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A replicator model with transport dynamics on networks for species evolution. [PDF]
Coclite A +3 more
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Addressing Hierarchical Jointly Convex Generalized Nash Equilibrium Problems with Nonsmooth Payoffs
Lorenzo Lampariello +2 more
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Duality for Equilibrium Problems
Journal of Global Optimization, 2006A new duality formulation (D) for general equilibrium (EP) problems is proposed on the basis of convex optimization in locally convex vector spaces (LCVS). Assume that \(X\) is a LCVS, \(X^{\ast }\) is its continuous dual, \(K\) is a convex subset of \(X\), \(f\) is a mapping from \(X \times X\) in the extended reals being convex and lower ...
Martínez-Legaz, Juan Enrique +1 more
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On Equivalent Equilibrium Problems
Journal of Optimization Theory and Applications, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
CASTELLANI, MARCO, GIULI, MASSIMILIANO
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On Generalized Vector Equilibrium Problems
Journal of Global Optimization, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chadli, Ouayl, Riahi, Hassan
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Equilibrium Problems with Equilibrium Constraints
2012The previous chapter presented mathematical programs for solving leaderfollower (Stackelberg) games when a single leader correctly anticipates the equilibrium reaction of followers, who in turn naively believe that the leader’s decisions are exogenous and fixed.
Steven A. Gabriel +4 more
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Technical problems in equilibrium dialysis
Immunochemistry, 1973Abstract 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 +3 more
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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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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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