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         Operator Theory:     more books (100)
  1. A Short Course on Spectral Theory (Graduate Texts in Mathematics) by William Arveson, 2010-11-02
  2. C*-Algebras and Operator Theory by Gerard J. Murphy, 1990-09-11
  3. Topics in the Theory of Schrodinger Operators
  4. The Ordered Weighted Averaging Operators: Theory and Applications
  5. Treatise on the Shift Operator: Spectral Function Theory (Grundlehren der mathematischen Wissenschaften) by N.K. Nikol'skii, 1986-02-14
  6. Operators and Representation Theory: Canonical Models for Algebras of Operators Arising in Quantum Mechanics (Dover Books on Physics) by Palle E.T. Jorgensen, 2008-05-19
  7. An Introduction to Models and Decompositions in Operator Theory by Carlos S. Kubrusly, 1997-08-19
  8. Theory of Operator Algebras II by Masamichi Takesaki, 2002-12-16
  9. Basic Classes of Linear Operators by Israel Gohberg, Seymour Goldberg, et all 2004-01-12
  10. Jordan Algebras in Analysis, Operator Theory, and Quantum Mechanics (Cbms Regional Conference Series in Mathematics) by Harald Upmeier, 1987-12-31
  11. Geometry of State Spaces of Operator Algebras (Mathematics: Theory & Applications) by Erik M. Alfsen, Frederic W. Shultz, 2002-12-13
  12. Modern Mathematical Methods in Transport Theory (Operator Theory Advances and Applications) by W. Greenberg, 1991-02-22
  13. Hilbert Space Operators in Quantum Physics (Theoretical and Mathematical Physics) by Jirí Blank, Pavel Exner, et all 2010-11-30
  14. Operator Theory and Systems: PROCEEDINGS WORKSHOP Amsterdam 4.-7.6.1985 (Operator Theory: Advances and Applications) by Bart, Gohberg, et all 2000-06-06

61. Operator Theory - TripAtlas.Com
In mathematics, operator theory is the branch of functional analysis which deals with bounded linear operators and their properties.
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Operator theory
About Operator theory
In mathematics , 'operator theory' is the branch of functional analysis which deals with bounded linear operator s and their properties. It can be split crudely into two branches, although there is considerable overlap and interplay between them. These extend the spectral theory for bounded operators.
Contents Single operator theory Operator algebras See also External links
Single operator theory
Single operator theory deals with the properties and classification of single operators. For example, the classification of normal operator s in terms of their spectra falls into this category.
Operator algebras
The theory of operator algebra s brings algebra s of operators such as C
s to the fore.
See also
Fredholm theory
External links
History of Operator Theory
This article provided by Wikipedia . To edit the contents of this article, click here for original source.

62. Cramster - Definition Of Contraction (operator Theory)
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63. Sprinko Encyclopedia - Operator Theory
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65. Operator Theory
Single operator theorySingle operator theory deals with the properties and classification of single operators. For example, the classification of Normal
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Single operator theory
Single operator theory deals with the properties and classification of single operators. For example, the classification of Normal Operator s in terms of their Spectra falls into this category.
Operator algebras
  • -algebra" class="copylinks"> C algebra s to the fore.

See also
External links
This article is licensed under the GNU Free Documentation License It uses material from the Wikipedia article "Operator Theory"

66. Operator Theory
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Operator theory
In mathematics operator theory is the branch of functional analysis which deals with bounded linear operators and their properties. It can be split crudely into two branches, although there is considerable overlap and interplay between them. These extend the spectral theory , for bounded operators.
Single operator theory
Single operator theory deals with the properties and classification of single operators. For example, the classification of normal operators in terms of their spectra falls into this category.
Operator algebras
The theory of operator algebras brings algebras of operators such as C*-algebras to the fore.
External links
This mathematical analysis -related article is a . You can Wikipedia by expanding it

67. Operator Theory
Operator theory. In mathematics, a Banach space is said to have the approximation property (AP in short), if every compact operator is a limit of finite
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Operator theory
In mathematics, a Banach space is said to have the approximation property ( AP in short), if every compact operator is a limit of finite rank operators. The converse is always true. ...more on Wikipedia about "Approximation property" In functional analysis (a branch of mathematics), a bounded linear operator is a linear transformation L between normed vector spaces X and Y for which the ratio of the norm of L v ) to that of v is bounded by the same number, over all non-zero vectors v in X . In other words, there exists some M > such that for all v in X ...more on Wikipedia about "Bounded operator" In functional analysis, the Calkin algebra is the quotient of B H ), the set of bounded linear operators on a separable infinite-dimensional Hilbert space H , by the ideal K H ) of compact operators. ...more on Wikipedia about "Calkin algebra" In mathematics, specifically in functional analysis, closed linear operators are an important class of linear operators on Banach spaces. They are more general than bounded operators, and therefore not necessarily continuous, but they still retain nice enough properties that one can define the spectrum and (with certain assumptions) functional calculus for such operators. Many important linear operators which fail to be bounded turn out to be closed, such as the derivative and a large class of differential operators. ...more on Wikipedia about "Closed operator"

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69. Dilation (operator Theory) —— (wiki)
Translate this page In operator theory, a dilation of an operator T on a Hilbert space H is an operator on a larger Hilbert space K , whose restriction to H is T.
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