TY  - BOOK
AU  - Struwe,Michael
TI  - Variational methods: applications to nonlinear partial differential equations and Hamiltonian systems 
SN  - 9873642093296
U1  - 515.79 
PY  - 2000///
CY  - Berlin
PB  - Springer
KW  - CALCULO DE VARIACIONES
KW  - ECUACIONES DIFERENCIALES NO LINEALES
KW  - SISTEMAS HAMILTONIANOS
N1  - I. The Direct Methods in the Calculus of Variations
1. Lower Semi-Continuity
2. Constraints
3. Compensated Compactness
4. The Concentration-Compactness Principle
5. Ekeland's Variational Principle
6. Duality
7. Minimization Problems Depending on Parameters
Ch. II. Minimax Methods
1. The Finite Dimensional Case
2. The Palais-Smale Condition
3. A General Deformation Lemma
4. The Minimax Principle
5. Index Theory
6. The Mountain Pass Lemma and its Variants
7. Perturbation Theory
8. Linking
9. Parameter Dependence
10. Critical Points of Mountain Pass Type
11. Non-Differentiable Functionals
12. Ljusternik-Schnirelman Theory on Convex Sets
Ch. III. Limit Cases of the Palais-Smale Condition
1. Pohozaev's Non-Existence Result
2. The Brezis-Nirenberg Result
3. The Effect of Topology
4. The Yamabe Problem
5. The Dirichlet Problem for the Equation of Constant Mean Curvature
6. Harmonic Maps of Riemannian Surfaces
ER  -