A note on juncture homomorphisms

Martin G. Everett; Stephen P. Borgatti

doi:10.1016/0378-8733(90)90017-4

A note on juncture homomorphisms

Martin G. Everett, Stephen P. Borgatti

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1 Scopus citations

Abstract

We show that a juncture homomorphism does not imply that the associated semigroups of a network and its image are isomorphic.

Original language	English
Pages (from-to)	385-389
Number of pages	5
Journal	Social Networks
Volume	12
Issue number	4
DOIs	https://doi.org/10.1016/0378-8733(90)90017-4
State	Published - Dec 1990

Bibliographical note

Funding Information:
* This research was supported by grant number R 00023 1292 of the Economic Research Council, U.K.

Funding

* This research was supported by grant number R 00023 1292 of the Economic Research Council, U.K.

Funders	Funder number
Economic and Social Research Council

ASJC Scopus subject areas

Anthropology
Sociology and Political Science
General Social Sciences
General Psychology

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10.1016/0378-8733(90)90017-4

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title = "A note on juncture homomorphisms",

abstract = "We show that a juncture homomorphism does not imply that the associated semigroups of a network and its image are isomorphic.",

author = "Everett, \{Martin G.\} and Borgatti, \{Stephen P.\}",

note = "Funding Information: * This research was supported by grant number R 00023 1292 of the Economic Research Council, U.K.",

year = "1990",

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language = "English",

volume = "12",

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AU - Borgatti, Stephen P.

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PY - 1990/12

Y1 - 1990/12

N2 - We show that a juncture homomorphism does not imply that the associated semigroups of a network and its image are isomorphic.

AB - We show that a juncture homomorphism does not imply that the associated semigroups of a network and its image are isomorphic.

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JO - Social Networks

JF - Social Networks

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ER -

A note on juncture homomorphisms

Abstract

Bibliographical note

Funding

ASJC Scopus subject areas

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