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Analytic convexity and the principle of Phragmen-Lindeloff

space of real analytic functions on U. We consider the equation P(D)u=f, for f in A(U) and look for a solution in A(U). Hormander proved a;

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Analytic Continuation and q-Convexity

continuation and the analytic structure of sets, to settings in which the q-pseudoconvexity in the sense of Rothstein and the q-convexity in the sense;

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Cambridge Tracts in Mathematics

Convexity is important in theoretical aspects of mathematics and also for economists and physicists. In this monograph the author provides;

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Analytic Aspects of Convexity

This book presents the proceedings of the international conference Analytic Aspects in Convexity, which was held in Rome in October 2016;

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Analytic Aspects of Convexity

This book presents the proceedings of the international conference Analytic Aspects in Convexity, which was held in Rome in October 2016;

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Convex Analysis

analysis, and other parts of mathematics. Convex Analysis introduces analytic tools for studying convexity and provides analytical applications;

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Convex Analysis

analysis, and other parts of mathematics. Convex Analysis introduces analytic tools for studying convexity and provides analytical applications;

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Problems and Solutions for Complex Analysis

meromorphic functions, the calculus of residues, conformal mappings, and harmonic functions. The material in the remaining 8 chapters is more advanced;

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Infinite Dimensional Analysis

(multifunctions), and the analytic approach to Markov processes. Many of the results were previously available only in esoteric monographs. The choice;

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Infinite Dimensional Analysis

measure theory, convexity, and Banach lattices, as well as covering the analytic approach to Markov processes. Many of the results were previously;

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Complex Analysis

first reviews the theory of analytic functions, univalent functions, and conformal mapping before covering various theorems related to the area;

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Complex Analysis

first reviews the theory of analytic functions, univalent functions, and conformal mapping before covering various theorems related to the area;

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Duration, Convexity, and Other Bond Risk Measures

Duration, Convexity and other Bond Risk Measures offers the most comprehensive coverage of bond risk measures available. Financial expert;

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Strict Convexity and Complex Strict Convexity

Strict Convexity and Complex Strict Convexity is een boek van Vasile I. Istratescu;

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Partial Differential Equations III

Cauchy problem, and its attendant question of correctness. The authors address this question in the context of PDEs with constant coefficients;

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On Literary Theory and Philosophy

The principle aim of this book is to explore the relationship between contemporary literary theory and analytic philosophy. The volume;

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Strict Convexity and Complex Strict Convexity

This important work provides a comprehensive overview of the properties of Banachspaces related to strict convexity and a survey;

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Geometric Aspects of Functional Analysis: Israel Seminar (Gafa) 2017-2019 Volume II

inequalities, in which a crucial role is often played by convexity assumptions such as Log-Concavity. The concept and properties of Entropy form an;

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Geometric Aspects of Functional Analysis: Israel Seminar (Gafa) 2017-2019 Volume I

inequalities, in which a crucial role is often played by convexity assumptions such as Log-Concavity. The concept and properties of Entropy form an;

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Potential Theory in the Complex Plane

Potential theory is the broad area of mathematical analysis encompassing such topics as harmonic and subharmonic functions, the Dirichlet;

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Potential Theory in the Complex Plane

Potential theory is the broad area of mathematical analysis encompassing such topics as harmonic and subharmonic functions, the Dirichlet;

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Approximation Theory and Analytic Inequalities

features cutting-edge research on a wide spectrum of analytic inequalities with emphasis on differential and integral inequalities in the spirit;

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A Course of Applied Mathematics for Engineers and Physicists

in mind. THE MAIN TOPICS DISCUSSED ARE: Linear and non linear Algebra Topology (Topological and Metric spaces, Convexity Connexity, Orthogonal;

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Selected Works I

and one of the main founders of metric geometry, convexity theory and convexity in metric spaces. Busemann also did substantial work (probably;

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Selected Works II

and one of the main founders of metric geometry, convexity theory and convexity in metric spaces. Busemann also did substantial work (probably;

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Convexity And Optimization In Rn

A comprehensive introduction to convexity and optimization in Rn This book presents the mathematics of finite dimensional constrained;

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Convexity in the Theory of Lattice Gases

concerned with the characterization of translation-invariant equilibrium states by a variational principle and the use of convexity in studying;

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