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Vector Variational Inequalities and Vector Equilibria - Mathematical Theories (Hardcover, 2000 ed.)
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Vector Variational Inequalities and Vector Equilibria - Mathematical Theories (Hardcover, 2000 ed.)
Series: Nonconvex Optimization and Its Applications, 38
Expected to ship within 10 - 15 working days
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In the fifties and sixties, several real problems, old and new,
especially in Physics, Mechanics, Fluidodynamics, Structural Engi-
neering, have shown the need of new mathematical models for study-
ing the equilibrium of a system. This has led to the formulation of
Variational Inequalities (by G. Stampacchia), and to the develop-
ment of Complementarity Systems (by W.S. Dorn, G.B. Dantzig, R.W.
Cottle, O.L. Mangasarian et al.) with important applications in the
elasto-plastic field (initiated by G. Maier). The great advan- tage
of these models is that the equilibrium is not necessarily the
extremum of functional, like energy, so that no such functional
must be supposed to exist. In the same decades, in some fields like
Control Theory, Net- works, Industrial Systems, Logistics,
Management Science, there has been a strong request of mathmatical
models for optimizing situa- tions where there are concurrent
objectives, so that Vector Optimiza- tion (initiated by W. Pareto)
has received new impetus. With regard to equilibrium problems,
Vector Optimization has the above - mentioned drawback of being
obliged to assume the exis- tence of a (vector) functional.
Therefore, at the end of the seventies the study of Vector
Variational Inequalities began with the scope of exploiting the
advantages of both variational and vector models. This volume puts
together most of the recent mathematical results in Vector
Variational Inequalities with the purpose of contributing to
further research.
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