Semigroups in Complete Lattices | Quantales, Modules and Related Topics
Lingua: inglese
Editore: Springer, 2019
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Semigroups in Complete Lattices | Quantales, Modules and Related Topics | Patrik Eklund (u. a.) | Taschenbuch | Developments in Mathematics | xxi | Englisch | 2019 | Springer | EAN 9783030076870 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu.
Codice articolo 116770176
- Titolo
- Semigroups in Complete Lattices | Quantales, Modules and Related Topics
- Autore
- Patrik Eklund (u. a.)
- Editore
- Springer
- Anno di pubblicazione
- 2019
- Condizione
- Neu
- Rilegatura
- Taschenbuch
- Lingua
- inglese
- ISBN 10
- 3030076873
- ISBN 13
- 9783030076870
- Peso dell'articolo
- 528 grammi
- Dimensioni
- 235 x 155 x 19 mm
- Serie
- Libro 54 di 70: Developments in Mathematics
- Cataloghi dei venditori
- Bücher
First coined by C.J. Mulvey in 1986, quantales have since developed into a significant topic at the crossroads of algebra and logic, of notable interest to theoretical computer science. This book recasts the subject within the powerful framework of categorical algebra, showcasing its versatility through applications to C*- and MV-algebras, fuzzy sets and automata. With exercises and historical remarks at the end of each chapter, this self-contained book provides readers with a valuable source of references and hints for future research.
This book will appeal to researchers across mathematics and computer science with an interest in category theory, lattice theory, and many-valued logic.
"Riassunto" può appartenere a un’altra edizione di questo titolo.
Informazioni sull’autore
Javier Gutie´rrez Garci´a has been interested in many-valued structures since the late 1990s. Over recent years these investigations have led him to a deeper understanding of the theory of quantales as the basis for a coherent development of many-valued structures (cf. Fuzzy Sets and Syst. 313 43-60 (2017)).
Since the late 1980s the research work of Ulrich Höhle has been motivated by a non-idempotent extension of topos theory. A result of these activities is a non-commutative and non-idempotent theory of quantale sets which can be expressed as enriched category theory in a specific quantaloid (cf. Fuzzy Sets and Syst. 166, 1-43 (2011), Theory Appl. Categ. 25(13), 342-367 (2011)). These investigations have also led to a deeper understanding of the theory of quantales. Based on a new concept of prime elements, a characterization of semi-unital and spatial quantales by six-valued topological spaces has been achieved (cf. Order 32(3), 329-346 (2015)). This result has non-trivial applications to the general theory of C*-algebras.
Since the beginning of the 1990s the research work of Jari Kortelainen has been directed towards preorders and topologies as mathematical bases of imprecise information representation. This approach leads to the use of category theory as a suitable metalanguage. Especially, in cooperation with Patrik Eklund, his studies focus on categorical term constructions over specific categories (cf. Fuzzy Sets and Syst. 256, 211-235 (2014)) leading to term constructions over cocomplete monoidal biclosed categories (cf. Fuzzy Sets and Syst. 298, 128-157 (2016)).
"Descrizione articolo" può appartenere a un’altra edizione di questo titolo.
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