My Account Log in

3 options

Separably injective Banach spaces / Antonio Avilés, Félix Cabello Sánchez, Jesús M.F. Castillo, Manuel González, Yolanda Moreno.

Math/Physics/Astronomy Library QA3 .L28 no.2132
Loading location information...

Available This item is available for access.

Log in to request item
Math/Physics/Astronomy Library QA3 .L28 v.1-999 470,523,830,849:2nd ed. v.1000-1722,1762,1781,1799-2099,2100-2192-2218 2219-2223-2258,2260-2271,2273-2274-2277,2279-2281,2283-2289,2291,2293-2294,2296,2298-2299,2300-2311,2313-2379,2381-2384 2385-2386,2388-2389
Loading location information...

Mixed Availability Some items are available, others may be requested.

Log in to request item
LIBRA QA3 .L28 Scattered vols.
Loading location information...

Mixed Availability Some items are available, others may be requested.

Log in to request item
Format:
Book
Author/Creator:
Avilés, Antonio, author.
Cabello Sánchez, Félix, author.
Castillo, Jesús M. F., author.
González, Manuel, 1957- author.
Moreno Koch, Yolanda, author.
Series:
Lecture notes in mathematics (Springer-Verlag) ; 0075-8434 2132.
Lecture notes in mathematics, 0075-8434 ; 2132
Language:
English
Subjects (All):
Banach spaces.
Operator theory.
Physical Description:
xxii, 217 pages ; 24 cm.
Place of Publication:
Switzerland : Springer, [2016]
Summary:
This monograph contains a detailed exposition of the up-to-date theory of separably injective spaces: new and old results are put into perspective with concrete examples (such as l8/c0 and C(K) spaces, where K is a finite height compact space or an F-space, ultrapowers of L8 spaces and spaces of universal disposition). It is no exaggeration to say that the theory of separably injective Banach spaces is strikingly different from that of injective spaces. For instance, separably injective Banach spaces are not necessarily isometric to, or complemented subspaces of, spaces of continuous functions on a compact space. Moreover, in contrast to the scarcity of examples and general results concerning injective spaces, we know of many different types of separably injective spaces and there is a rich theory around them. The monograph is completed with a preparatory chapter on injective spaces, a chapter on higher cardinal versions of separable injectivity and a lively discussion of open problems and further lines of research.
Notes:
Includes bibliographical references (pages 205-213) and index.
ISBN:
3319147404
9783319147406
OCLC:
898418590

The Penn Libraries is committed to describing library materials using current, accurate, and responsible language. If you discover outdated or inaccurate language, please fill out this feedback form to report it and suggest alternative language.

Find

Home Release notes

My Account

Shelf Request an item Bookmarks Fines and fees Settings

Guides

Using the Find catalog Using Articles+ Using your account