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Convex Functional Analysis and Applications

minimum of the theory required to understand the principles of functional, convex and set-valued analysis is presented. Numerous examples and;

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Functional Analysis, Calculus of Variations and Numerical Methods for Models in Physics and Engineering

The book discusses the basic concepts of functional analysis, measure and integration theory, calculus of variations and duality aiming;

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Nonlinear Functional Analysis & Applications

This book reviews recent topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and;

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Nonlinear Functional Analysis & Applications

This book reviews recent topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and;

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Nonlinear Functional Analysis & Applications

This book reviews topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and complementarity;

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Applied Nonlinear Functional Analysis

. Contents Basic Topology Measure Theory Basic Functional Analysis Banach Spaces of Functions and Measures Convex Functions - Nonsmooth;

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An Easy Path to Convex Analysis and Applications

taught at many universities and being used by researchers of different fields. As convex analysis is the mathematical foundation for convex;

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Constructive Real Analysis

This text introduces the methods of applied functional analysis and applied convexity. Suitable for advanced undergraduates and graduate;

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Subdifferentials

Presenting the most important results of a new branch of functional analysis - subdifferential calculus and its applications - this;

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Elements of Functional Analysis

introductory course in functional analysis, but the opportunity has been taken to add more detail and worked examples. The main changes are complete;

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Nonlinear Analysis, Differential Equations, and Applications

equilibria, critical point theory, calculus of variations, nonlinear functional analysis, convex analysis, variational inequalities, topology, global;

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Discrete Convex Analysis

theory and applications of discrete convex analysis.;

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Elements of Concave Analysis and Applications

Concave analysis deals mainly with concave and quasi-concave functions, although convex and quasi-convex functions are considered because;

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Applied Functional Analysis

edition. Jean-Pierre Aubin updates his popular reference on functional analysis with new insights and recent discoveries-adding three new chapters;

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Convex Geometric Analysis

Convex geometry is at once simple and amazingly rich. While the classical results go back many decades, during that previous to this book's;

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Convex Geometric Analysis

Convex geometry is at once simple and amazingly rich. While the classical results go back many decades, during that previous to this book's;

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Elements of Geometry of Balls in Banach Spaces

One of the subjects of functional analysis is classification of Banach spaces depending on various properties of the unit ball. The need;

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Analytic Aspects of Convexity

broad readership, from those involved in Convex Geometry, to those focusing on Functional Analysis, Harmonic Analysis, Differential Geometry, or;

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Analytic Aspects of Convexity

broad readership, from those involved in Convex Geometry, to those focusing on Functional Analysis, Harmonic Analysis, Differential Geometry, or;

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Fixed Point Theorems and Applications

differential equations in Banach spaces, to partial differential equations, operator theory, functional analysis, measure theory, and game theory. A;

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Lectures on Modern Convex Optimization

Here is a book devoted to well-structured and thus efficiently solvable convex optimization problems, with emphasis on conic quadratic and;

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Functional Analysis

reader's mathematical maturity and the ability to both understand and do mathematics. In so doing, Functional Analysis provides a strong;

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Convexity and Concentration

Applications at the Institute of Mathematics and its Applications during the Spring 2015 where geometric analysis, convex geometry and concentration;

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A Posteriori Error Analysis Via Duality Theory

theory of convex analysis, documented in the well-known book by Ekeland and Temam ([49]). The duality theory has been found useful;

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Convex Analysis

flourishing area of research and a mathematical subject in its own right. Convexity is used in optimization theory, functional analysis, complex;

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Convex Analysis

flourishing area of research and a mathematical subject in its own right. Convexity is used in optimization theory, functional analysis, complex;

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Foundations Of Complex Analysis In Non

Locally Convex Spaces is a comprehensive book that covers the fundamental theorems in Complex and Functional Analysis and presents much new;

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