Continual Means and Boundary Value Problems in Function Spaces (Operator Theory: Advances and Applications, 31)

Polishchuk, E.

ISBN 10: 3764322179 / ISBN 13: 9783764322175

Published by Birkhäuser, 1988

About this Item

Birkhaeuser Verlag; Basel, 1988. Hardcover. A Very Good, binding sturdy and intact, some handling/scuff marks to boards, bit of rubbing to board and spine edges, some age toning to pages, small nick bottom text block edge, without Dust wrapper. A nice, clean and unmarked copy. 8vo[octavo or approx. 6 x 9 inches], 160pp., comments, references, indexed. We pack securely and ship daily with delivery confirmation on every book. The picture on the listing page is of the actual book for sale. Additional Scan(s) are available for any item, please inquire.Please note: Oversized books/sets MAY require additional postage then what is quoted for 2.2lb book.

Seller Inventory # SKU1037165

Bibliographic Details

• Title: Continual Means and Boundary Value Problems in Function Spaces (Operator Theory: Advances and Applications, 31)
• Publisher: Birkhäuser
• Publication Date: 1988
• Language: English
• ISBN 10: 3764322179
• ISBN 13: 9783764322175
• Binding: paperback
• Condition: Very Good
• Weight: 10 ounces
• Seller catalogs:
  • Math Text Books

About this title

Synopsis

The fates of important mathematical ideas are varied. Sometimes they are instantly appreciated by the specialists and constitute the foundation of the development of theories or methods. It also happens, however, that even ideas uttered by distinguished mathematicians are surrounded with respectful indifference for a long time, and every effort of inter­ preters and successors has to be made in order to gain for them the merit deserved. It is the second case that is encountered in the present book, the author of which, the Leningrad mathematician E.M. Polishchuk, reconstructs and develops one of the dir.ctions in functional analysis that originated from Hadamard and Gateaux and was newly thought over and taken as the basis of a prospective theory by Paul Levy. Paul Levy, Member of the French Academy of Sciences, whose centenary of his birthday was celebrated in 1986, was one of the most original mathe­ matiCians of the second half of the 20th century. He could not complain about a lack of attention to his ideas and results. Together with A.N. Kolmogorov, A.Ya. Khinchin and William Feller, he is indeed one of the acknowledged founders of the theory of random processes. In the proba­ bility theory and, to a lesser degree, in functional analysis his work is well-known for its conceptualization and scope of the problems posed.