PlanetMath (more info)
 Math for the people, by the people. Sponsor PlanetMath
Encyclopedia | Requests | Forums | Docs | Wiki | Random | RSS  
Login
create new user
name:
pass:
forget your password?
Main Menu
Revision Browser : geometrically defined double groupoid with connection
[ return to viewing 'geometrically defined double groupoid with connection' ]

diff 2009-02-01 01:33:40 - revision [ Version 29 --> (current) ] by bci1
diff 2009-01-29 05:35:07 - revision [ Version 28 --> Version 29 ] by bci1
diff 2009-01-29 05:34:25 - revision [ Version 27 --> Version 28 ] by bci1
diff 2009-01-29 05:31:51 - revision [ Version 26 --> Version 27 ] by bci1
diff 2009-01-12 20:16:08 - revision [ Version 25 --> Version 26 ] by bci1
diff 2008-09-04 06:34:45 - revision [ Version 24 --> Version 25 ] by bci1
diff 2008-09-04 06:33:55 - revision [ Version 23 --> Version 24 ] by bci1
diff 2008-09-04 06:32:27 - revision [ Version 22 --> Version 23 ] by bci1
that in the cases there specified
\emph{geometrically and algebraically thin squares coincide}.

diff 2008-09-04 06:29:24 - revision [ Version 21 --> Version 22 ] by bci1
diff 2008-09-04 06:14:39 - revision [ Version 20 --> Version 21 ] by bci1
diff 2008-09-04 06:14:01 - revision [ Version 19 --> Version 20 ] by bci1
diff 2008-09-04 06:12:15 - revision [ Version 18 --> Version 19 ] by bci1
A Geometrically Defined Double Groupoid with Connection

diff 2008-09-04 05:59:57 - revision [ Version 17 --> Version 18 ] by bci1
thin square, PWL map of simplicial complexes, piecewise linear map of simplicial complexes

diff 2008-09-04 05:57:01 - revision [ Version 16 --> Version 17 ] by bci1
diff 2008-09-04 05:56:06 - revision [ Version 15 --> Version 16 ] by bci1
diff 2008-09-04 05:54:42 - revision [ Version 14 --> Version 15 ] by bci1
diff 2008-09-04 05:53:19 - revision [ Version 13 --> Version 14 ] by bci1
\textbf{Preliminary Data:} \\
In the setting of a geometrically defined double groupoid with
connection, as in \cite{BH2}, (resp. \cite{BHKP}), there is an
appropriate notion of \emph{geometrically thin} square. {It was
proven in \cite{BH2}, Theorem 5.2 (resp. \cite{BHKP}, Proposition 4),
that in the cases specified in the reference}, \emph{geometrically and algebraically thin squares coincide}.


diff 2008-09-04 05:43:49 - revision [ Version 12 --> Version 13 ] by bci1
diff 2008-08-16 22:09:37 - revision [ Version 11 --> Version 12 ] by bci1
htnl links needeing revising

diff 2008-08-16 22:02:28 - revision [ Version 10 --> Version 11 ] by bci1

jump to page: 1 2 >> (29 items)