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Book
Creating spatial interpolation surfaces with DHS data
Authors: --- ---
Year: 2015 Publisher: Rockville, Maryland, USA : ICF International,

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Book
Interpolation dans les espaces vectoriels topologiques localement convexes
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Year: 1968 Publisher: Paris : Société Mathématique de France - SMF,

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Book
Creating spatial interpolation surfaces with DHS data
Authors: --- ---
Year: 2015 Publisher: Rockville, Maryland, USA : ICF International,

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Schur parameters, factorization and dilation problems
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ISBN: 376435285X Year: 1996 Publisher: Basel Birkhäuser

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Interpolation of operators
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ISBN: 1281763195 9786611763190 0080874487 9780080874487 9781281763198 9780120887309 0120887304 Year: 1988 Publisher: Boston Academic Press

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This book presents interpolation theory from its classical roots beginning with Banach function spaces and equimeasurable rearrangements of functions, providing a thorough introduction to the theory of rearrangement-invariant Banach function spaces. At the same time, however, it clearly shows how the theory should be generalized in order to accommodate the more recent and powerful applications. Lebesgue, Lorentz, Zygmund, and Orlicz spaces receive detailed treatment, as do the classical interpolation theorems and their applications in harmonic analysis.The text includes a wide range of tec


Book
Séminaire Schwartz, 5e année, 1960-61: équations aux dérivées partielles et interpolation
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Year: 1961 Publisher: Paris : Faculté des Sciences. Secrétariat Mathématique,

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Book
Interpolation spaces : an introduction.
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ISBN: 0387078754 0387078755 3540078754 3642664539 3642664512 9783642664533 9780387078755 9783540078753 Year: 1976 Volume: 223 Publisher: Berlin Springer

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"The works of Jaak Peetre constitute the main body of this treatise. Important contributors are also J. L. Lions and A. P. Calderon, not to mention several others. We, the present authors, have thus merely compiled and explained the works of others (with the exception of a few minor contributions of our own). Let us mention the origin of this treatise. A couple of years ago, J. Peetre suggested to the second author, J. Lofstrom, writing a book on interpolation theory and he most generously put at Lofstrom's disposal an unfinished manu­ script, covering parts of Chapter 1-3 and 5 of this book. Subsequently, LOfstrom prepared a first rough, but relatively complete manuscript of lecture notes. This was then partly rewritten and thouroughly revised by the first author, J. Bergh, who also prepared the notes and comment and most of the exercises. Throughout the work, we have had the good fortune of enjoying Jaak Peetre's kind patronage and invaluable counsel. We want to express our deep gratitude to him. Thanks are also due to our colleagues for their support and help. Finally, we are sincerely grateful to Boe1 Engebrand, Lena Mattsson and Birgit Hoglund for their expert typing of our manuscript." [Publisher]


Book
Interpolation spaces and allied topics in analysis : proceedings of the conference, Lund, August 29-September 1, 1983
Authors: ---
ISBN: 0387133631 3540133631 354038913X 9783540133636 Year: 1984 Volume: 1070 Publisher: Berlin Heidelberg Tokyo Springer

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Interpolation, identification, and sampling
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ISBN: 0198500246 9780198500247 Year: 1997 Volume: 17 Publisher: Oxford: Clarendon,

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Book
An Introduction to Sobolev Spaces
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ISBN: 1681089149 1681089130 9781681089133 Year: 2021 Publisher: UAE Bentham Science Publishers

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Sobolev spaces were firstly defined by the Russian mathematician, Sergei L. Sobolev (1908-1989) in the 1930s. Several properties of these spaces have been studied by mathematicians until today. Functions that account for existence and uniqueness, asymptotic behavior, blow up, stability and instability of the solution of many differential equations that occur in applied and in engineering sciences are carried out with the help of Sobolev spaces and embedding theorems in these spaces. An Introduction to Sobolev Spaces provides a brief introduction to Sobolev spaces at a simple level with illustrated examples. Readers will learn about the properties of these types of vector spaces and gain an understanding of advanced differential calculus and partial difference equations that are related to this topic. The contents of the book are suitable for undergraduate and graduate students, mathematicians, and engineers who have an interest in getting a quick, but carefully presented, mathematically sound, basic knowledge about Sobolev Spaces.

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