Artikel
Open Access
Holomorphic automorphisms and collective compactness in J*-algebras of operator
-
José Isidro
Veröffentlicht/Copyright:
1. September 2007
Published Online: 2007-9-1
Published in Print: 2007-9-1
© 2007 Versita Warsaw
Artikel in diesem Heft
- Scattering monodromy and the A 1 singularity
- Comparison between different duals in multiobjective fractional programming
- On the lattice of n-filters of an LM n-algebra
- Distributive implication groupoids
- Harmonic conformal flows on manifolds of constant curvature
- Under which conditions is the Jacobi space $$L_{w^{(a,b)} }^p [ - 1,1]$$ subset of $$L_{w^{(\alpha ,\beta )} }^1 [ - 1,1]$$ ?
- Holomorphic automorphisms and collective compactness in J*-algebras of operator
- Low rank Tucker-type tensor approximation to classical potentials
- Strengthened Moser’s conjecture, geometry of Grunsky coefficients and Fredholm eigenvalues
- Connections between Romanovski and other polynomials
- On hypercentral groups
- Frequent oscillation in a nonlinear partial difference equation
Schlagwörter für diesen Artikel
J*-algebras;
Cartan factors;
holomorphic automorphisms;
Banach-Lie groups;
collective compactness
Creative Commons
BY-NC-ND 3.0
Artikel in diesem Heft
- Scattering monodromy and the A 1 singularity
- Comparison between different duals in multiobjective fractional programming
- On the lattice of n-filters of an LM n-algebra
- Distributive implication groupoids
- Harmonic conformal flows on manifolds of constant curvature
- Under which conditions is the Jacobi space $$L_{w^{(a,b)} }^p [ - 1,1]$$ subset of $$L_{w^{(\alpha ,\beta )} }^1 [ - 1,1]$$ ?
- Holomorphic automorphisms and collective compactness in J*-algebras of operator
- Low rank Tucker-type tensor approximation to classical potentials
- Strengthened Moser’s conjecture, geometry of Grunsky coefficients and Fredholm eigenvalues
- Connections between Romanovski and other polynomials
- On hypercentral groups
- Frequent oscillation in a nonlinear partial difference equation
