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Operator Theory:     more books (100)

A Short Course on Spectral Theory (Graduate Texts in Mathematics) by William Arveson, 2010-11-02 C*-Algebras and Operator Theory by Gerard J. Murphy, 1990-09-11 Topics in the Theory of Schrodinger Operators The Ordered Weighted Averaging Operators: Theory and Applications Treatise on the Shift Operator: Spectral Function Theory (Grundlehren der mathematischen Wissenschaften) by N.K. Nikol'skii, 1986-02-14 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 An Introduction to Models and Decompositions in Operator Theory by Carlos S. Kubrusly, 1997-08-19 Theory of Operator Algebras II by Masamichi Takesaki, 2002-12-16 Basic Classes of Linear Operators by Israel Gohberg, Seymour Goldberg, et all 2004-01-12 Jordan Algebras in Analysis, Operator Theory, and Quantum Mechanics (Cbms Regional Conference Series in Mathematics) by Harald Upmeier, 1987-12-31 Geometry of State Spaces of Operator Algebras (Mathematics: Theory & Applications) by Erik M. Alfsen, Frederic W. Shultz, 2002-12-13 Modern Mathematical Methods in Transport Theory (Operator Theory Advances and Applications) by W. Greenberg, 1991-02-22 Hilbert Space Operators in Quantum Physics (Theoretical and Mathematical Physics) by Jirí Blank, Pavel Exner, et all 2010-11-30 Operator Theory and Systems: PROCEEDINGS WORKSHOP Amsterdam 4.-7.6.1985 (Operator Theory: Advances and Applications) by Bart, Gohberg, et all 2000-06-06

lists with details

61. Directory Of Operator Algebraist Home Pages
    operator theory on Krein spaces, model theory for families of operators. operator theory, Operator algebras, Reflexive algebras and modules.  
    http://darkwing.uoregon.edu/~ncp/OpAlgResources/HomePageDir/homepagedir.html
    
    Extractions: This page contains a list of names of operator algebraists, with each name linked to that person's home page. Some entries include a one line research description. See this directory information file for how to have your home page listed here. Please use this link to email me if you find any link that does not work. Lists of home pages of operator algebraists can also be found at the following sites: Operator algebraists directory at the Institute of Mathematics of the Romanian Academy, maintained by Birant Ramazan. This list contains a very large number of entries, including a number of people in neighboring areas such as single operator theory. It gives gives institutions (without links), email addresses, and sometimes research areas. There is a separate page for each letter of the alphabet. Directory of home pages maintained by Gerard Murphy. Names, institutions, and email addresses. Moderate length. Home pages of Operator Algebraists, maintained by Samuel G. Walters. Names (with links) only. Geographically split: first Canada, then the U.S., then everywhere else. Moderate length. Some operator algebraist pages in France.

62. Operator Algebra Page Of N. C. Phillips
    Great Plains operator theory Seminar (GPOTS), regional conference for the central US (but once held in Puerto Rico), usually 4 to 5 days each spring.  
    http://darkwing.uoregon.edu/~ncp/OpAlgResources/OpAlgPages/opalg.html
    
    Extractions: This page contains lists of some resources useful to mathematicians working in the subject of operator algebras. Please use this link to email me if you find any link that does not work or have suggestions for information to be included here. General and regional operator algebra information sites People in operator algebras Books, journals, reprints, and preprints Conferences Miscellaneous Some general mathematical information The Operator algebraist email directory (maintained by N. Christopher Phillips,

63. Thomas Stieltjes Institute For Mathematics - Research Programs
    Functional Analysis, operator theory, and Applications Methods from operator theory play animportant role in the mathematical analysis of such problems.  
    http://www.math.leidenuniv.nl/~stieltjes/research/proj21.html
    
    Extractions: This programme focusses on operator theoretical methods to analyzeproblems arising from concrete classes of integral, differential anddifference equations. Both linear and non-linear equations are studied,and the problems may have a finite dimensional or infinite dimensionalcharacter. Typical for this programme is a strong interaction withdynamical systems, partial differential equations, probability theoryand complex function theory. Important themes are the asymptoticbehaviour of deterministic and of non-deterministic systems,applications and further development of the state space method,nonselfadjoint problems and completeness, the analysis of nonexpansivemaps. Status of the programme. Many equations arising in physical and biological models can bewritten as initial-value problems for ordinary differential equations ininfinite-dimensional spaces. In analyzing such equations it isessential to have a thorough understanding of the corresponding linear(or possibly linearized) equation. Methods from operator theory play animportant role in the mathematical analysis of such problems. On theinternational level there is an increasing interest in infinitedimensional dynamical systems (compare the work of Foias, Hale andTemam) which also requires a stronger interaction with operator theory.

64. 2.1. Functional Analysis, Operator Theory And Applications
    2.1. Functional Analysis, operator theory and Applications.  
    http://www.math.leidenuniv.nl/~stieltjes/archief/rep20002001/node77.html
    
    Extractions: Papers in journals and proceedings D. A LPAY, I. G OHBERG, M.A. K AASHOEK, A.L. S AKHNOVICH, Canonical systems on the half line with rational scattering functions: explicit formulas, Math. Nach. S.B. A NGENENT, R.C.A.M. VAN DER V ORST, A priori bounds and generalized Morse indices for solutions of elliptic system, D.Z. A ROV, M.A. K AASHOEK, D.R. P IK, Optimal time-variant systems and factorization of operators, II: Factorization, J. Operator Theory, E.G. B AJLEKOVA, Subordination principle for fractional evolution equations. Fractional Calculus and Applied Analysis, C.J.K. B ATTY, R. C HILL, J.M.A.M. VAN N EERVEN, Asymptotic behaviour of Co-semigroups with bounded local resolvents, Math. Nach. D. B RIGO, F. L E G LAND, B. H ANZON, Approximate Filtering by Projection on Exponential Manifolds of Densities, Bernoulli

65. 4th Workshop Operator Theory In Krein Spaces And Applications
    operator theory in Krein Spaces and Applications. December 1719, 2004. Opening Friday, December 17 at 9 am Closing Sunday, December 19 at 4 pm  
    http://www.math.tu-berlin.de/~trunk/workshop4.html
    
    Extractions: The nearest subway station is: Ubf. Ernst-Reuter-Platz. There will be a beamer, a laptop, a projector for slides and a blackboard. DFG Research Center Matheon Berlin S-Bahn/subway S-Bahn/subway inner circle Airport Tegel Jussi Behrndt Peter Jonas Christian Mehl Carsten Trunk Petra Grimberger , MA 6-4, TU Berlin,

66. 4th Workshop Operator Theory In Krein Spaces And Applications
    operator theory in Krein Spaces and Differential Equations. December 1618, 2005. Opening Friday, December 16 at 9 am Closing Sunday, December 18 at 6 pm  
    http://www.math.tu-berlin.de/~trunk/workshop5.html
    
    Extractions: The nearest subway station is: Ubf. Ernst-Reuter-Platz. There will be a beamer, a laptop, a projector for slides and a blackboard. DFG Research Center Matheon Berlin S-Bahn/subway S-Bahn/subway inner circle Airport Tegel Jussi Behrndt Peter Jonas Christian Mehl Carsten Trunk Petra Grimberger , MA 6-4, TU Berlin,

67. Operator Theory For Quantum Physics
    The following are some details of linear operator theory that may be useful to the Linear operator theory Overview. All wave or state functions will be  
    http://venables.asu.edu/quant/huzhan/qm_web.html
    
    Extractions: The following are some details of linear operator theory that may be useful to the students of PHY 571: Quantum Physics . Many of the rigorous mathematical details have been omitted in the interest of brevity, although some details are indicated. The connection between the operator methods and the matrix methods is outlined in this page. Specific matrix methods are outlined in another page, whose link will be placed here. All wave or state functions will be considered to be square integrable, unless otherwise indicated. They can also be differentiable, even if very sharp (e.g., the unit step is considered to have the delta function as its derivative.) An operator A is linear if for every complex number c and functions u and v A c u v c A u A v A linear space or subspace is a collection of functions such that for all complex numbers c and d and all functions u and v in the linear space, c u +d v is also in the space. Two functions are called orthogonal if their scalar product (also called the "inner product") is zero; i.e., The magnitude (or "size") of a wave function is the scalar product of the function with itself; i.e.

68. Non Commutative Stochastic Analysis And Operator Theory
    Non commutative stochastic analysis and operator theory.  
    http://www.mat.puc.cl/~rrebolle/resint/node3.html

69. Oscar - Project Description - Applications Of Krein Space Operator Theory
    Applications of Krein Space operator theory James L Rovnyak Mathematics The proposal is concerned with operator theory and function theory involving the  
    http://oscar.virginia.edu/asp/PublicAward.asp?AwardNumber=GA10216&AwardId=8447

70. Oscar - Project Description - Krein Space Operator Theory And Applications
    Oscar Online Scholarship, Creativity And Research at the University of Virginia.  
    http://oscar.virginia.edu/asp/PublicAward.asp?AwardNumber=GA10104&AwardId=6007

71. Harmonic Analysis Operator Theory - UNC Department Of Mathematics
    Harmonic Analysis operator theory Connections with singular integral operators and PDE, eigenfunction expansions and convergence questions,  
    http://www.math.unc.edu/index.php?module=pagemaster&PAGE_user_op=view_page&PAGE_

72. History Of The Canadian Operator Theory And Operator Algebras
    History of the Canadian operator theory and Operator Algebras Symposium Organizers, and Principal Speakers for the Canadian operator theory and Operator  
    http://hilbert.unbc.ca/operator/history.html
    
    Extractions: Operator Algebras Symposium The following is the list of Locations, Organizers, and Principal Speakers for the Canadian Operator Theory and Operator Algebras Symposium since its inception in 1972. Here is a form for the table below. Any omissions and/or errors are unintentional. Please forward any additions and/or corrections to: walters@unbc.ca Department of Mathematics, University of Northern British Columbia, 3333 University Way, Prince George, B.C. V2N 4Z9, Canada. Any questions or comments on this page? Please contact Sam Walters: walters"AT"unbc.ca

73. Research Groups-Function Spaces And Operator Theory
    Function Spaces and operator theory. Our research interests are Banach spaces of analytic functions, composition operators, uniform algebras and invariant  
    http://www.abo.fi/fak/mnf/mate/ResearchDir/banach.html

74. CITIDEL
    47Lxx Linear spaces and algebras of operators 47Nxx Miscellaneous applications of operator theory 47Sxx Other (nonclassical) types of operator theory  
    http://www.citidel.org/?op=cbrowse&scheme=MSC2000&category=47-XX

75. Program: Functional Analysis, Operator Theory And Applications (www.onderzoekinf
    Methods from operator theory play an important role in the mathematical analysis of such problems. On the international level there is an increasing  
    http://www.onderzoekinformatie.nl/en/oi/nod/onderzoek/OND1299633/toon

76. Research - UNL - Department Of Mathematics
    operator theory and Operator Algebras are concerned with the study of linear operators, John Orr does work in operator theory mostly on the ideals of  
    http://www.math.unl.edu/pi/research/operator
    
    Extractions: Operator Theory/Operator Algebras Operator Theory and Operator Algebras are concerned with the study of linear operators, usually on vector spaces whose elements are functions. The subject is analysis, but because the vector spaces are usually infinite dimensional, the subject has a nice blend of techniques from other areas of mathematics, ranging from algebra to topology to dynamical systems. Allan Donsig works mostly on the ideal structure of limit algebras and (non-selfadjoint) crossed products. Limit algebras are limits, in a suitable sense, of matrix algebras and share characteristics of both finite-dimensional and infinite-dimensional operator algebras. John Orr does work in Operator Theory mostly on the ideals of non-selfadjoint algebras. He has published papers on the algebraic structure of nest algebras, CSL algebras, and triangular algebras. David Pitts has interests in nest algebras, limit algebras and free semigroup algebras, which are a non-commutative analog of analytic functions in several variables. Gordon Woodward has mathematical interests in classical harmonic analysis and wavelets.

77. Http//www.maths.lth.se/~kurasov/OTAMP2004/OTAMP2004.html
    operator theory, Analysis and. Mathematical Physics. OTAMP 2006 Spectral Theory and Partial Differential Equations (SPECT)  
    http://www.maths.lth.se/~kurasov/OTAMP2006/OTAMP2006.html

78. OTFUSA2005 Conference On Operator Theory, Function Spaces And
    OTFUSA2005 Conference on operator theory, Function Spaces and ApplicationsDedicated to the 60th birthday of Frank-Olme Speck. Month July 2005  
    http://www.ams.org/mathcal/info/2005_jul7-9_aveiro.html

79. Preface
    operators lies at the interface of analytic function theory and operator theory. As a part of operator theory, research on composition with a fixed  
    http://www.science.iupui.edu/ccowen/Preface.html
    
    Extractions: One of the attractive features of this subject is that the prerequisites are minimal. This book should be suitable for second or third year graduate students who have had basic one semester courses in real analysis, complex analysis, and functional analysis. We have included a large number of exercises with the student in mind. While these exercises vary in difficulty, they are all intended to be accessible; we have not used the exercises as a place to collect major results from the literature that space did not permit a discussion of in the text. Since the exercises both illustrate and extend the theory, we urge all readers, students and non-students alike, to consider the exercises as an integral part of the book. Rather than seeking the utmost generality, the theory is developed in a context that is comfortable and illustrates the nature of the general results. Ergodic transformations are sometimes thought of as inducing composition operators on L^p spaces, for example, but not on analytic spaces; except in the introductory material, we do not discuss the theory of composition operators on non-analytic spaces because that theory seems to be developing in rather different ways. In recent years there has been broad interest in complex dynamics, in the theory of iteration of rational functions in the plane, and so on. In general, this book will not touch on these studies; their emphasis is on the sets where the iteration is chaotic, whereas our study of composition operators will emphasize the regions in which the iteration is regular.

80. UNSW Handbook Course - Operator Theory - MATH5605
    Topics from invariant subspaces, integral equations and Fredholm theory, Hankel and Toeplitz operators, operators on Hp spaces, Ergodic theory,  
    http://www.handbook.unsw.edu.au/postgraduate/courses/2005/MATH5605.html

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