Results 1 to 10 of about 381,603 (139)
This paper is concerned with the complexity analysis of constructor term rewrite systems and its ramification in implicit computational complexity. We introduce a path order with multiset status, the polynomial path order POP*, that is applicable in two ...
Martin Avanzini, Georg Moser
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The Power of the Lorentz Quantum Computer [PDF]
We analyze the power of the recently proposed Lorentz quantum computer (LQC), a theoretical model leveraging hyperbolic bits (hybits) governed by complex Lorentz transformations.
Qi Zhang, Biao Wu
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A new search direction for full-Newton step infeasible interior-point method in linear optimization
In this work, we investigate a full Newton step infeasible interior-point method for linear optimization based on a new search direction which is obtained from an algebraic equivalent transformation of the central path system.
Behrouz Kheirfam
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A predictor-corrector path-following algorithm for symmetric optimization based on Darvay's technique [PDF]
In this paper, we present a predictor-corrector path-following interior-point algorithm for symmetric cone optimization based on Darvay's technique.
Kheirfam Behrouz
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New complexity analysis of full Nesterov-Todd step infeasible interior point method for second-order cone optimization [PDF]
We present a full Nesterov-Todd (NT) step infeasible interior-point algorithm for second-order cone optimization based on a different way to calculate feasibility direction. In each iteration of the algorithm we use the largest possible barrier parameter
Kheirfam Behrouz
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Stable stellar configurations with polynomial complexity factor
In this article, we present two new families of anisotropic solutions for static spherically symmetric stellar systems by taking into account the implications of complexity factor proposed by Herrera (Phys. Rev.
M. Zubair
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Ultracompact stars with polynomial complexity by gravitational decoupling
In this work we construct an ultracompact star configuration in the framework of Gravitational Decoupling by the Minimal Geometric Deformation approach.
M. Carrasco-Hidalgo, E. Contreras
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Polynomial Equivalence of Complexity Geometries [PDF]
This paper proves the polynomial equivalence of a broad class of definitions of quantum computational complexity. We study right-invariant metrics on the unitary group—often called `complexity geometries' following the definition of quantum complexity ...
Adam R. Brown
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Space complexity in polynomial calculus [PDF]
During the last decade, an active line of research in proof complexity has been to study space complexity and time-space trade-offs for proofs. Besides being a natural complexity measure of intrinsic interest, space is also an important issue in SAT ...
Filmus, Yuval +4 more
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The complexity of parity games is a long standing open problem that saw a major breakthrough in 2017 when two quasi-polynomial algorithms were published. This article presents a third, independent approach to solving parity games in quasi-polynomial time,
Karoliina Lehtinen, Udi Boker
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