Results 261 to 270 of about 152,307 (293)

A special spatial equilibrium problem

Networks, 1984
AbstractIn this paper, we study a special single‐commodity spatial equilibrium problem. We show how the problem is related to a shortest‐path problem and develop a simple algorithm for its solution. We also discuss an extension of the single‐commodity problem to a multicommodity problem.
Jong-Shi Pang, Chang-Sung Yu
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Technical problems in equilibrium dialysis

Immunochemistry, 1973
Abstract It was found that several DNP-hapten preparations contained low levels of contamination with radioactive, weakly bound impurities which could not be removed by routine methods. This contamination resulted in artificially low values for antibody affinity and artificially high values for the heterogeneity index.
T, Werblin, Y T, Kim, C, Smith, G W, Siskind   +3 more
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Problems of Equilibrium

1996
In this chapter, we consider the equilibrium theory of classical thermoelasticity. In the absence of time dependence, the basic equations from Section 3.1 reduce to the equations of equilibrium (4.1.1) the equilibrium energy equation (4.1.2) the constitutive equations (4.1.3) (4.1.4) and the geometrical ...
D. Ieşan, A. Scalia
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Constrained equilibrium in a bidding problem

Central European Journal of Operations Research, 2006
There are a number of situations where firms vie for some constrained total quantity by bidding individual quantities but where the allocation is determined on a ‘pro-rated’ basis. One such example is a licenses-on-demand method of import quota allocation.
James Falk, Jana Hranaiova, Harry de Gorter   +2 more
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On a class of nonconvex equilibrium problems

Applied Mathematics and Computation, 2004
The author considers an equilibrium problem of the form: Find \(u \in K\) such that \[ F(g(u), g(v)) \geq 0 \quad \forall v \in K, \] where \(K\) is a closed set in a Hilbert space, \(g : K \rightarrow K\) is a mapping, and \(F : K \times K \rightarrow R\) is a bifunction. Moreover, the set \( g^{-1}(K)\) is supposed to be convex. Extensions of several
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Equilibrium Problems in the Quasimonotone Case

Journal of Optimization Theory and Applications, 2005
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fakhar, M., Zafarani, J.
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The network equilibrium problem in integers

Networks, 1973
AbstractIn the usual approach to network equilibrium models, the flow variables are modeled as continuous. When the problem under study involves discrete decision makers each controlling an indivisible unit of flow, another approach is called for. We treat the problem as an n‐person noncooperative game with pure strategies corresponding to feasible ...
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ON SOLUTION MAPPING OF EQUILIBRIUM PROBLEMS

JP Journal of Fixed Point Theory and Applications, 2016
The paper introduces a solution mapping of the equilibrium problem in a real Hilbert space. The contractiveness, nonexpansiveness and strictly pseudo-contractiveness of the solution mapping under the corresponding monotone assumptions of the bifunction are obtained.
Anh, T. T. H., Ngoc, L. V.
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On Equilibrium Problems

2010
In this chapter we give an overview of the theory of scalar equilibrium problems. To emphasize the importance of this problem in nonlinear analysis and in several applied fields we first present its most important particular cases as optimization, Kirszbraun’s problem, saddlepoint (minimax) problems, and variational inequalities.
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On Lexicographic Vector Equilibrium Problems

Journal of Optimization Theory and Applications, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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