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Bornological and ultrabornological C(X;E) spaces
Denote by Cs(X;E) the space of the continuous functions defined on the completely regular and Hausdorff space X, with values in the locally convex topological vector space E, when it is endowed with the simple or point-wise convergence topology.
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Bornological LB-spaces and idempotent adjunctions
The notion of an LB-space was introduced by Grothendieck in his 1953 thèse, referring to a countable colimit of Banach spaces taken within the category of locally convex topological vector spaces, and refining prior work done by Dieudonné, Schwartz and Köthe. Recently, two different notions of `bornological LB-spaces' emerged: one, given by Stempfhuber,
Kelly, Jack +2 more
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Around the quotient bornological spaces
This is a general talk without theorems, statements or proofs on the work developed by the author and others on ``quotient bornological spaces'' during the last three decades. The author speaks in general terms how he arrives at this category in the process of study of the holomorphic functional calculus and indicated various constructions in ...
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On the notion of the parabolic and the cuspidal support of smooth-automorphic forms and smooth-automorphic representations. [PDF]
Grobner H, Žunar S.
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Bornological convergences on local proximity spaces and ωµ −metric spaces
2012 - 2013 The main topics of this thesis are local proximity spaces jointly with some bornological convergences naturally related to them, and ωµ −metric spaces, in particular those which are Atsuji spaces (or UC spaces), jointly with their hyperstructures.
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Sequentially Bornological Compact Space
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Semi Compactness Space in Bornological Space
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C-sequential andS-bornological topological vector spaces
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