Lemme de Morse et calcul des variations
Commuting normal operators in partial -algebras
Coherent states of the 1+1 dimensional Poincaré group : square integrability and a relativistic Weyl transform
Partial inner product spaces of entire functions
Regular operators on partial inner product spaces
Partial *-algebras of closed operators and their commutants. I. General structure
An Algebraic Approach to Discrete Dilations. Application to Discrete Wavelet Transforms.
Fully representable and *-semisimple topological partial *-algebras
We continue our study of topological partial *-algebras, focusing our attention on *-semisimple partial *-algebras, that is, those that possess a multiplication core and sufficiently many *-representations. We discuss the respective roles of invariant positive sesquilinear (ips) forms and representable continuous linear functionals, and focus on the case where the two notions are completely interchangeable (fully representable partial *-algebras) with the aim of characterizing a *-semisimple partial...
De Sitter to Poincaré contraction and relativistic coherent states
Standard generalized vectors in the space of Hilbert-Schmidt operators
Extension of representations in quasi *-algebras
Standard generalized vectors for partial O*-algebras
Square integrability of group representations on homogeneous spaces. II. Coherent and quasi-coherent states. The case of the Poincaré group
Square integrability of group representations on homogeneous spaces. I. Reproducing triples and frames
Partial *-algebras of closed operators and their commutants. II. Commutants and bicommutants
Square integrability of group representations on homogeneous spaces and generalized coherent states
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