Anna Jencova
Published 2005-11-21Version 1
We present a construction of a Banach manifold on the set of faithful normal states of a von Neumann algebra, where the underlying Banach space is a quantum analogue of an Orlicz space. On the manifold, we introduce the exponential and mixture connections as dual pair of affine connections.
Domains of uniqueness for $C_0$-semigroups on the dual of a Banach space
Construction of SU(3) irreps in canonical SO(3)-coupled bases
The information manifold for relatively bounded forms
