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See Also: inverse limit
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tame inertia group, wild inertia group, tame inertia degree, wild inertia degree, discrete module, Tate module, cyclotomic representation, Galois cohomology |
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Cross-references: cohomology, étale, subrepresentation, geometry, arithmetic, number theory, dense in, Tchebotarev density theorem, restricted, decomposition group, embedding, algebraic closure, finite place, completion, place, ring of integers, number field, finite extension, generator, pro-cyclic, wildly ramified, tamely ramified, inverse limits, ramification, wild ramification, inertia group, kernel, surjection, Galois extension, maximal ideal, valuation, residue field, DVR, fraction field, mean, local fields, global fields, algebraic number theory, group cohomology, associate, elliptic curve, multiplicative group, order, points, integer, algebraic, maps, compatible, sequence, abelian groups, isomorphism, characteristic, prime, roots of unity, object, permutation representation, basis, simple, additive, Galois group, ring, unital, commutative, character, abelian extension, contained, commutator subgroup, contains, quotient, union, extension, discrete topology, open, stabilizer, discrete, image, implies, argument, property, faithful, factors, fixed field, subfield, normal, closed, infinite Galois theory, pointwise, fixed, subgroup, index, finite, normal subgroups, ranges, profinite group, structure, equivalent, complete, group algebra, definitions, equivalence, information, action, coefficients, group ring, finite field, degree, complex, column vectors, representation, compact-open topology, automorphisms, group, Krull topology, homomorphism, continuous, topological group, abelian, Hausdorff, absolute Galois group, separable closure, field
There are 10 references to this entry.
This is version 15 of Galois representation, born on 2003-02-18, modified 2007-07-31.
Object id is 4042, canonical name is GaloisRepresentation.
Accessed 13999 times total.
Classification:
| AMS MSC: | 11R04 (Number theory :: Algebraic number theory: global fields :: Algebraic numbers; rings of algebraic integers) | | | 11R32 (Number theory :: Algebraic number theory: global fields :: Galois theory) | | | 11R34 (Number theory :: Algebraic number theory: global fields :: Galois cohomology) |
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Pending Errata and Addenda
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