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200 00$aMicrogravity opens a new universe of possibilities$b[electronic resource]
210  1$aHuntsville, AL :$cMicrogravity Research Program Office, SD10, Marshall Space Flight Center,$d[2002]
300   $aPrintable image of bookmark.
300   $aTitle from title screen (viewed on July 8, 2004).
300   $aDate of issue from prelim. page.
606   $aReduced gravity environments
615  0$aReduced gravity environments.
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200 10$aAdvanced courses of mathematical analysis I $eproceedings of the first international school : Cadiz, Spain, 22-27 September 2002 /$feditors, A. Aizpuru-Tomas, F. Leon-Sa Avedra
205   $a1st ed.
210   $aSingapore ;$aHackensack, NJ $cWorld Scientific$dc2004
215   $a1 online resource (164 p.)
300   $a"The Course was held in 2002, from September 23 to 27, in the historical part of Cadiz, a beautiful city surrounded by the Atlantic Ocean"--Preface.
311 08$a9789812560605 
311 08$a9812560602 
320   $aIncludes bibliographical references.
327   $aContents; Introduction to the Uniform Classification of Banach Spaces Y. Benyamini; An Introduction to Local Duality for Banach Spaces M. Gonzalez; Orbits of Operators V. Muller; Genericity in Nonexpansive Mapping Theory E. Matouikovci, S. Reach and A . J . Zaslavski; Absolute-Valued Algebras, and Absolute-Valuable Banach Spaces A . R. Palacios
330   $aThis volume consists of a collection of articles from experts with a rich research and educational experience. The contributors of this volume are: Y Benyamini, M Gonza?lez, V Mu?ller, S Reich, E Matouskova, A J Zaslavski and A R Palacios. Each of their work is invaluable. For example, Benyamini's is the only updated survey of the exciting and active area of the classification of Banach spaces under uniformly continuous maps while Gonza?lez's article is a pioneer introduction to the theory of local duality for Banach spaces.
606   $aMathematical analysis$vCongresses
606   $aBanach spaces$vCongresses
606   $aInvariant subspaces
606   $aNonexpansive mappings
615  0$aMathematical analysis
615  0$aBanach spaces
615  0$aInvariant subspaces.
615  0$aNonexpansive mappings.
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