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Algebras of Distributions for Binary Formulas in Countably Categorical Weakly o-Minimal Structures. / Emel’yanov, D. Yu; Kulpeshov, B. Sh; Sudoplatov, S. V.

в: Algebra and Logic, Том 56, № 1, 01.03.2017, стр. 13-36.

Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование

Harvard

Emel’yanov, DY, Kulpeshov, BS & Sudoplatov, SV 2017, 'Algebras of Distributions for Binary Formulas in Countably Categorical Weakly o-Minimal Structures', Algebra and Logic, Том. 56, № 1, стр. 13-36. https://doi.org/10.1007/s10469-017-9424-y

APA

Emel’yanov, D. Y., Kulpeshov, B. S., & Sudoplatov, S. V. (2017). Algebras of Distributions for Binary Formulas in Countably Categorical Weakly o-Minimal Structures. Algebra and Logic, 56(1), 13-36. https://doi.org/10.1007/s10469-017-9424-y

Vancouver

Emel’yanov DY, Kulpeshov BS, Sudoplatov SV. Algebras of Distributions for Binary Formulas in Countably Categorical Weakly o-Minimal Structures. Algebra and Logic. 2017 март 1;56(1):13-36. doi: 10.1007/s10469-017-9424-y

Author

Emel’yanov, D. Yu ; Kulpeshov, B. Sh ; Sudoplatov, S. V. / Algebras of Distributions for Binary Formulas in Countably Categorical Weakly o-Minimal Structures. в: Algebra and Logic. 2017 ; Том 56, № 1. стр. 13-36.

BibTeX

@article{aa38770f61964b59bff81b915e2bd727,
title = "Algebras of Distributions for Binary Formulas in Countably Categorical Weakly o-Minimal Structures",
abstract = "Algebras of distributions for binary isolating formulas, generalized commutative monoid. Algebras of distributions for binary isolating formulas over a type for countably categorical weakly o-minimal theories are described, and the generalized commutative property of an algebra of distributions for binary isolating formulas over a pair of types for countably categorical weakly o-minimal theories is characterized in terms of convexity rank.",
keywords = "convexity rank, countably categorical weakly o-minimal theory, generalized commutative monoid, algebra of distributions for binary isolating formulas",
author = "Emel{\textquoteright}yanov, {D. Yu} and Kulpeshov, {B. Sh} and Sudoplatov, {S. V.}",
note = "Publisher Copyright: {\textcopyright} 2017, Springer Science+Business Media New York.",
year = "2017",
month = mar,
day = "1",
doi = "10.1007/s10469-017-9424-y",
language = "English",
volume = "56",
pages = "13--36",
journal = "Algebra and Logic",
issn = "0002-5232",
publisher = "Springer US",
number = "1",

}

RIS

TY - JOUR

T1 - Algebras of Distributions for Binary Formulas in Countably Categorical Weakly o-Minimal Structures

AU - Emel’yanov, D. Yu

AU - Kulpeshov, B. Sh

AU - Sudoplatov, S. V.

N1 - Publisher Copyright: © 2017, Springer Science+Business Media New York.

PY - 2017/3/1

Y1 - 2017/3/1

N2 - Algebras of distributions for binary isolating formulas, generalized commutative monoid. Algebras of distributions for binary isolating formulas over a type for countably categorical weakly o-minimal theories are described, and the generalized commutative property of an algebra of distributions for binary isolating formulas over a pair of types for countably categorical weakly o-minimal theories is characterized in terms of convexity rank.

AB - Algebras of distributions for binary isolating formulas, generalized commutative monoid. Algebras of distributions for binary isolating formulas over a type for countably categorical weakly o-minimal theories are described, and the generalized commutative property of an algebra of distributions for binary isolating formulas over a pair of types for countably categorical weakly o-minimal theories is characterized in terms of convexity rank.

KW - convexity rank

KW - countably categorical weakly o-minimal theory

KW - generalized commutative monoid

KW - algebra of distributions for binary isolating formulas

UR - http://www.scopus.com/inward/record.url?scp=85019049909&partnerID=8YFLogxK

U2 - 10.1007/s10469-017-9424-y

DO - 10.1007/s10469-017-9424-y

M3 - Article

AN - SCOPUS:85019049909

VL - 56

SP - 13

EP - 36

JO - Algebra and Logic

JF - Algebra and Logic

SN - 0002-5232

IS - 1

ER -

ID: 10064555