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Convex and Set-Valued Analysis

-valued analysis. In the first part, properties of convex sets, the theory of separation, convex functions and their differentiability, properties;

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Set-Valued Analysis

everything in mathematics that can be named multivaluedset-valued analysis. ...The book is highly recommended for mathematicians and graduate;

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Set-Valued Stochastic Integrals and Applications

. Methods applied in the book are mainly based on functional analysis, theory of probability processes, and theory of set-valued mappings. The;

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Set-Valued Stochastic Integrals and Applications

. Methods applied in the book are mainly based on functional analysis, theory of probability processes, and theory of set-valued mappings. The;

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Qualitative Analysis of Set-Valued Differential Equations

The book discusses set-valued differential equations defined in terms of the Hukuhara derivative. Focusing on equations with uncertainty;

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Topological Methods For Set-valued Nonlinear Analysis

This book provides a comprehensive overview of the authors' pioneering contributions to nonlinear set-valued analysis by topological;

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Boolean Valued Analysis

Boolean valued analysis is a technique for studying properties of an arbitrary mathematical object by comparing its representations in two;

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Set Valued Mappings with Applications in Nonlinear Analysis

applications in fields such as biology, control theory and optimization, economics, game theory, and physics. Set Valued Mappings with Applications to;

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Set Valued Mappings with Applications in Nonlinear Analysis

applications in fields such as biology, control theory and optimization, economics, game theory, and physics. Set Valued Mappings with Applications to;

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Analysis and Its Applications

informative discussion on the prevalent topics of analysis, discussing subjects like Nonlinear Analysis; Operator Theory; Fixed Point Theory; Set;

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Limit Theorems and Applications of Set-Valued and Fuzzy Set-Valued Random Variables

After the pioneering works by Robbins {1944, 1945) and Choquet (1955), the notation of a set-valued random variable (called a random closed;

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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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Inequality Theory & Applications

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

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Inequality Theory & Applications

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

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Approximation Of Set-valued Functions: Adaptation Of Classical Approximation Operators

This book is aimed at the approximation of set-valued functions with compact sets in an Euclidean space as values. The interest in set;

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General Equilibrium Theory

first as (point-valued) functions, then optionally as (set-valued) correspondences. The mathematics presented (with elementary proofs of the;

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Applied Functional Analysis

on set-valued analysis and convex analysis, viability kernels and capture basins, and first-order partial differential equations. He presents;

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Metric Spaces

introductory set-valued analysis with special emphysis on continuity and fixed point theory of set-valued maps is given in chapter eight. One of the;

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Equilibrium Problems and Applications

economics, and mathematical physics. This abstract approach is based on tools from various fields, including set-valued analysis;

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Set-Valued Mappings and Enlargements of Monotone Operators

This is the first comprehensive book treatment of the emerging subdiscipline of set-valued mapping and enlargements of maximal monotone;

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Elliptic Regularity Theory: A First Course

a short review of some classical results on everywhere regularity for scalar-valued weak solutions, the presentation focuses on vector;

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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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Abstract Duality Pairs In Analysis

theory of dual pair of vector spaces. Examples of abstract duality pairs are vector valued series, spaces of vector valued measures, spaces;

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Complex-valued Neural Networks

In recent years, complex-valued neural networks have widened the scope of application in optoelectronics, imaging, remote sensing, quantum;

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Transactions on Rough Sets II

. 257?.) and to ?nitely-valued logics (Pagliani, P., Rough set theory and logic-algebraic structures. In Incomplete Information: Rough Set;

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