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On the facial structure of the unit ball in a JB*-triple
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C. Martin Edwards
Published/Copyright:
January 20, 2010
Abstract
It is shown that every norm-closed face of the closed unit ball A1 in a JB*-triple A is norm-semi-exposed, thereby completing the description of the facial structure of A1.
Received: 2008-11-18
Published Online: 2010-01-20
Published in Print: 2010-April
© Walter de Gruyter Berlin · New York 2010
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- The Dirac operator on compact quantum groups
- Pair correlation of sums of rationals with bounded height
- Existence and uniqueness of constant mean curvature foliation of asymptotically hyperbolic 3-manifolds II
- Crossed products by minimal homeomorphisms
- On the facial structure of the unit ball in a JB*-triple
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Articles in the same Issue
- The Dirac operator on compact quantum groups
- Pair correlation of sums of rationals with bounded height
- Existence and uniqueness of constant mean curvature foliation of asymptotically hyperbolic 3-manifolds II
- Crossed products by minimal homeomorphisms
- On the facial structure of the unit ball in a JB*-triple
- Adjoint ideals along closed subvarieties of higher codimension
- On surfaces of general type with maximal Albanese dimension
- A basic set for the alternating group
- The twisted fourth moment of the Riemann zeta function
