CHAJDA, Ivan, Jiří JANDA and Jan PASEKA. How to Produce S-Tense Operators on Lattice Effect Algebras. Foundations of Physics. NEW YORK: Springer Science+Business Media B. V., 2014, vol. 44, No 7, p. 792-811. ISSN 0015-9018. Available from: https://dx.doi.org/10.1007/s10701-014-9818-9.
Other formats:   BibTeX LaTeX RIS
Basic information
Original name How to Produce S-Tense Operators on Lattice Effect Algebras
Authors CHAJDA, Ivan (203 Czech Republic), Jiří JANDA (203 Czech Republic, belonging to the institution) and Jan PASEKA (203 Czech Republic, guarantor, belonging to the institution).
Edition Foundations of Physics, NEW YORK, Springer Science+Business Media B. V. 2014, 0015-9018.
Other information
Original language English
Type of outcome Article in a journal
Field of Study 10101 Pure mathematics
Country of publisher United States of America
Confidentiality degree is not subject to a state or trade secret
Impact factor Impact factor: 1.034
RIV identification code RIV/00216224:14310/14:00077047
Organization unit Faculty of Science
Doi http://dx.doi.org/10.1007/s10701-014-9818-9
UT WoS 000339383500006
Keywords in English Effect algebra; MV-algebra; Complete lattice; Tense operator; S-tense operator; Jauch-Piron E-state; Jauch-Piron E-semi-state
Tags AKR, rivok
Tags International impact, Reviewed
Changed by Changed by: prof. RNDr. Jan Paseka, CSc., učo 1197. Changed: 30/10/2014 14:53.
Abstract
Tense operators in effect algebras play a key role for the representation of the dynamics of formally described physical systems. For this, it is important to know how to construct them on a given effect algebra and how to compute all possible pairs of tense operators on . However, we firstly need to derive a time frame which enables these constructions and computations. Hence, we usually apply a suitable set of states of the effect algebra in question. To approximate physical reality in quantum mechanics, we use only the so-called Jauch-Piron states on in our paper. To realize our constructions, we are restricted on lattice effect algebras only.
Links
EE2.3.20.0051, research and development projectName: Algebraické metody v kvantové logice
PrintDisplayed: 3/5/2024 06:09