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1
Homotopy Limit Functors on Model Categories and Homotopical Categories [draft]
William G. Dwyer
,
Philip S. Hirschhorn
,
Daniel M. Kan
,
Jeffrey H. Smith
homotopical
category
resp
functors
functor
categories
colimit
homotopy
deformable
map
equivalences
limit
homotopically
maps
terminal
quillen
draft
adjunction
deformation
approximations
initial
adjunctions
diagram
systems
approximation
derived
composition
unique
extensions
f20
exists
isomorphism
f10
subcategory
sufficient
zigzag
adjoint
composable
compositions
existence
equivalent
colimu
sends
locally
uniqueness
implies
retract
arrow
funw
pairs
年:
2004
语言:
english
文件:
PDF, 1.49 MB
您的标签:
0
/
0
english, 2004
2
Homotopy Limit Functors on Model Categories and Homotopical Categories
AMS
William G. Dwyer
,
Philip S. Hirschhorn
,
Daniel M. Kan
,
and Jeffrey H. Smith
,
homotopical
category
resp
functors
functor
categories
colimit
homotopy
deformable
map
equivalences
limit
homotopically
maps
terminal
quillen
draft
adjunction
deformation
approximations
initial
adjunctions
diagram
systems
approximation
derived
composition
unique
extensions
f20
exists
isomorphism
f10
subcategory
sufficient
zigzag
adjoint
composable
compositions
existence
equivalent
colimu
sends
locally
uniqueness
implies
retract
arrow
funw
pairs
年:
2004
语言:
english
文件:
PDF, 1018 KB
您的标签:
0
/
0
english, 2004
3
Homotopy limit functors on model categories and homotopical categories
American Mathematical Society
William G. Dwyer
,
Philip S. Hirschhorn
,
Daniel M. Kan
,
Jeffrey H. Smith
homotopical
category
resp
functors
categories
functor
homotopy
colimit
deformable
limit
map
equivalences
maps
homotopically
quillen
adjunction
terminal
adjunctions
systems
deformation
approximations
initial
diagram
composition
approximation
derived
unique
extensions
sufficient
isomorphism
existence
exists
subcategory
pairs
zigzag
equivalent
uniqueness
colim
sends
adjoint
arrow
locally
compositions
composable
implies
retract
reedy
funw
zigzags
cocompleteness
年:
2004
语言:
english
文件:
DJVU, 1.69 MB
您的标签:
0
/
0
english, 2004
4
Et pourquoi pas la cohomologie d’Alexander?
Alain Prouté
ϕ
diagonale
d’alexander
voisinage
fonctions
espace
cochaînes
ouvert
ouverts
composantes
connexes
morphisme
cohomologie
crible
élément
définir
constante
cochaîne
montrer
cobord
localement
résulte
simplexe
topologie
ϕ0
l’ensemble
noter
noté
l’espace
parties
x0i
étoilé
acyclique
appelé
cocycle
complexe
engendré
exacte
groupes
notons
quotient
recouvrement
voit
chaînes
clair
connexe
cribles
degré
défini
dérivation
年:
2014
语言:
french
文件:
PDF, 390 KB
您的标签:
0
/
5.0
french, 2014
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