Relations between K2 and Galois cohomology
Identifieur interne : 002E41 ( Main/Merge ); précédent : 002E40; suivant : 002E42Relations between K2 and Galois cohomology
Auteurs : John Tate [États-Unis]Source :
- Inventiones Mathematicae [ 0020-9910 ] ; 1976-12-01.
English descriptors
- KwdEn :
- Algebra, Algebraic, Brauer group, Canonical isomorphisms, Cohomology, Commutative, Complex places, Cyclic, Cyclic algebras, Decomposable, Decomposable element, Decomposable elements, Divisible part, Divisible subgroup, Exact cohomology sequence, Exact sequence, Function field, Galois, Galois cohomology, Global field, Global fields, Grothendieck group, Homomorphism, Injective, Isomorphic, Isomorphism, Kernel, Lecture notes, Math, Milnor, Number field case, Other hand, Primitive root, Quotient, Resp, Serre, Springer, Subgroup, Surjective, Tate, Topological, Torsion, Torsion group, Torsion subgroup, Unique homomorphism, Vector space.
- Teeft :
- Algebra, Algebraic, Brauer group, Canonical isomorphisms, Cohomology, Commutative, Complex places, Cyclic, Cyclic algebras, Decomposable, Decomposable element, Decomposable elements, Divisible part, Divisible subgroup, Exact cohomology sequence, Exact sequence, Function field, Galois, Galois cohomology, Global field, Global fields, Grothendieck group, Homomorphism, Injective, Isomorphic, Isomorphism, Kernel, Lecture notes, Math, Milnor, Number field case, Other hand, Primitive root, Quotient, Resp, Serre, Springer, Subgroup, Surjective, Tate, Topological, Torsion, Torsion group, Torsion subgroup, Unique homomorphism, Vector space.
Url:
DOI: 10.1007/BF01390012
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<idno type="ISSN">0020-9910</idno>
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<profileDesc><textClass><keywords scheme="KwdEn" xml:lang="en"><term>Algebra</term>
<term>Algebraic</term>
<term>Brauer group</term>
<term>Canonical isomorphisms</term>
<term>Cohomology</term>
<term>Commutative</term>
<term>Complex places</term>
<term>Cyclic</term>
<term>Cyclic algebras</term>
<term>Decomposable</term>
<term>Decomposable element</term>
<term>Decomposable elements</term>
<term>Divisible part</term>
<term>Divisible subgroup</term>
<term>Exact cohomology sequence</term>
<term>Exact sequence</term>
<term>Function field</term>
<term>Galois</term>
<term>Galois cohomology</term>
<term>Global field</term>
<term>Global fields</term>
<term>Grothendieck group</term>
<term>Homomorphism</term>
<term>Injective</term>
<term>Isomorphic</term>
<term>Isomorphism</term>
<term>Kernel</term>
<term>Lecture notes</term>
<term>Math</term>
<term>Milnor</term>
<term>Number field case</term>
<term>Other hand</term>
<term>Primitive root</term>
<term>Quotient</term>
<term>Resp</term>
<term>Serre</term>
<term>Springer</term>
<term>Subgroup</term>
<term>Surjective</term>
<term>Tate</term>
<term>Topological</term>
<term>Torsion</term>
<term>Torsion group</term>
<term>Torsion subgroup</term>
<term>Unique homomorphism</term>
<term>Vector space</term>
</keywords>
<keywords scheme="Teeft" xml:lang="en"><term>Algebra</term>
<term>Algebraic</term>
<term>Brauer group</term>
<term>Canonical isomorphisms</term>
<term>Cohomology</term>
<term>Commutative</term>
<term>Complex places</term>
<term>Cyclic</term>
<term>Cyclic algebras</term>
<term>Decomposable</term>
<term>Decomposable element</term>
<term>Decomposable elements</term>
<term>Divisible part</term>
<term>Divisible subgroup</term>
<term>Exact cohomology sequence</term>
<term>Exact sequence</term>
<term>Function field</term>
<term>Galois</term>
<term>Galois cohomology</term>
<term>Global field</term>
<term>Global fields</term>
<term>Grothendieck group</term>
<term>Homomorphism</term>
<term>Injective</term>
<term>Isomorphic</term>
<term>Isomorphism</term>
<term>Kernel</term>
<term>Lecture notes</term>
<term>Math</term>
<term>Milnor</term>
<term>Number field case</term>
<term>Other hand</term>
<term>Primitive root</term>
<term>Quotient</term>
<term>Resp</term>
<term>Serre</term>
<term>Springer</term>
<term>Subgroup</term>
<term>Surjective</term>
<term>Tate</term>
<term>Topological</term>
<term>Torsion</term>
<term>Torsion group</term>
<term>Torsion subgroup</term>
<term>Unique homomorphism</term>
<term>Vector space</term>
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