Results 11 to 20 of about 38 (31)
Analysis of a problem of Raikov with applications to barreled and bornological spaces
Several additive categories arising in applications fail to be abelian but are only semi-abelian, that is, the morphism \(\bar{f}: \mathrm{coim} f \to \mathrm{im} f \) in the canonical decomposition \(f: A\to \mathrm{coim} f \to \mathrm{im} f \to B\) is as well a mono- as an epimorphism but in general not invertible.
openaire +1 more source
On the notion of the parabolic and the cuspidal support of smooth-automorphic forms and smooth-automorphic representations. [PDF]
Grobner H, Žunar S.
europepmc +1 more source
Some of the next articles are maybe not open access.
The Barrelled Space Associated with a Bornological Space need not Be Bornological
Bulletin of the London Mathematical Society, 1980exaly +2 more sources
Subspaces of Bornological and Quasibarrelled Spaces
Journal of the London Mathematical Society, 1973openaire +1 more source
Barrelledness and bornological conditions on spaces of vector-valued μ-simple functions
Resultate Der Mathematik, 2013Antonio Fernández +2 more
exaly
A Functional Approach to a Topological Entropy in Bornological Linear Spaces
Journal of Dynamical Systems and Geometric Theories, 2005Fernando Vericat, Alejandro Meson
exaly

