Alternative Development Strategies in SubSaharan Africa

Preface......Page 7
Contents......Page 15
Introduction to the Subject......Page 23
General Basic Ideas......Page 26
37 - Introductory Typical Examples......Page 34
Variational Inequalities......Page 
38 - Compactness and Extremal Principles......Page 167
39 - Convexity and Extremal Principles......Page 190
40 - Free Local Extrema of Differentiable Functionals and the Calculus of Variations......Page 211
41 - Potential Operators......Page 251
42 - Free Minima for Convex Functionals, Ritz Method and the Gradient Method......Page 266
43 - Lagrange Multipliers and Eigenvalue Problems......Page 295
44 - Ljusternik-Schnirelman Theory and the Existence of Several Eigenvectors......Page 335
45 - Bifurcation for Potential Operators......Page 373
46 - Differentiable Functionals on Convex Sets......Page 385
47 - Convex Functionals on Convex Sets and Convex Analysis......Page 401
48 - General Lagrange Multipliers (Dubovickii-Miljutin Theory)......Page 429
49 - General Duality Principle by Means of Lagrange Functions and Their Saddle Points......Page 479
50 - Duality and the Generalized Kuhn-Tucker Theory......Page 501
51 - Duality, Conjugate Functionals, Monotone Operators and Elliptic Differential Equations......Page 509
52 - General Duality Principle by Means of Perturbed Problems and Conjugate Functionals......Page 534
53 - Conjugate Functionals and Orlicz Spaces......Page 560
54 - Elliptic Variational Inequalities......Page 573
55 - Evolution Variational Inequalities of First Order in H-Spaces......Page 590
56 - Evolution Variational Inequalities of Second Order in H-Spaces......Page 599
57 - Accretive Operators and Multivalued First-Order Evolution Equations in B-Spaces......Page 603
Appendix......Page 621
References......Page 628
List of Symbols......Page 659
List of Theorems......Page 665
List of the Most Important Definitions......Page 669
Index......Page 673