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Background
Hilbert Spaces
Convex sets
Convexity and Nonexpansiveness
Fejér Monotonicity and Fixed Point Iterations
Convex Cones and Generalized Interiors
Support Functions and Polar Sets
Convex Functions
Lower Semicontinuous Convex Functions
Convex Functions: Variants
Convex Variational Problems
Infimal Convolution
Conjugation
Further Conjugation Results
Fenchel-Rockafellar Duality
Subdifferentiability
Differentiability of Convex Functions
Further Differentiability Results
Duality in Convex Optimization
Monotone Operators
Finer Properties of Monotone Operators
Stronger Notions of Monotonicity
Resolvents of Monotone Operators
Sums of Monotone Operators.-Zeros of Sums of Monotone Operators
Fermat's Rule in Convex Optimization
Proximal Minimization Projection Operators
Best Approximation Algorithms
Bibliographical Pointers
Symbols and Notation
References.

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