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A Course in Functional Analysis
- D. Whittaker, J. Conway
- Education
- 1 December 1991
This book is an introductory text in functional analysis, aimed at the graduate student with a firm background in integration and measure theory. Unlike many modern treatments, this book begins with…
Functions of a Complex Variable
- J. Conway
- Mathematics
- 1957
In earlier chapters, complex-valued functions appeared in connection with Fourier series expansions. In this context, while the function assumes complex values, the argument of the function is…
The theory of subnormal operators
- J. Conway
- Mathematics
- 1991
Preliminaries Subnormal operators: The elementary theory Function theory on the unit circle Hyponormal operators Uniform rational approximation Weak-star rational approximation Some structure theory…
A course in operator theory
- J. Conway
- Mathematics
- 26 October 1999
Introduction to C*-algebras Normal operators Compact operators Some non-normal operators More on C*-algebras Compact perturbations Introduction to von Neumann algebras Reflexivity Bibliography Index…
The Strict Topology and Compactness in the Space of Measures.
- J. Conway
- Mathematics
- 1966
The strict topology j3 on the space C(S) of bounded complex valued continuous functions on a locally compact space 5 was introduced by R. C. Buck [ l ] and has been studied by Glicksberg [4] and…
A Course in Point Set Topology
- J. Conway
- Mathematics
- 7 October 2016
Metric Spaces.- Topological Spaces.- Continuous Real-Valued Functions.- Appendix.- Bibliography.- Terms.- Symbols.
Some planar isospectral domains
- P. Buser, J. Conway, P. Doyle, Klaus-Dieter Semmler
- Mathematics
- 11 May 2010
We give a number of examples of isospectral pairs of plane domains, and a particularly simple method of proving isospectrality. One of our examples is a pair of domains that are not only isospectral…
Analytic Bounded Point Evaluations for Spaces of Rational Functions
Abstract For a compact subset of the complex plane K and a regular Borel measure μ supported on K, Rp(K, μ) denotes the closure in Lp(μ) of the rational functions with poles off K. This paper…
Conventional Metaphors for Depression
- L. McMullen, J. Conway
- Psychology
- 18 December 2002
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