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Topics in Locally Convex Spaces
Locally convex spaces. --- Spectral theory (Mathematics) --- Functional analysis --- Hilbert space --- Measure theory --- Transformations (Mathematics) --- Spaces, Locally convex --- Linear topological spaces --- Locally convex spaces --- Espaces vectoriels topologiques --- Espaces fonctionnels --- Function spaces --- Function spaces. --- Linear topological spaces. --- Espaces localement convexes
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Analytic Sets in Locally Convex Spaces
Analytic sets. --- Locally convex spaces. --- Spaces, Locally convex --- Linear topological spaces --- Sets, Analytic --- Analytic spaces --- Set theory
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The stability of input-output dynamical systems
Linear topological spaces. --- Stability. --- System analysis. --- System analysis. Stability. Linear topological spaces. --- System analysis --- Stability --- Linear topological spaces --- Operations Research --- Civil & Environmental Engineering --- Engineering & Applied Sciences --- Network theory --- Systems analysis --- Topological linear spaces --- Topological vector spaces --- Vector topology --- System theory --- Mathematical optimization --- Dynamics --- Mechanics --- Motion --- Vibration --- Benjamin-Feir instability --- Equilibrium --- Topology --- Vector spaces --- Network analysis --- Network science
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This book is a systematic treatment of barrelled spaces, and of structures in which barrelledness conditions are significant. It is a fairly self-contained study of the structural theory of those spaces, concentrating on the basic phenomena in the theory, and presenting a variety of functional-analytic techniques.Beginning with some basic and important results in different branches of Analysis, the volume deals with Baire spaces, presents a variety of techniques, and gives the necessary definitions, exploring conditions on discs to ensure that they are absorbed by the barrels of the sp
Functional analysis --- Barrelled spaces. --- Espaces tonnelés. --- Locally convex spaces. --- Barrelled spaces --- Locally convex spaces --- Spaces, Locally convex --- Linear topological spaces --- Spaces, Barrelled --- Espaces vectoriels topologiques --- Espaces tonnelés.
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...there are reasons enough to warrant a coherent treatment of the main body of differential topology in the realm of Banach manifolds, which is at the same time correct and complete. This book fills the gap: whenever possible the manifolds treated are Banach manifolds with corners. Corners add to the complications and the authors have carefully fathomed the validity of all main results at corners. Even in finite dimensions some results at corners are more complete and better thought out here than elsewhere in the literature. The proofs are correct and with all details. I see this book as a
Differentiaal"topologie --- Differential topology --- Topologie differentielle --- Topologie différentielle. --- Topologia diferencial. --- Differential topology. --- Topologie différentielle --- Geometry, Differential --- Topology --- Topological algebras. --- Algebras, Topological --- Functional analysis --- Linear topological spaces --- Rings (Algebra)
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This book familiarizes both popular and fundamental notions and techniques from the theory of non-normed topological algebras with involution, demonstrating with examples and basic results the necessity of this perspective. The main body of the book is focussed on the Hilbert-space (bounded) representation theory of topological *-algebras and their topological tensor products, since in our physical world, apart from the majority of the existing unbounded operators, we often meet operators that are forced to be bounded, like in the case of symmetric *-algebras. So, one gets an account of how th
Topological algebras. --- Functional analysis. --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Algebras, Topological --- Functional analysis --- Linear topological spaces --- Rings (Algebra)
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This book consists of nine chapters. Chapter 1 is devoted to algebraic preliminaries. Chapter 2 deals with some of the basic definition and results concerning topological groups, topological linear spaces and topological algebras. Chapter 3 considered some generalizations of the norm. Chapter 4 is concerned with a generalization of the notion of convexity called p-convexity. In Chapter 5 some differential and integral analysis involving vector valued functions is developed. Chapter 6 is concerned with spectral analysis and applications. The Gelfand representation theory is the subject-mat
Topological algebras. --- Functional analysis. --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Algebras, Topological --- Functional analysis --- Linear topological spaces --- Rings (Algebra)
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Topological vector spaces, distributions and kernels
Functional analysis. --- Linear topological spaces. --- Topological linear spaces --- Topological vector spaces --- Vector topology --- Topology --- Vector spaces --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Functional analysis
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Differential Calculus and Holomorphy
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Functional analysis --- Variétés (mathématiques) --- Applications holomorphes. --- Manifolds (Mathematics) --- Holomorphic mappings. --- Linear topological spaces. --- Locally convex spaces. --- Analytic functions. --- Locally convex spaces --- Linear topological spaces --- Functions, Analytic --- Functions, Monogenic --- Functions, Regular --- Regular functions --- Functions of complex variables --- Series, Taylor's --- Spaces, Locally convex --- Topological linear spaces --- Topological vector spaces --- Vector topology --- Topology --- Vector spaces --- Variétés (mathématiques) --- Applications holomorphes --- Fonctions analytiques
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