States in generalized probabilistic models: An approach based in algebraic geometry

We present a characterization of states in generalized probabilistic models by appealing to a non-commutative version of geometric probability theory based on algebraic geometry techniques. Our theoretical framework allows for incorporation of invariant states in a natural way. © 2019 Mathematical I...

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Detalles Bibliográficos
Autores principales: Massri, C., Holik, F., Plastino, A.
Formato: JOUR
Materias:
algebraic geometry
invariant states
lattice theory
non-commutative measure theory
quantum probability
quantum states
Acceso en línea:http://hdl.handle.net/20.500.12110/paper_01399918_v69_n1_p53_Massri
Aporte de:
Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA) de Universidad de Buenos Aires
id todo:paper_01399918_v69_n1_p53_Massri
record_format dspace
spelling todo:paper_01399918_v69_n1_p53_Massri2023-10-03T14:58:12Z States in generalized probabilistic models: An approach based in algebraic geometry Massri, C. Holik, F. Plastino, A. algebraic geometry invariant states lattice theory non-commutative measure theory quantum probability quantum states We present a characterization of states in generalized probabilistic models by appealing to a non-commutative version of geometric probability theory based on algebraic geometry techniques. Our theoretical framework allows for incorporation of invariant states in a natural way. © 2019 Mathematical Institute Slovak Academy of Sciences. JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_01399918_v69_n1_p53_Massri
institution Universidad de Buenos Aires
institution_str I-28
repository_str R-134
collection Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
topic algebraic geometry
invariant states
lattice theory
non-commutative measure theory
quantum probability
quantum states
spellingShingle algebraic geometry
invariant states
lattice theory
non-commutative measure theory
quantum probability
quantum states
Massri, C.
Holik, F.
Plastino, A.
States in generalized probabilistic models: An approach based in algebraic geometry
topic_facet algebraic geometry
invariant states
lattice theory
non-commutative measure theory
quantum probability
quantum states
description We present a characterization of states in generalized probabilistic models by appealing to a non-commutative version of geometric probability theory based on algebraic geometry techniques. Our theoretical framework allows for incorporation of invariant states in a natural way. © 2019 Mathematical Institute Slovak Academy of Sciences.
format JOUR
author Massri, C.
Holik, F.
Plastino, A.
author_facet Massri, C.
Holik, F.
Plastino, A.
author_sort Massri, C.
title States in generalized probabilistic models: An approach based in algebraic geometry
title_short States in generalized probabilistic models: An approach based in algebraic geometry
title_full States in generalized probabilistic models: An approach based in algebraic geometry
title_fullStr States in generalized probabilistic models: An approach based in algebraic geometry
title_full_unstemmed States in generalized probabilistic models: An approach based in algebraic geometry
title_sort states in generalized probabilistic models: an approach based in algebraic geometry
url http://hdl.handle.net/20.500.12110/paper_01399918_v69_n1_p53_Massri
work_keys_str_mv AT massric statesingeneralizedprobabilisticmodelsanapproachbasedinalgebraicgeometry
AT holikf statesingeneralizedprobabilisticmodelsanapproachbasedinalgebraicgeometry
AT plastinoa statesingeneralizedprobabilisticmodelsanapproachbasedinalgebraicgeometry
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