Titlebook: Current Research in Operational Quantum Logic; Algebras, Categories Bob Coecke,David Moore,Alexander Wilce Book 2000 Springer Science+Busin

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書目名稱Current Research in Operational Quantum Logic影響因子(影響力)學科排名




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書目名稱Current Research in Operational Quantum Logic讀者反饋學科排名

沖擊力

Mary Tudor: Renaissance Queen of Englandrch in computer science where this idea has been used. We extend the mathematical framework hitherto available so that it can be applied to more general systems than before, in particular to quantum systems and systems whose behaviour is partially unobservable.

Gudgeon

違反

QuantalesIn this paper we survey aspects of the theory of quantales, starting from its connec-tion to locales and C*-algebras and finishing with recent developments involving the notions simplicity and spatiality.

小木槌

fodlder

fodlder

Jakub Sumbal,Zuzana Sumbalova Koledova (abbreviated OMLs) and modular ortholattices (abbreviated MOLs), not hiding our own research interests. Since most of the questions we deal with have their origin in Universal Algebra, we start with a section discussing the basic concepts and results of Universal Algebra without proofs. In the next

生來

https://doi.org/10.1007/978-1-0716-3674-9eating noncompatible events. In the logico-algebraic approach an observable is defined as a .-additive measure with values in a “quantum logic” (= with values in an abstract .-complete orthomodular poset). Though an individual observable ranges in a Boolean .-algebra, non-classical phenomena occur w

CHOP

Jakub Sumbal,Zuzana Sumbalova Koledova semantics for quantum logics and otherwise based on the notion of a . or, in more recent usage, a .. A test space is a collection A of non-empty sets, taken to represent the sets of outcomes associated with some collection of measurements, experiments or .. Subject to a fairly mild constraint, one

Bmd955

https://doi.org/10.1007/978-1-0716-3674-9y. Conversely, most effect algebras that arise in practice are ., i.e., are isomorphic to effect algebras of the form G. [0, .]. The pair (G, .) is called a . iff every abelian group-valued measure on the interval effect-algebra G. [0, .] lifts to a (necessarily, unique) group homomorphism on G. An