A generalized minimal realization theory of machines in a category.

Antonio Bahamonde

Stochastica (1983)

  • Volume: 7, Issue: 1, page 17-28
  • ISSN: 0210-7821

Abstract

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This paper presents a generalized minimal realization theory of machines in a category which contains the Kleiski case. The minimal realization is the cheapest realization for a given cost functor. The final reachable realization of Arbib and Manes ([5]) and the minimal state approach for nondeterministic machines are included here.

How to cite

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Bahamonde, Antonio. "A generalized minimal realization theory of machines in a category.." Stochastica 7.1 (1983): 17-28. <http://eudml.org/doc/38876>.

@article{Bahamonde1983,
abstract = {This paper presents a generalized minimal realization theory of machines in a category which contains the Kleiski case. The minimal realization is the cheapest realization for a given cost functor. The final reachable realization of Arbib and Manes ([5]) and the minimal state approach for nondeterministic machines are included here.},
author = {Bahamonde, Antonio},
journal = {Stochastica},
keywords = {Autómatas; Categoría algebraica; cost functor; final reachable realization; minimal state approach; nondeterministic machines},
language = {eng},
number = {1},
pages = {17-28},
title = {A generalized minimal realization theory of machines in a category.},
url = {http://eudml.org/doc/38876},
volume = {7},
year = {1983},
}

TY - JOUR
AU - Bahamonde, Antonio
TI - A generalized minimal realization theory of machines in a category.
JO - Stochastica
PY - 1983
VL - 7
IS - 1
SP - 17
EP - 28
AB - This paper presents a generalized minimal realization theory of machines in a category which contains the Kleiski case. The minimal realization is the cheapest realization for a given cost functor. The final reachable realization of Arbib and Manes ([5]) and the minimal state approach for nondeterministic machines are included here.
LA - eng
KW - Autómatas; Categoría algebraica; cost functor; final reachable realization; minimal state approach; nondeterministic machines
UR - http://eudml.org/doc/38876
ER -

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