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An approach to nonsolvable base change and descent

Publication ,  Journal Article
Getz, JR
Published in: Journal of the Ramanujan Mathematical Society
2012

We present a collection of conjectural trace identities and explain why they are equivalent to base change and descent of automorphic representations of GL(n) along nonsolvable extensions (under some simplifying hypotheses). The case n = 2 is treated in more detail and applications towards the Artin conjecture for icosahedral Galois representations are given.

Duke Scholars

Published In

Journal of the Ramanujan Mathematical Society

Publication Date

2012

Volume

27

Issue

2

Start / End Page

143 / 211
 

Citation

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Getz, J. R. (2012). An approach to nonsolvable base change and descent. Journal of the Ramanujan Mathematical Society, 27(2), 143–211.
Getz, J. R. “An approach to nonsolvable base change and descent.” Journal of the Ramanujan Mathematical Society 27, no. 2 (2012): 143–211.
Getz JR. An approach to nonsolvable base change and descent. Journal of the Ramanujan Mathematical Society. 2012;27(2):143–211.
Getz, J. R. “An approach to nonsolvable base change and descent.” Journal of the Ramanujan Mathematical Society, vol. 27, no. 2, 2012, pp. 143–211.
Getz JR. An approach to nonsolvable base change and descent. Journal of the Ramanujan Mathematical Society. 2012;27(2):143–211.

Published In

Journal of the Ramanujan Mathematical Society

Publication Date

2012

Volume

27

Issue

2

Start / End Page

143 / 211