Results 231 to 240 of about 22,543 (264)
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Integer Programs and Valid Inequalities for Planning Problems

2000
Part of the recent work in AI planning is concerned with the development of algorithms that regard planning as a combinatorial search problem. The underlying representation language is basically propositional logic. While this is adequate for many domains, it is not clear if it remains so for problems that involve numerical constraints, or optimization
Alexander Bockmayr, Yannis Dimopoulos
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Necessary and sufficient conditions for the validity of Jensen’s inequality

Archiv der Mathematik, 2013
The authors established some improvements for several known results relative to the \(n\)-dimensional Jensen's inequality [\textit{J. E. McShane}, Bull. Am. Math. Soc. 43, 521--527 (1937; Zbl 0017.16003; JFM 63.0160.01)].
Guessab, A., Schmeisser, G.
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Valid inequalities for a class of assembly system problems

European Journal of Operational Research, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anulark Pinnoi, Wilbert E. Wilhelm
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Other Valid Inequalities and Facets

1997
We describe in this chapter the other main known classes of valid inequalities defining facets of the cut polytope. The complete linear description of the cut polytope CUT n □ is known only for n ≤ 7; it is presented in Section 30.6.
Michel Marie Deza, Monique Laurent
openaire   +1 more source

Operations on Valid Inequalities and Facets

1997
In this chapter we present several operations on valid inequalities and facets of the cut polytope. One of the basic properties of the cut polytope CUT n □ is that all its facets can be deduced from the facets of the cut cone CUT n using the so-called switching operation (cf. Section 26.3.2).
Michel Marie Deza, Monique Laurent
openaire   +1 more source

Valid Inequalities for the Lasdon-Terjung Production Model

The Journal of the Operational Research Society, 1992
Summary: We consider a very simple integer program involving production of a single item and start-up costs for the standard machines first studied by Lasdon and Terjung. Solving directly as an integer program leads to prohibitively large branch and bound trees.
Vanderbeck, François   +1 more
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The equipartition polytope. II: Valid inequalities and facets

Mathematical Programming, 1990
[For part I see the authors, ibid. 49, No.1, 49-70 (1990; Zbl 0718.90092).] In this second part further facet inducing inequalities of the equicut polytope are described.
M. Conforti, M. R. Rao, SASSANO, Antonio
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On the validity of the Clausius-Duhem inequality

Pure and Applied Chemistry, 1970
The author discusses the applicability of various theories for describing processes in continuous matter and deals in some detail with the entropy-free thermodynamics of irreversible processes, basing his discourse on the work of J. Meixner in this field.
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The generalized assignment problem: Valid inequalities and facets

Mathematical Programming, 1990
The authors present various classes of valid inequalities and study properties of facet defining inequalities for the polytope associated with the generalized assignment problem. It is proved that a basic fractional solution to the linear programming relaxation can be eliminated by a facet associated with an individual knapsack constraint.
Elsie Sterbin Gottlieb, M. R. Rao
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Valid inequalities for the synchronization bus timetabling problem

European Journal of Operational Research, 2016
Bus transit network planning is a complex process that is divided into several phases such as: line planning, timetable generation, vehicle scheduling, and crew scheduling. In this work, we address the timetable generation which consists in scheduling the departure times for all trips of each bus line.
Fouilhoux, Pierre   +3 more
openaire   +4 more sources

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