AbstractThe basics of the theory of Hilbert Q-modules are established. Using this approach to V-semilattices with a duality i.e. Hilbert 2-modules, we describe a nuclear traced ideal and characterize nuclear maps in the respective category.We want to thank here the anonymous referee for many valuable and perceptive comments that allow highly improve the final version of this paper. Paul Taylor's diagram macros are acknowledged
We consider the condition for a morphism of (between) extensions of Hilbert C*-modules to exist and ...
A Hilbert space $H$ induces a formal context, the Hilbert formal context $\overline H$, whose associ...
AbstractWe consider Segal's categorical approach to conformal field theory (CFT). Segal constructed ...
AbstractThe basics of the theory of Hilbert Q-modules are established. Using this approach to V-semi...
AbstractWe generalize the notion of nuclear maps from functional analysis by defining nuclear ideals...
We provide axioms that guarantee a category is equivalent to that of continuous linear functions bet...
summary:The paper considers a fuzzification of the notion of quantaloid of K. I. Rosenthal, which re...
AbstractWe deal with multilinear forms t defined on Hilbert spaces and we investigate the relationsh...
ince the pioneering work of Birkhoff and von Neumann, quantum logic has been interpreted as the logi...
ince the pioneering work of Birkhoff and von Neumann, quantum logic has been interpreted as the logi...
Hilbert arithmetic in a wide sense, including Hilbert arithmetic in a narrow sense consisting by two...
This paper demonstrates the properties of a Hilbert structure. In order to have a Hilbert structure ...
The previous Part I of the paper discusses the option of the Gödel incompleteness statement (1931: w...
AbstractIn a former article, in collaboration with Jean–Michel Vallin, we have constructed two “quan...
Dans cette thèse, nous traitons de deux sujets en théorie des nombres : la spécialisation de Hilbert...
We consider the condition for a morphism of (between) extensions of Hilbert C*-modules to exist and ...
A Hilbert space $H$ induces a formal context, the Hilbert formal context $\overline H$, whose associ...
AbstractWe consider Segal's categorical approach to conformal field theory (CFT). Segal constructed ...
AbstractThe basics of the theory of Hilbert Q-modules are established. Using this approach to V-semi...
AbstractWe generalize the notion of nuclear maps from functional analysis by defining nuclear ideals...
We provide axioms that guarantee a category is equivalent to that of continuous linear functions bet...
summary:The paper considers a fuzzification of the notion of quantaloid of K. I. Rosenthal, which re...
AbstractWe deal with multilinear forms t defined on Hilbert spaces and we investigate the relationsh...
ince the pioneering work of Birkhoff and von Neumann, quantum logic has been interpreted as the logi...
ince the pioneering work of Birkhoff and von Neumann, quantum logic has been interpreted as the logi...
Hilbert arithmetic in a wide sense, including Hilbert arithmetic in a narrow sense consisting by two...
This paper demonstrates the properties of a Hilbert structure. In order to have a Hilbert structure ...
The previous Part I of the paper discusses the option of the Gödel incompleteness statement (1931: w...
AbstractIn a former article, in collaboration with Jean–Michel Vallin, we have constructed two “quan...
Dans cette thèse, nous traitons de deux sujets en théorie des nombres : la spécialisation de Hilbert...
We consider the condition for a morphism of (between) extensions of Hilbert C*-modules to exist and ...
A Hilbert space $H$ induces a formal context, the Hilbert formal context $\overline H$, whose associ...
AbstractWe consider Segal's categorical approach to conformal field theory (CFT). Segal constructed ...