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A Glimpse at Hilbert Space Operators: Paul R. Halmos in Memoriam by Sheldon Axler, Peter Rosenthal, Donald Sarason
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**About this book :- **
**A Glimpse at Hilbert Space Operators: Paul R. Halmos in Memoriam ** written by
** Sheldon Axler, Peter Rosenthal, Donald Sarason **

The book is a commemorative volume honoring the mathematician Paul R. Halmos (1916-2006), who contributed passionately to mathematics in manifold ways, among them by basic research, by unparalleled mathematical exposition, by unselfish service to the mathematical community, and, not least, by the inspiration others found in his dedication to that community.Halmos made fundamental contributions in several areas of mathematics. This volume emphasises Halmos's contributions to operator theory, his venue for most of his mathematical life. The core of the volume is a series of expository articles by prominent operator theorists providing an overview of how operator theory prospered during the Halmos era, in no small measure thanks to Halmos's leadership and penetrating insights.

(Sheldon Axler)

**Book Detail :- **
** Title: ** A Glimpse at Hilbert Space Operators: Paul R. Halmos in Memoriam
** Edition: **
** Author(s): ** Sheldon Axler, Peter Rosenthal, Donald Sarason
** Publisher: ** Springer Basel
** Series: ** Operator Theory: Advances and Applications 207
** Year: ** 2010
** Pages: ** 374
** Type: ** PDF
** Language: ** English
** ISBN: ** 3034603460,9783034603461
** Country: ** US

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**About Author :- **

Author ** Sheldon Axler ** was valedictorian of his high school in Miami, Florida. He received his AB from Princeton University with highest honors, followed by a PhD in Mathematics from the University of California at Berkeley. As a Moore Instructor at MIT, Axler received a university-wide teaching award.

Axler was then an assistant professor, associate professor, and professor in the Mathematics Department at Michigan State University, where he received the first J. Sutherland Frame Teaching Award and the Distinguished Faculty Award.

Axler received the Lester R. Ford Award for expository writing from the Mathematical Association of America in 1996. In addition to publishing numerous research papers, Axler is the author of five mathematics textbooks, ranging from freshman to graduate level. His book Linear Algebra Done Right has been adopted as a textbook at over 260 universities.

Axler has served as Editor-in-Chief of the Mathematical Intelligencer and as Associate Editor of the American Mathematical Monthly. He has been a member of the Council of the American Mathematical Society and a member of the Board of Trustees of the Mathematical Sciences Research Institute. Axler currently serves on the editorial board of Springer’s series Undergraduate Texts in Mathematics, Graduate Texts in Mathematics, and Universitext.

**All Famous Books of this Author :- **

Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.

**• College Algebra (Solution) by Sheldon Axler, Sheldon Jay **

**• Algebra and Trigonometry by Sheldon Axler **

**• Linear Algebra Done Right (2E) by Sheldon Axler, Sheldon Jay **

**• Linear Algebra Done Right (3E) by Sheldon Axler, Sheldon Jay **

**• Linear Algebra Done Right (3E Solution) by Sheldon Axler, Sheldon Jay **

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**• Measure, Integration & Real Analysis by Sheldon Axler **

**• Holomorphic Spaces by Sheldon Axler, John E. McCarthy, Donald Sarason **

**• Harmonic Function Theory (2E) by Sheldon Axler, Paul Bourdon, Wade Ramey **

**• A Glimpse at Hilbert Space Operators: Paul R. Halmos in Memoriam by Sheldon Axler, Peter Rosenthal, Donald Sarason **

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**Book Contents :- **
**A Glimpse at Hilbert Space Operators: Paul R. Halmos in Memoriam ** written by
** Sheldon Axler, Peter Rosenthal, Donald Sarason **
cover the following topics.

Preface
**Part-I Paul Halmos V.S. Sunder**

Paul Halmos – Expositor Par Excellence

In His Own Words by J. Ewing

Obituary Paul Halmos

Mathematical Review of “How to Write Mathematics” by P.R. Halmos

Publications of Paul R. Halmos

Photos
**Part-II Articles**

What Can Hilbert Spaces Tell Us About Bounded Functions in the Bidisk? by J. Agler and J.E. McCarthy

Dilation Theory Yesterday and Today by W. Arveson

Toeplitz Operators by S. Axler

Dual Algebras and Invariant Subspaces by H. Bercovici

The State of Subnormal Operators by J.B. Conway and N.S. Feldman

Polynomially Hyponormal Operators by R. Curto and M. Putinar

Essentially Normal Operators by K.R. Davidson

The Operator Fej´er-Riesz Theorem by M.A. Dritschel and J. Rovnyak

A Halmos Doctrine and Shifts on Hilbert Space by P.S. Muhly

The Behavior of Functions of Operators Under Perturbations by V.V. Peller

The Halmos Similarity Problem by G. Pisier

Paul Halmos and Invariant Subspaces by H. Radjavi and P. Rosenthal

Commutant Lifting by D. Sarason

Double Cones are Intervals by V.S. Sunder

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