NIGEL KALTON’S WORK IN ISOMETRICAL BANACH SPACE THEORY DIRK WERNER 1. Introduction Nigel Kalton was one of the greatest mathematicians of the last 40 years,

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

REMARKS ON RICH SUBSPACES OF BANACH SPACES VLADIMIR KADETS, NIGEL KALTON AND DIRK WERNER Abstract. We investigate rich subspaces of L1 and deduce an interpolation property of Sidon sets. We also present examples of rich

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

• Algebra
• Mathematics
• Mathematical analysis
• Operator theory
• Spectral theory
• Banach space
• Open set
• Compact operator
• Symbol
• Linear algebra
• Spectral theory of compact operators
• Decomposition of spectrum

UNCONDITIONALLY CONVERGENT SERIES OF OPERATORS AND NARROW OPERATORS ON L1 VLADIMIR KADETS, NIGEL KALTON AND DIRK WERNER Abstract. We introduce a class of operators on L1 that is stable under taking sums of pointwise unco

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

• Operator theory
• Banach space
• Schauder basis
• Compact operator
• Series
• Spectral theory
• Functional analysis

ANNA KAMINSKA - My professional development assignment lasted from spring to summer of[removed]The three months, since January 15th until April 15th, I spent in The University of Columbia in Columbia, Missouri, I was a vi

Source URL: www.memphis.edu

• Nigel Kalton
• Birnbaum–Orlicz space
• Functional analysis
• Space
• Stefan Banach
• Władysław Orlicz
• Mathematical analysis
• Mathematics
• Banach spaces

The Nonlinear Geometry of Banach Spaces Nigel J. KALTON Department of Mathematics

Source URL: www.mat.ucm.es

• Functional analysis
• Banach spaces
• Metric geometry
• Operator theory
• Mathematical structures
• Lipschitz continuity
• Reflexive space
• Metric space
• Approximation property
• Mathematics
• Mathematical analysis
• Algebra