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Algebraic topology --- Surfaces --- Topology --- 515.162 --- Curved surfaces --- Geometry --- Shapes --- Low-dimensional manifold topology. Topological surfaces. Topological 3-manifolds, 4-manifolds. Knots. Links. Braids --- 515.162 Low-dimensional manifold topology. Topological surfaces. Topological 3-manifolds, 4-manifolds. Knots. Links. Braids
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Group theory --- Analytical spaces --- Linear topological spaces. --- Locally compact groups. --- Harmonic analysis --- 51 --- Mathematics --- 51 Mathematics --- Linear topological spaces --- Locally compact groups --- Topological linear spaces --- Topological vector spaces --- Vector topology --- Topology --- Vector spaces --- Analysis (Mathematics) --- Functions, Potential --- Potential functions --- Banach algebras --- Calculus --- Mathematical analysis --- Bessel functions --- Fourier series --- Harmonic functions --- Time-series analysis --- Compact groups --- Topological groups --- Harmonic analysis.
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Algebraic topology --- Dyer-Lashof operations --- H-spaces --- Obstruction theory --- Hopf spaces --- Spaces, Hopf --- Topological groups --- Operations, Dyer-Lashof --- Cohomology operations --- Topological rings --- Anneaux topologiques --- Obstructions, Théorie des --- H-espaces --- Anneaux topologiques. --- Obstructions, Théorie des. --- H-espaces.
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Knot polynomials --- Mathematical physics --- 515.162-7 --- 530.19 --- Physical mathematics --- Physics --- Knot theory --- Polynomials --- 515.162-7 Low-dimensional manifold topology. Topological surfaces. Topological 3-manifolds, 4-manifolds. Knots. Links. Braids--?-7 --- Low-dimensional manifold topology. Topological surfaces. Topological 3-manifolds, 4-manifolds. Knots. Links. Braids--?-7 --- 530.19 Fundamental functions in general. Potential. Gradient. Intensity. Capacity etc. --- Fundamental functions in general. Potential. Gradient. Intensity. Capacity etc. --- Mathematics --- Ordered algebraic structures
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"The theory of interpolation spaces has its origin in the classical work of Riesz and Marcinkiewicz but had its first flowering in the years around 1960 with the pioneering work of Aronszajn, Calderón, Gagliardo, Krein, Lions and a few others. It is interesting to note that what originally triggered off this avalanche were concrete problems in the theory of elliptic boundary value problems related to the scale of Sobolev spaces. Later on, applications were found in many other areas of mathematics: harmonic analysis, approximation theory, theoretical numerical analysis, geometry of Banach spaces, nonlinear functional analysis, etc. Besides this the theory has a considerable internal beauty and must by now be regarded as an independent branch of analysis, with its own problems and methods. Further development in the 1970s and 1980s included the solution by the authors of this book of one of the outstanding questions in the theory of the real method, the K-divisibility problem. In a way, this book harvests the results of that solution, as well as drawing heavily on a classic paper by Aronszajn and Gagliardo, which appeared in 1965 but whose real importance was not realized until a decade later. This includes a systematic use of the language, if not the theory, of categories. In this way the book also opens up many new vistas which still have to be explored. This volume is the first of three planned books. Volume II will deal with the complex method, while Volume III will deal with applications."
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Topology --- Banach spaces --- Bases (Linear topological spaces) --- Summability theory --- Sequences (Mathematics) --- Series --- Basis theory (Linear topological spaces) --- Linear topological spaces --- Functions of complex variables --- Generalized spaces --- Banach spaces. --- Summability theory. --- Banach, Espaces de --- Sommabilité --- Bases (espaces vectoriels topologiques) --- Banach, Espaces de. --- Sommabilité.
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The theory of interpolation spaces has its origin in the classical work of Riesz and Marcinkiewicz but had its first flowering in the years around 1960 with the pioneering work of Aronszajn, Calderón, Gagliardo, Krein, Lions and a few others. It is interesting to note that what originally triggered off this avalanche were concrete problems in the theory of elliptic boundary value problems related to the scale of Sobolev spaces. Later on, applications were found in many other areas of mathematics: harmonic analysis, approximation theory, theoretical numerical analysis, geometry of Banach spaces
Functor theory. --- Interpolation spaces. --- Linear topological spaces. --- Topological linear spaces --- Topological vector spaces --- Vector topology --- Topology --- Vector spaces --- Spaces, Interpolation --- Function spaces --- Functorial representation --- Algebra, Homological --- Categories (Mathematics) --- Functional analysis --- Transformations (Mathematics) --- Espaces vectoriels topologiques. --- Foncteurs, Théorie des. --- Espaces d'interpolation.
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