
Book contents
- Frontmatter
- Contents
- Foreword
- Preface
- Part I Variational principles in mathematical physics
- 1 Variational principles
- 2 Variational inequalities
- 3 Nonlinear eigenvalue problems
- 4 Elliptic systems of gradient type
- 5 Systems with arbitrary growth nonlinearities
- 6 Scalar field systems
- 7 Competition phenomena in Dirichlet problems
- 8 Problems to Part I
- Part II Variational principles in geometry
- Part III Variational principles in economics
- Appendix A Elements of convex analysis
- Appendix B Function spaces
- Appendix C Category and genus
- Appendix D Clarke and Degiovanni gradients
- Appendix E Elements of set-valued analysis
- References
- Notation index
- Subject index
6 - Scalar field systems
from Part I - Variational principles in mathematical physics
Published online by Cambridge University Press: 05 June 2013
- Frontmatter
- Contents
- Foreword
- Preface
- Part I Variational principles in mathematical physics
- 1 Variational principles
- 2 Variational inequalities
- 3 Nonlinear eigenvalue problems
- 4 Elliptic systems of gradient type
- 5 Systems with arbitrary growth nonlinearities
- 6 Scalar field systems
- 7 Competition phenomena in Dirichlet problems
- 8 Problems to Part I
- Part II Variational principles in geometry
- Part III Variational principles in economics
- Appendix A Elements of convex analysis
- Appendix B Function spaces
- Appendix C Category and genus
- Appendix D Clarke and Degiovanni gradients
- Appendix E Elements of set-valued analysis
- References
- Notation index
- Subject index
Summary

- Type
- Chapter
- Information
- Variational Principles in Mathematical Physics, Geometry, and EconomicsQualitative Analysis of Nonlinear Equations and Unilateral Problems, pp. 162 - 182Publisher: Cambridge University PressPrint publication year: 2010