This volume, part of the Springer classics in mathematics series, looks at functional analysis.
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About the Author
Biography of Kôsaku Yosida Kôsaku Yosida (7.2.1909-20.6.1990) was born in Hiroshima, Japan. After studying mathematics a the University of Tokyo he held posts at Osaka and Nagoya Universities before returning to the University of Tokyo in 1955. Yosida obtained important and fundamental results in functional analysis and probability. He is best remembered for his joint work with E. Hille which brought forth a theory of semigroups of operators successfully applied to diffusion equations, Markov processes, hyperbolic equations and potential theory. His famous textbook on functional analysis was published in 6 distinct editions between 1965 and 1980.
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Inside This Book
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Key Phrases - Statistically Improbable Phrases (SIPs):
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complete linear topological space, convex balanced neighbourhood, convex linear topological space, dissipative set, resonance theorem, general expansion theorem, defect indices, barrel space, mean ergodic theorem, extremal subset, closed symmetric operator, closed range theorem, largest restriction, individual ergodic theorem, open subdomain, closed linear operator, uniform boundedness theorem, normed ring, generalized limit, maximal symmetric, finite lim, closed linear subspace, finite subsystem, resolvent equation, bounded open domain Key Phrases - Capitalized Phrases (CAPs): (learn more)
Supplementary Notes, Integration of Diffusion Equations, Proof of the Theorem, Weyl's Lemma, Equi-continuous Groups of Class New!
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complete linear topological space, convex balanced neighbourhood, convex linear topological space, dissipative set, resonance theorem, general expansion theorem, defect indices, barrel space, mean ergodic theorem, extremal subset, closed symmetric operator, closed range theorem, largest restriction, individual ergodic theorem, open subdomain, closed linear operator, uniform boundedness theorem, normed ring, generalized limit, maximal symmetric, finite lim, closed linear subspace, finite subsystem, resolvent equation, bounded open domain Key Phrases - Capitalized Phrases (CAPs): (learn more)
Supplementary Notes, Integration of Diffusion Equations, Proof of the Theorem, Weyl's Lemma, Equi-continuous Groups of Class New!
Books on Related Topics | Concordance | Text Stats Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
Citations (learn more)
100
books
cite this book:
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- Partial Differential Equations: Basic Theory (Texts in Applied Mathematics) by Michael E. Taylor on 5 pages
- Fourier Analysis, Self-Adjointness (Methods of Modern Mathematical Physics, Vol. 2) by Michael Reed on page 124, page 328, and page 333
- Inverse Problems in Scattering and Imaging (Malvern Physics Series) by Bertero on page 370, and page 392
- Calculus of Variations (Cambridge Studies in Advanced Mathematics) by Jürgen Jost on page 125, and page 285
- Handbook of Mathematical Fluid Dynamics, Volume 3 by S. Friedlander on page 247, and page 536
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