Detail publikačního výsledku

A Categorial Contribution to the Kummer Theory of ideal numbers

SKULA, L.

Originální název

A Categorial Contribution to the Kummer Theory of ideal numbers

Anglický název

A Categorial Contribution to the Kummer Theory of ideal numbers

Druh

Článek recenzovaný mimo WoS a Scopus

Originální abstrakt

The main result of this article is the description of all maximal delta-categories by means of alpha-ultrapseudofilters. A delta category is a subcategory of the category of all semigroups possessing a divisor theory in the sence of Arnold. It is shown that these maximal delta-categories form a set with cardinal number exp exp alef zero.

Anglický abstrakt

The main result of this article is the description of all maximal delta-categories by means of alpha-ultrapseudofilters. A delta category is a subcategory of the category of all semigroups possessing a divisor theory in the sence of Arnold. It is shown that these maximal delta-categories form a set with cardinal number exp exp alef zero.

Klíčová slova

Category of semigroups with divisor theory; pseudofilter; delta-category; v-ideal of a semigroup.

Klíčová slova v angličtině

Category of semigroups with divisor theory; pseudofilter; delta-category; v-ideal of a semigroup.

Autoři

SKULA, L.

Vydáno

17.04.2003

Nakladatel

Slovak Academy of Sciences

Místo

Bratislava

Svazek

53

Číslo

3

Strany od

255

Strany do

271

Strany počet

17

BibTex

@article{BUT43160,
  author="Ladislav {Skula}",
  title="A Categorial Contribution to the Kummer Theory of ideal numbers",
  year="2003",
  volume="53",
  number="3",
  pages="255--271"
}