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Cyclic odd degree base change lifting for unitary groups in three variables
Ping Shun Chan,
Yuval Z. Flicker
Research output
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Contribution to journal
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Article
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peer-review
2
Scopus citations
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Dive into the research topics of 'Cyclic odd degree base change lifting for unitary groups in three variables'. Together they form a unique fingerprint.
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Keyphrases
Admissible Representations
66%
Algebraic Groups
33%
Automorphic
100%
Base Change
100%
Cyclic Fields
33%
Field Extension
33%
Functorial
33%
Galois Group
33%
Galois Invariant
33%
Individual Representation
33%
Invariance
33%
Irreducible
66%
Local Field
33%
Multiplicity Theorem
33%
Novel Phenomena
33%
Number Fields
33%
Odd Degree
100%
P-adic Groups
33%
Quadratic Extensions
33%
Residual Characteristics
66%
Singleton
33%
Strong multiplicity One Theorem
33%
Unitary Group
100%
Mathematics
Algebraic Groups
33%
Base Change
100%
Change of Basis
33%
Extension of F
66%
Galois Group
33%
Irreducibles
66%
Local Field
33%
Residuals
66%
Rigidity
33%
Unitary Group
100%