| Item type | Current location | Collection | Call number | Copy number | Status | Date due | Barcode |
|---|---|---|---|---|---|---|---|
| E-Books | Biblioteca da FCTUNL Online | Não Ficção | QA613 | QA316.SPR FCT 82109 (Browse shelf) | 1 | Available |
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| QA612.7.SPR FCT 81713 Homotopy theory of C* | QA612.7.SPR FCT 82535 Stein manifolds and holomorphic mappings | QA612.7.SPR FCT 82773 Stable homotopy around the Arf-Kervaire invariant | QA613 | QA316.SPR FCT 82109 Variational inequalities and frictional contact problems | QA613 | QA613. FCT 95775 An introduction to manifolds | QA613 | QA613. FCT 96142 Diffeomorphisms of elliptic 3-manifolds | QA613 | QA613. FCT 96189 The geometry of Minkowski spacetime |
Colocação: Online
Variational Inequalities and Frictional Contact Problems contains a carefully selected collection of results on elliptic and evolutionary quasi-variational inequalities including existence, uniqueness, regularity, dual formulations, numerical approximations and error estimates ones. By using a wide range of methods and arguments, the results are presented in a constructive way, with clarity and well justified proofs. This approach makes the subjects accessible to mathematicians and applied mathematicians. Moreover, this part of the book can be used as an excellent background for the investigation of more general classes of variational inequalities. The abstract variational inequalities considered in this book cover the variational formulations of many static and quasi-static contact problems. Based on these abstract results, in the last part of the book, certain static and quasi-static frictional contact problems in elasticity are studied in an almost exhaustive way. The readers will find a systematic and unified exposition on classical, variational and dual formulations, existence, uniqueness and regularity results, finite element approximations and related optimal control problems. This part of the book is an update of the Signorini problem with nonlocal Coulomb friction, a problem little studied and with few results in the literature. Also, in the quasi-static case, a control problem governed by a bilateral contact problem is studied. Despite the theoretical nature of the presented results, the book provides a background for the numerical analysis of contact problems. The materials presented are accessible to both graduate/under graduate students and to researchers in applied mathematics, mechanics, and engineering. The obtained results have numerous applications in mechanics, engineering and geophysics. The book contains a good amount of original results which, in this unified form, cannot be found anywhere else.
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