Brauer group

GPTKB entity

Statements (44)
Predicate Object
gptkbp:instanceOf mathematical group
gptkbp:hasDepartment set of equivalence classes of central simple algebras over a field
gptkbp:hasRelatedPatent number theory
representation theory
class field theory
gptkbp:hasSpecialty abelian group
can be infinite
finite group
can be nontrivial
https://www.w3.org/2000/01/rdf-schema#label Brauer group
gptkbp:isConnectedTo local fields
Galois groups
sheaf cohomology
Hasse invariant
global fields
Picard group
Brauer_group_of_a_category
Brauer_group_of_a_field
Brauer_group_of_a_group
Brauer_group_of_a_module
Brauer_group_of_a_ring
Brauer_group_of_a_scheme
Brauer_group_of_a_scheme_over_a_category
Brauer_group_of_a_scheme_over_a_field
Brauer_group_of_a_scheme_over_a_ring
Brauer_group_of_a_scheme_over_a_sheaf
Brauer_group_of_a_scheme_over_a_stack
Brauer_group_of_a_scheme_over_a_topological_space
Brauer_group_of_a_sheaf
Brauer_group_of_a_stack
Brauer_group_of_a_topological_space
Brauer_group_of_a_variety
Brauer–Manin_obstruction
Mackey's_theorem
Riemann-Roch_theorem
gptkbp:isMaintainedBy division algebras
gptkbp:isRelatedTo cohomology groups
gptkbp:isUsedIn noncommutative geometry
modular representation theory
algebraic_K-theory
gptkbp:relatedTo algebraic geometry
field theory
Galois cohomology
central simple algebra