Browse using
OpenLink Faceted Browser
OpenLink Structured Data Editor
LodLive Browser
Formats
RDF:
N-Triples
N3
Turtle
JSON
XML
OData:
Atom
JSON
Microdata:
JSON
HTML
Embedded:
JSON
Turtle
Other:
CSV
JSON-LD
Faceted Browser
Sparql Endpoint
About:
Cup product
An Entity of Type:
Thing
,
from Named Graph:
http://dbpedia.org
,
within Data Space:
dbpedia.org
Method of adjoining two cocycles to form a composite cocycle
Property
Value
dbo:
description
mathematische Struktur
(de)
une opération binaire définie sur les groupes de cohomologie qui permet d'assembler des cocycles
(fr)
method of adjoining two cocycles to form a composite cocycle
(en)
dbo:
thumbnail
wiki-commons
:Special:FilePath/Linking_Number_1.svg?width=300
dbo:
wikiPageExternalLink
http://www.math.cornell.edu/~hatcher/AT/ATpage.html
dbo:
wikiPageWikiLink
dbr
:Homology_theory
dbr
:Singular_homology
dbr
:Mathematics
dbr
:James_Waddell_Alexander_II
dbr
:Samuel_Eilenberg
dbr
:Linking_number
dbc
:Algebraic_topology
dbr
:De_Rham_cohomology
dbr
:Functor
dbr
:Eduard_Čech
dbr
:Algebraic_topology
dbr
:Topological_space
dbr
:Hassler_Whitney
dbr
:Homomorphism
dbr
:Poincaré_duality
dbr
:Closed_and_exact_differential_forms
dbr
:Massey_product
dbr
:Diagonal_functor
dbr
:Cap_product
dbr
:Transversality_(mathematics)
dbr
:Embedding
dbr
:Ring_homomorphism
dbr
:Simplex
dbr
:Chain_complex
dbr
:Cocycle
dbr
:Cohomology_ring
dbr
:Graded_ring
dbr
:Cohomology_operation
dbc
:Binary_operations
dbc
:Homology_theory
dbr
:Smooth_manifold
dbr
:Wedge_product
dbr
:Differential_forms
dbr
:Coboundary
dbr
:Cochain
dbr
:Cochain_(algebraic_topology)
dbr
:Künneth_formula
dbr
:Glen_E._Bredon
dbr
:Singular_cohomology
dbr
:Supercommutative
dbr
:Torelli_group
dbr
:File:Linking_Number_1.svg
dbr
:File:BorromeanRings.svg
dbp:
wikiPageUsesTemplate
dbt
:ISBN
dbt
:Main
dbt
:Reflist
dbt
:Short_description
dbt
:Hatcher_AT
dct:
subject
dbc
:Algebraic_topology
dbc
:Binary_operations
dbc
:Homology_theory
gold:
hypernym
dbr
:Method
rdfs:
label
Cup product
(en)
Cup-Produkt
(de)
Cup-produit
(fr)
カップ積
(ja)
합곱
(ko)
∪-добуток
(uk)
owl:
sameAs
freebase
:Cup product
yago-res
:Cup product
wikidata
:Cup product
dbpedia-de
:Cup product
dbpedia-fr
:Cup product
dbpedia-ja
:Cup product
dbpedia-ko
:Cup product
dbpedia-uk
:Cup product
dbpedia-global
:Cup product
prov:
wasDerivedFrom
wikipedia-en
:Cup_product?oldid=1302167862&ns=0
foaf:
depiction
wiki-commons
:Special:FilePath/Linking_Number_1.svg
wiki-commons
:Special:FilePath/BorromeanRings.svg
foaf:
isPrimaryTopicOf
wikipedia-en
:Cup_product
is
dbo:
wikiPageDisambiguates
of
dbr
:Product
dbr
:Cup_(disambiguation)
is
dbo:
wikiPageWikiLink
of
dbr
:List_of_algebraic_topology_topics
dbr
:Hopf_algebra
dbr
:Singular_homology
dbr
:Differential_graded_algebra
dbr
:Mapping_class_group
dbr
:Eilenberg–Zilber_theorem
dbr
:Linking_number
dbr
:Discrete_calculus
dbr
:Local_Tate_duality
dbr
:Solomon_Lefschetz
dbr
:De_Rham_cohomology
dbr
:Ring_(mathematics)
dbr
:Herbrand_quotient
dbr
:Sheaf_cohomology
dbr
:Intersection_number
dbr
:Intersection_theory
dbr
:Intersection_form_of_a_4-manifold
dbr
:Norman_Steenrod
dbr
:Steenrod_algebra
dbr
:Dennis_Sullivan
dbr
:Product_(mathematics)
dbr
:Floer_homology
dbr
:Cohomology
dbr
:Artin–Verdier_duality
dbr
:K3_surface
dbr
:Product
dbr
:Compactification_(mathematics)
dbr
:Pontryagin_class
dbr
:Poincaré_duality
dbr
:Hodge_conjecture
dbr
:Massey_product
dbr
:Stiefel–Whitney_class
dbr
:Cap_product
dbr
:Complex_projective_space
dbr
:Spectral_sequence
dbr
:Gysin_homomorphism
dbr
:Transversality_(mathematics)
dbr
:Characteristic_class
dbr
:Gromov–Witten_invariant
dbr
:Chern–Weil_homomorphism
dbr
:Weil_conjectures
dbr
:Adams_spectral_sequence
dbr
:Hodge_theory
dbr
:Cohomology_ring
dbr
:Graded_ring
dbr
:Highly_structured_ring_spectrum
dbr
:KK-theory
dbr
:Quantum_cohomology
dbr
:Signature_(topology)
dbr
:Cup_(disambiguation)
dbr
:List_of_mathematical_symbols_by_subject
dbr
:Arason_invariant
dbr
:Graded-commutative_ring
dbr
:Signature_operator
dbr
:Timeline_of_manifolds
is
foaf:
primaryTopic
of
wikipedia-en
:Cup_product
This content was extracted from
Wikipedia
and is licensed under the
Creative Commons Attribution-ShareAlike 4.0 International