Books in category Mathematics – Vector Analysis

  • Sharp Real Part Theorems

    Sharp Real-Part Theorems
    Gershon Kresin, Vladimir Maz’ya

    This volume contains a coherent point of view on various sharp pointwise inequalities for analytic functions in a disk in terms of the real part of the function on the boundary circle or in the disk itself.

  • Convex Analysis in General Vector Spaces

    Convex Analysis in General Vector Spaces
    C Zalinescu

    The primary aim of this book is to present the conjugate and subdifferential calculus using the method of perturbation functions in order to obtain the most general results in this field.

  • Notions of Convexity

    Notions of Convexity
    Lars Hörmander

    The first two chapters of this book are devoted to convexity in the classical sense, for functions of one and several real variables respectively.

  • Variational Methods

    Variational Methods
    Michael Struwe

    The book gives a concise introduction to variational methods and presents an overview of areas of current research in the field. The third edition gives a survey on new developments in the field.

  • Optimality Conditions Abnormal and Degenerate Problems

    Optimality Conditions: Abnormal and Degenerate Problems
    Aram Arutyunov

    This book is devoted to one of the main questions of the theory of extremal problems, namely, to necessary and sufficient extremality conditions. The book consists of four parts.

  • A First Course in Sobolev Spaces

    A First Course in Sobolev Spaces
    Giovanni Leoni

    This book takes a novel approach to the theory of Sobolev spaces by looking at them as the natural development of monotone, absolutely continuous, and BV functions of one variable.

  • Growth Theory of Subharmonic Functions

    Growth Theory of Subharmonic Functions
    Vladimir S. Azarin

    In this book an account of the growth theory of subharmonic functions is given, which is directed towards its applications to entire functions of one and several complex variables.

  • A Vector Space Approach to Geometry

    A Vector Space Approach to Geometry
    Melvin Hausner

    This examination of geometry's correlation with other branches of math and science features a review of systematic geometric motivations in vector space theory and matrix theory; more. 1965 edition.

  • Mathematical Foundation of Geodesy

    Mathematical Foundation of Geodesy
    Kai Borre

    This volume contains selected papers by Torben Krarup, one of the most important geodesists of the 20th century.

  • Nonstandard Analysis and Vector Lattices

    Nonstandard Analysis and Vector Lattices
    Semen Samsonovich Kutateladze

    This volume collects applications of nonstandard methods to the theory of vector lattices.

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