Theory and applications of nonlinear operators of accretive and monotone type / edited by Athanassios G. Kartsatos.

CONTENIDO
Preface iii
Contributors ix
1. Periodic Solutions for a Second Order Semilinear Volterra Equation 1
2. Metric and Generalized Projection Operators in Banach Spaces: Properties and Applications 15
3. The Rate of Asymptotic Regularity Is O(1/(raiz de n)) 51
4. Global Existence for Second Order Functional Differential Equations 83
5. Iterative Process for Finding Common Fixed Points of Nonlinear Mappings 93
6. Regularity for Semilinear Abstract Cauchy Problems 99
7. The KdV Equation Via Semigroups 107
8. A Degree for Maximal Monotone Operators 115
9. On Surjectivity of Perturbed Nonlinear m-Accretive Operators 131
10. The Fixed Point Property and Mappings Which Are Eventually Nonexpansive 141
11. Approximation-Solvability of Semilinear Equations and Applications 149
12. On the Approximation of Zeros for LocalIy Accretive Operators 209
13. Quasimonotonicity and the Leray-Lions Condition 215
14. On Nonlinear Ill-Posed Problems II: Monotone Operator Equations and Monotone Variational Inequalities 223
15. A Classical Hypergeometric Proof of an Important Transformation Formula Found 241
16. Periodic Solutions to Nonlinear 2-D Wave Equations 243
17. The Existence of Resolvents of Holomorphic Generators in Banach Spaces 251
18. Existence of Solutions to Partial Functional Differential Equations with Delay 259
19. Zeros of Weakly Inward Accretive Mappings Via A-Proper Maps 289
20. Nonlinear Wave Equations with Asymptotically Monotone Damping 299
21. A Weak Convergence Theorem for the Alternating Method with Bregman Distances 313