J 2015

A cocategorical obstruction to tensor products of Gray-categories.

BOURKE, John Denis and Nick GURSKI

Basic information

Original name

A cocategorical obstruction to tensor products of Gray-categories.

Authors

BOURKE, John Denis (372 Ireland, guarantor, belonging to the institution) and Nick GURSKI (840 United States of America)

Edition

Theory and Applications of Categories, R. Rosebrugh, 2015, 1201-561X

Other information

Language

English

Type of outcome

Article in a journal

Field of Study

General mathematics

Country of publisher

Canada

Confidentiality degree

is not subject to a state or trade secret

References:

URL

RIV identification code

RIV/00216224:14310/15:00081026

Organization

Přírodovědecká fakulta – Repository – Repository

UT WoS

000355309900011

Keywords in English

Monoidal biclosed category. Cocategory. Gray-category

Links

GBP201/12/G028, research and development project.
Changed: 2/9/2020 06:50, RNDr. Daniel Jakubík

Abstract

V originále

It was argued by Crans that it is too much to ask that the category of Gray-categories admit a well behaved monoidal biclosed structure. We make this precise by establishing undesirable properties that any such monoidal biclosed structure must have. In particular we show that there does not exist any tensor product making the model category of Gray-categories into a monoidal model category.
Displayed: 18/7/2025 18:30