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.
Description
States in generalized probabilistic models: an approach based in
algebraic geometry
%0 Generic
%1 massri2017states
%A Massri, César
%A Holik, Federico
%A Plastino, Angelo
%D 2017
%K alg-geom qft
%T States in generalized probabilistic models: an approach based in
algebraic geometry
%U http://arxiv.org/abs/1705.03045
%X 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.
@misc{massri2017states,
abstract = {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.},
added-at = {2017-05-10T20:07:59.000+0200},
author = {Massri, César and Holik, Federico and Plastino, Angelo},
biburl = {https://www.bibsonomy.org/bibtex/2e5ce9bc4b966e11b4e99c03f951c4343/vindex10},
description = {States in generalized probabilistic models: an approach based in
algebraic geometry},
interhash = {cdf4061f4267846ec69690a6c1d66054},
intrahash = {e5ce9bc4b966e11b4e99c03f951c4343},
keywords = {alg-geom qft},
note = {cite arxiv:1705.03045},
timestamp = {2017-05-10T20:07:59.000+0200},
title = {States in generalized probabilistic models: an approach based in
algebraic geometry},
url = {http://arxiv.org/abs/1705.03045},
year = 2017
}