Table of Contents

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   Book Overview
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   Chapter 1 Normed Spaces
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   Chapter 2 Convex sets and functions
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   Chapter 3 Weak topologies
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   Chapter 4 Convex analysis
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   Chapter 5 Banach spaces
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   Chapter 6 Lebesgue spaces
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   Chapter 7 Hilbert spaces
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   Chapter 8 Additional exercises for Part I
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    Chapter 9 Optimization and multipliers
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    Chapter 10 Generalized gradients
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    Chapter 11 Proximal analysis
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    Chapter 12 Invariance and monotonicity
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    Chapter 13 Additional exercises for Part II
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    Chapter 14 The classical theory
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    Chapter 15 Nonsmooth extremals
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    Chapter 16 Absolutely continuous solutions
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    Chapter 17 The multiplier rule
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    Chapter 18 Nonsmooth Lagrangians
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    Chapter 19 Hamilton-Jacobi methods
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    Chapter 20 Multiple integrals
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    Chapter 21 Additional exercises for Part III
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    Chapter 22 Necessary conditions
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    Chapter 23 Existence and regularity
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    Chapter 24 Inductive methods
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    Chapter 25 Differential inclusions
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    Chapter 26 Additional exercises for Part IV