grothendieck.24-jan-11.dvi

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Date: 2011-01-26 11:41:17 Mathematical analysis Nuclear space Hilbert space Compact operator Vector space Banach space Von Neumann algebra Approximation property Lp space Algebra Operator theory Mathematics		grothendieck.24-jan-11.dvi Add to Reading List Source URL: www.math.tamu.edu Download Document from Source Website File Size: 776,79 KB Share Document on Facebook

	SYMPLECTIC NON-SQUEEZING OF THE KDV FLOW J. COLLIANDER, M. KEEL, G. STAFFILANI, H. TAKAOKA, AND T. TAO Abstract. We prove two finite dimensional approximation results and a symplectic non-squeezing property for the Korte DocID: 1sHZx - View Document
	M -ideals of compact operators into `p Kamil John1 and Dirk Werner Abstract. We show for 2 ≤ p < ∞ and subspaces X of quotients of Lp with a 1-unconditional finite-dimensional Schauder decomposition that K(X, `p ) is DocID: 1pjS9 - View Document
	Bibliography [1] Y. Abramovich. New classes of spaces on which compact operators satisfy the Daugavet equation. To appear in J. Operator Theory. [2] Y. Abramovich. A generalization of a theorem of J. Holub. Proc. Amer. DocID: 1pf5d - View Document
	Effective Uniform Bounds from Proofs in Abstract Functional Analysis Ulrich Kohlenbach Department of Mathematics Darmstadt University of Technology Schlossgartenstraße 7 DocID: 1oiUp - View Document
	Banach spaces with the “scalar-plus-compact” and “invariant subspace” properties. Spiros Argyros (NTUA) We will discuss two structural properties of the space of boundedlinear operators L(X) of a Banach space X. DocID: 1mAMj - View Document