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Preface
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- Fixed Point Theory and Variational Principles in Metric Spaces
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- 21 September 2023, pp ix-x
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Contents
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- Fixed Point Theory and Variational Principles in Metric Spaces
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- 21 September 2023, pp vii-viii
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Frontmatter
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- 21 September 2023, pp i-iv
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5 - Equilibrium Problems and Extended Ekeland’s Variational Principle
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- 21 September 2023, pp 133-168
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Appendix B - Partial Ordering
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- 21 September 2023, pp 205-206
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References
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- 21 September 2023, pp 207-216
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Appendix A - Some Basic Concepts and Inequalities
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- 21 September 2023, pp 201-204
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Index
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- 21 September 2023, pp 217-219
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3 - Set-valued Analysis: Continuity and Fixed Point Theory
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- 21 September 2023, pp 55-102
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4 - Variational Principles and Their Applications
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- 21 September 2023, pp 103-132
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6 - Some Applications of Fixed Point Theory
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2 - Fixed Point Theory in Metric Spaces
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- 21 September 2023, pp 21-54
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1 - Basic Definitions and Concepts from Metric Spaces
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- 21 September 2023, pp 1-20
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Notations and Abbreviations
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Acknowledgments
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Dedication
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Fixed Point Theory and Variational Principles in Metric Spaces
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- 15 July 2023
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- 21 September 2023