SLICES IN THE UNIT BALL OF A UNIFORM ALGEBRA OLAV NYGAARD AND DIRK WERNER Abstract. We show that every nonvoid relatively weakly open subset, in particular every slice, of the unit ball of an infinite-dimensional uniform

Source URL: page.mi.fu-berlin.de

• Banach algebras
• Functional analysis
• HahnBanach theorem
• Continuous function
• Uniform algebra
• Banach spaces
• Banach function algebra
• Fourier analysis
• ArzelAscoli theorem

CHAPTER III Banach spaces which are M-ideals in their biduals III.1

Source URL: page.mi.fu-berlin.de

• Operator theory
• Banach space
• Hardy space
• Hilbert space
• Spectral theory of ordinary differential equations
• Decomposition of spectrum

OPTIMAL DECOMPOSITIONS FOR THE K-FUNCTIONAL FOR A COUPLE OF BANACH LATTICES. MICHAEL CWIKEL AND URI KEICH Abstract. Let f = gt + ht be the optimal decomposition for calculating the exact value of the K-functional K(t, f

Source URL: www.maths.usyd.edu.au

• Fourier analysis
• Banach spaces
• Interpolation space
• Constructible universe
• Operator theory
• Spectral theory
• Differential forms on a Riemann surface
• Holomorphic functional calculus

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

Source URL: page.mi.fu-berlin.de

• Operator theory
• Banach spaces
• Functional analysis
• Fourier analysis
• Reflexive space
• Banach algebra
• Compact operator
• Approximation property
• Bounded operator
• Limit superior and limit inferior
• Dual space
• Frchet space

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.

Source URL: page.mi.fu-berlin.de

• Operator theory
• Fourier analysis
• Functional analysis
• Linear algebra
• Banach spaces
• Approximation property
• Banach algebra
• Compact operator
• Dual space
• Operator
• Multiplier
• Hilbert space

Analysis III/IV (Math 3011, MathExercise SheetDo Exercises 1 and 4 as homework for this week. Exercise 3 is a

Source URL: maths.dur.ac.uk

• Linear algebra
• Operator theory
• Functional analysis
• Banach spaces
• Norm
• Bounded operator
• Operator
• Linear map
• Regulated function
• Sequence space

Learning in Hilbert vs. Banach Spaces: A Measure Embedding Viewpoint Bharath K. Sriperumbudur Gatsby Unit University College London

Source URL: eceweb.ucsd.edu

• Operator theory
• Hilbert space
• Banach spaces
• Function spaces
• Fourier analysis
• Reproducing kernel Hilbert space
• Positive-definite kernel
• Reflexive space
• Distribution
• HahnBanach theorem
• Embedding
• Sobolev space

Ray Ryan: Introduction To Tensor Products Of Banach Spaces Im Jahre 1956 ver¨ offentlichte A. Grothendieck seine Arbeit R´esum´e de la th´eorie m´etrique des produits tensoriels topologiques, in der er seine Untersu

Source URL: page.mi.fu-berlin.de

The Journal of Symbolic Logic Volume 75, Number 1, March 2010 ON TAO’S “FINITARY” INFINITE PIGEONHOLE PRINCIPLE JAIME GASPAR AND ULRICH KOHLENBACH

Source URL: jg.sdf.org

• Mathematical analysis
• Mathematics
• Analysis
• IP
• Characteristic function
• Uniform boundedness principle
• Operator theory
• Banach spaces
• Compact operator on Hilbert space
• Algebraic number field

Effective rates of convergence for Lipschitzian pseudocontractive mappings in general Banach spaces∗ Daniel K¨ornlein and Ulrich Kohlenbach† Department of Mathematics Technische Universit¨at Darmstadt Schlossgarten

Source URL: www.mathematik.tu-darmstadt.de

• Mathematics
• Geometry
• Metric geometry
• Space
• Fixed-point theorems
• Banach fixed-point theorem
• Topology
• Lipschitz continuity
• Fixed-point iteration
• Contraction mapping