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Combinatorial Approximation Algorithms Guaranteed Versus Experimental Performance.
Vredeveld, Tjark
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Worst-case performance of approximation algorithms for tool management problems.
Klundert, Joris van de, Crama, Yves
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Experimental comparison of approximation algorithms for scheduling unrelated parallel machines.
Hurkens, Cor, Vredeveld, Tjark
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Approximation Bounds for Quadratic Optimization with Homogeneous Quadratic Constraints
SIAM Journal on Optimization, 2007We consider the NP-hard problem of finding a minimum norm vector in $n$-dimensional real or complex Euclidean space, subject to $m$ concave homogeneous quadratic constraints. We show that a semidefinite programming (SDP) relaxation for this nonconvex quadratically constrained quadratic program (QP) provides an $O(m^2)$ approximation in the real case ...
Zhi-Quan Luo +2 more
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Approximation Algorithms for Quadratic Programming
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Minyue Fu 0001 +2 more
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Asymmetric quadratic landscape approximation model
This work presents an asymmetric quadratic approximation model and an $\epsilon$-archiving algorithm. The model allows to construct, under local convexity assumptions, descriptors for local optima points in continuous functions. A descriptor can be used to extract confidence radius information. The $\epsilon$-archiving algorithm is designed to maintain
Alexandru-Adrian Tantar +2 more
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A quadratic approximation for structural topology optimization
In topology optimization, it is customary to use reciprocal-like approximations, which result in monotonically decreasing approximate objective functions. In this paper, we demonstrate that efficient quadratic approximations for topology optimization can
Albert A Groenwold, L F P Etman
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International Journal of Number Theory, 2014
Let p be a prime number. Let w2and [Formula: see text] denote the exponents of approximation defined by Mahler and Koksma, respectively, in their classifications of p-adic numbers. It is well-known that every p-adic number ξ satisfies [Formula: see text], with [Formula: see text] for almost all ξ.
Bugeaud, Yann, Pejković, Tomislav
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Let p be a prime number. Let w2and [Formula: see text] denote the exponents of approximation defined by Mahler and Koksma, respectively, in their classifications of p-adic numbers. It is well-known that every p-adic number ξ satisfies [Formula: see text], with [Formula: see text] for almost all ξ.
Bugeaud, Yann, Pejković, Tomislav
openaire +5 more sources

