Bicategories of spans as cartesian bicategories

Stephen Lack; Robert F. Walters; Richard J. Wood

Bicategories of spans as cartesian bicategories

Stephen Lack, Robert F. Walters, Richard J. Wood

Research output: Contribution to journal › Article

5 Citations (Scopus)

Abstract

Bicategories of spans are characterized as cartesian bicategories in which every comonad has an EilenbergÃƒÂ¢Ã¢"šÂ¬Ã¢â‚¬Å“Moore object and every left adjoint arrow is comonadic.

Original language	English
Number of pages	24
Journal	Theory and Applications of Categories
Volume	24
Issue number	1
Publication status	Published - 2010

Keywords

adjoint differential equations
categories (mathematics)

Cite this

@article{83c10632cd7f4e88bcc2c7bdbcf87763,

title = "Bicategories of spans as cartesian bicategories",

abstract = "Bicategories of spans are characterized as cartesian bicategories in which every comonad has an Eilenberg{\~A}ƒ{\^A}¢{\~A}¢{"}{\v s}{\^A}¬{\~A}¢{\^a}‚¬{\AA}“Moore object and every left adjoint arrow is comonadic.",

keywords = "adjoint differential equations, categories (mathematics)",

author = "Stephen Lack and Walters, {Robert F.} and Wood, {Richard J.}",

year = "2010",

language = "English",

volume = "24",

journal = "Theory and Applications of Categories",

issn = "1201-561X",

publisher = "Mount Allison University: Department of Mathematics and Science",

number = "1",

}

TY - JOUR

T1 - Bicategories of spans as cartesian bicategories

AU - Lack, Stephen

AU - Walters, Robert F.

AU - Wood, Richard J.

PY - 2010

Y1 - 2010

N2 - Bicategories of spans are characterized as cartesian bicategories in which every comonad has an EilenbergÃƒÂ¢Ã¢"šÂ¬Ã¢â‚¬Å“Moore object and every left adjoint arrow is comonadic.

AB - Bicategories of spans are characterized as cartesian bicategories in which every comonad has an EilenbergÃƒÂ¢Ã¢"šÂ¬Ã¢â‚¬Å“Moore object and every left adjoint arrow is comonadic.

KW - adjoint differential equations

KW - categories (mathematics)

UR - http://handle.uws.edu.au:8081/1959.7/503075

M3 - Article

SN - 1201-561X

VL - 24

JO - Theory and Applications of Categories

JF - Theory and Applications of Categories

IS - 1

ER -

Bicategories of spans as cartesian bicategories

Abstract

Keywords

Other files and links

Fingerprint

Cite this