear Equations. - DBLP
dblp.org › combinatorica › AyreCGM20
Aug 12, 2020 · Peter J. Ayre, Amin Coja-Oghlan, Pu Gao, Noëla Müller: The Satisfiability Threshold For Random Linear Equations. Comb. 40(2): 179-235 (2020).
Abstract. We consider the satisfiability phase transition in skewed random k-SAT distri- butions. It is known that the random k-SAT model, in which the ...
This is the first random CSP model for which a precise linear satisfiability threshold is known, and for which random instances with density near that ...