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Tables of Contents for Calculus of Variations and Partial Differential Equations
Chapter/Section Title
Page #
Page Count
Preface
V
Table of Contents
VII
List of Authors
IX
I Geometric Evolution Problems
Introduction
3
2
Geometric evolution problems, distance function and viscosity solutions
5
90
L. Ambrosio
Variational models for phase transitions, an approach via Γ-convergence
95
20
G. Alberti
Some aspects of De Giorgi's barriers for geometric evolutions
115
38
G. Bellettini
M. Novaga
Partial Regularity for Minimizers of Free Discontinuity Problems with p-th Growth
153
18
A. Leaci
Free discontinuity problems and their non-local approximation
171
14
A. Braides
II Degree Theory on Convex Sets and Applications to Bifurcation
Introduction
183
2
Degree theory on convex sets and applications to bifurcation
185
42
E. N. Dancer
Nonlinear elliptic equations involving critical Sobolev exponents
227
16
D. Passaseo
On the existence and multiplicity of positive solutions for semilinear mixed and Neumann elliptic problems
243
16
G. Cerami
Solitons and Relativistic Dynamics
259
26
V. Benci
D. Fortunato
An algebraic approach to nonstandard analysis
285
42
V. Benci
References
327
18
Index
345