Titlebook: Geometric Aspects of Functional Analysis; Israel Seminar (GAFA J. Lindenstrauss,V. Milman Conference proceedings 1995 Birkh?user Verlag 199

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最有利

A Hereditarily Indecomposable Space with an Asymptotic Unconditional Basis, the symbol ‘<’ in this context, which is becoming standard, see the next section.) Loosely, such a space looks like .. if one goes far enough along the basis. The argument is completed with the proof that if 1 < . < ∞ then an asymptotically .. space with an unconditional basis is arbitrarily distortable.

矛盾

單獨(dú)

Products of Unconditional Bodies, ≤ . ≤ ∞, and . and . are unconditional bodies that are maximal subject to . · . ? ., then . ·. = .; in other words, for any . we have . · ... = .. This generalises Lozanovskii’s theorem. We also construct an example to show that equality need not hold for a general unconditional body M: . · ... = . does not hold in general.

濃縮

Estimates for Cone Multipliers, ball. Our argument shows also that if μ is a measure supported by . and . = 0 on a neighborhood of the cone Γ, then if . surface measure of T, one may bound ||(μ * μ) ρ||. for certain . < 2. This fact and especially an understanding for what surfaces this phenomenon holds, seems of independent interest.

Ordeal

0255-0156 shed privately by Tel Aviv University 1985-86 Springer Lecture Notes, Vol. 1267 1986-87 Springer Lecture Notes, Vol. 1317 1987-88 Springer Lecture Notes, Vol. 1376 1989-90 Springer Lecture Notes, Vol. 1469 As in the previous vC!lumes the central subject of -this volume is Banach space theory in its

Ordeal

,Pathophysiologie — Pathomorphologie, ≤ . ≤ ∞, and . and . are unconditional bodies that are maximal subject to . · . ? ., then . ·. = .; in other words, for any . we have . · ... = .. This generalises Lozanovskii’s theorem. We also construct an example to show that equality need not hold for a general unconditional body M: . · ... = . does not hold in general.

一瞥

連鎖,連串

移植

Asymptotic Infinite-Dimensional Theory of Banach Spaces,others. However, it has been realized recently that such a nice and elegant structural theory does not exist. Recent examples (or counter-examples to classical problems) due to Gowers and Maurey [GM] and Gowers [G.2], [G.3] showed much more diversity in the structure of infinite dimensional subspaces of Banach spaces than was expected.