Variational Inequalities and Network Equilibrium Problems

Häftad, Engelska, 2013

Av F. Giannessi, A. Maugeri, Franco Giannessi

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This volume brings forth a set of papers presented at the conference on "Varia tional Inequalities and network equilibrium problems", held in Erice at the "G.

Produktinformation

Utgivningsdatum2013-06-26
Mått155 x 235 x 18 mm
Vikt487 g
FormatHäftad
SpråkEngelska
Antal sidor305
FörlagSpringer-Verlag New York Inc.
ISBN9781489913609

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1. On a separation approach to variational inequalities.- 2. Traffic scheduling in telecommunication systems and network flow.- 3. On the duality theory for finite dimensional variational inequalities.- 4. Some properties of periodic solutions of linear control systems via quasi-variational inequalities.- 5. Generalized quasi-variational inequalities and traffic equilibrium problem.- 6. Vector variational inequality and geometric vector optimization.- 7. Testing a new class of algorithms for nonlinear complementarity problems.- 8. Equilibrium in transport networks with capacity constraints.- 9. Separation of sets and gap functions for quasi-variational inequalities.- 10. Stability of monotone variational inequalities with various applications.- 11. A primal-dual proximal point algorithm for variational inequality problems.- 12. Relations between t—, s—, z—domain descriptions of periodically—switched networks.- 13. On side constrained models of traffic equilibria.- 14. Advantages and drawbacks of variational inequalities formulations.- 15. Variational and quasi-variational inequalities in network flow models. Recent developments in theory and algorithms.- 16. A variational inequality associated to a scalar conservation law with unilateral con straints.- 17. Continuity of the solution set of homogeneous equilibrium problems and linear complementarity problems.- 18. Tensor approximations of smooth nonlinear complementarity systems.- 19. Basic existence theorems for generalized variational and quasi-variational inequalities.- 20. Sensitivity analysis of variational inequalities by normal-map techniques.- 21. Monotone relations and network equilibrium.- 22. Generalized monotonicity—concepts and uses.- Contributors.