Introduction to the Theory of Linear Nonselfadjoint Operators
Author: Israel Gohberg
Publisher: American Mathematical Soc.
Published: 1978
Total Pages: 402
ISBN-13: 9780821886502
DOWNLOAD EBOOKRead and Download eBook Full
Author: Israel Gohberg
Publisher: American Mathematical Soc.
Published: 1978
Total Pages: 402
ISBN-13: 9780821886502
DOWNLOAD EBOOKAuthor: I. C. Gohberg
Publisher:
Published: 1969
Total Pages: 399
ISBN-13: 9781470444365
DOWNLOAD EBOOKAuthor: Israel Gohberg
Publisher:
Published: 1969
Total Pages: 378
ISBN-13:
DOWNLOAD EBOOKAuthor: Izrail Tsudikovich Gokhberg
Publisher:
Published: 1969
Total Pages: 378
ISBN-13:
DOWNLOAD EBOOKAuthor: Yiśrāʿēl Z. Gohberg
Publisher:
Published: 1969
Total Pages: 0
ISBN-13:
DOWNLOAD EBOOKAuthor: Izrailʹ T︠S︡udikovich Gokhberg
Publisher:
Published: 1969
Total Pages: 378
ISBN-13:
DOWNLOAD EBOOKAuthor: I. C. Gochberg
Publisher:
Published: 1969
Total Pages:
ISBN-13:
DOWNLOAD EBOOKAuthor: Vasile I. Istratescu
Publisher: CRC Press
Published: 2020-08-14
Total Pages: 605
ISBN-13: 1000146324
DOWNLOAD EBOOKThis book is an introduction to the subject and is devoted to standard material on linear functional analysis, and presents some ergodic theorems for classes of operators containing the quasi-compact operators. It discusses various classes of operators connected with the numerical range.
Author: I. Gohberg
Publisher: Birkhäuser
Published: 2012-12-06
Total Pages: 401
ISBN-13: 3034891520
DOWNLOAD EBOOKThis book provides an introduction to the modern theory of polynomials whose coefficients are linear bounded operators in a Banach space - operator polynomials. This theory has its roots and applications in partial differential equations, mechanics and linear systems, as well as in modern operator theory and linear algebra. Over the last decade, new advances have been made in the theory of operator polynomials based on the spectral approach. The author, along with other mathematicians, participated in this development, and many of the recent results are reflected in this monograph. It is a pleasure to acknowledge help given to me by many mathematicians. First I would like to thank my teacher and colleague, I. Gohberg, whose guidance has been invaluable. Throughout many years, I have worked wtih several mathematicians on the subject of operator polynomials, and, consequently, their ideas have influenced my view of the subject; these are I. Gohberg, M. A. Kaashoek, L. Lerer, C. V. M. van der Mee, P. Lancaster, K. Clancey, M. Tismenetsky, D. A. Herrero, and A. C. M. Ran. The following mathematicians gave me advice concerning various aspects of the book: I. Gohberg, M. A. Kaashoek, A. C. M. Ran, K. Clancey, J. Rovnyak, H. Langer, P.
Author: M.A. Shubin
Publisher: Springer Science & Business Media
Published: 2011-06-28
Total Pages: 296
ISBN-13: 3642565794
DOWNLOAD EBOOKI had mixed feelings when I thought how I should prepare the book for the second edition. It was clear to me that I had to correct all mistakes and misprints that were found in the book during the life of the first edition. This was easy to do because the mistakes were mostly minor and easy to correct, and the misprints were not many. It was more difficult to decide whether I should update the book (or at least its bibliography) somehow. I decided that it did not need much of an updating. The main value of any good mathematical book is that it teaches its reader some language and some skills. It can not exhaust any substantial topic no matter how hard the author tried. Pseudodifferential operators became a language and a tool of analysis of partial differential equations long ago. Therefore it is meaningless to try to exhaust this topic. Here is an easy proof. As of July 3, 2000, MathSciNet (the database of the American Mathematical Society) in a few seconds found 3695 sources, among them 363 books, during its search for "pseudodifferential operator". (The search also led to finding 963 sources for "pseudo-differential operator" but I was unable to check how much the results ofthese two searches intersected). This means that the corresponding words appear either in the title or in the review published in Mathematical Reviews.