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1
Representation Theory of Algebras I: Modules (preliminary version Feb 10, 2009)
Claus Michael Ringel
,
Jan Schröer
module
modules
homomorphism
projective
lemma
algebras
exists
indecomposable
finite
homa
submodule
map
assume
implies
injective
quiver
isomorphism
submodules
ringel
theorem
homomorphisms
split
claus
schröer
dimensional
generated
define
vector
invertible
defined
isomorphic
epimorphism
semisimple
maximal
zero
ideal
auslander
element
linear
monomorphism
category
dimension
reiten
surjective
diagram
corollary
endomorphism
irreducible
summand
finitely
Yıl:
2009
Dil:
english
Dosya:
PDF, 1.68 MB
Etiketleriniz:
0
/
0
english, 2009
2
Skript Grundlagen der Darstellungstheorie [Lecture notes on the fundamentals of representation theory] (version June 21, 2010)
Claus Michael Ringel
,
Jan Schröer
module
modules
homomorphism
lemma
submodule
exists
finite
submodules
projective
implies
homomorphisms
assume
homa
invertible
isomorphism
semisimple
map
vector
define
ringel
claus
schröer
darstellungstheorie
grundlagen
isomorphic
indecomposable
φj
dimensional
element
defined
theorem
ideal
maximal
injective
generated
homj
linear
endomorphism
diagram
epimorphism
zero
aei
monomorphism
multiplication
surjective
corollary
maps
composition
contains
equivalent
Yıl:
2010
Dil:
english
Dosya:
PDF, 872 KB
Etiketleriniz:
0
/
0
english, 2010
3
The Leibniz formula for divided difference operators associated to Kac-Moody root systems [PhD thesis]
Rutgers University
Matthew Jason Samuel
diff
sym
cohomology
formula
flag
difference
divided
equivariant
operators
product
define
defined
varieties
module
homomorphism
variety
torus
leibniz
polynomials
element
proposition
coxeter
homj
kac
linear
moody
coefficients
dual
polynomial
coproduct
map
roots
subgroup
groups
lemma
reduced
skew
borel
rings
constants
corollary
corresponding
degree
fixed
homogeneous
ordinary
suppose
systems
cuk
denoted
Yıl:
2014
Dil:
english
Dosya:
PDF, 322 KB
Etiketleriniz:
0
/
0
english, 2014
4
The Freyd’s adjoint functor Theorem
Marco A. Pérez B.
arrow
homc
homd
arrows
functor
νi
θx
category
exists
ηc
universal
idf
unique
commutes
triangle
adjoint
satisfying
limits
βi
θc
idx
limit
commutative
theorem
comma
function
preserves
indexed
initial
prove
µ1
categories
consider
equalizers
functors
products
proposition
suppose
diagram
adjunction
define
equalizer
isomorphism
similarly
solution
ηx
lemma
satisfies
square
idc
Yıl:
2011
Dil:
english
Dosya:
PDF, 280 KB
Etiketleriniz:
0
/
0
english, 2011
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