The $${\mathcal {L}}$$ L -invariant, the dual $${\mathcal {L}}$$ L -invariant, and families-Reference-Cited by-同舟云学术

The $${\mathcal {L}}$$ L -invariant, the dual $${\mathcal {L}}$$ L -invariant, and families

Published:2016-02-23 Issue:1 Volume:40 Page:159-165
ISSN:2195-4755
Container-title:Annales mathématiques du Québec
language:en
Short-container-title:Ann. Math. Québec

Author:

Pottharst Jonathan

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s40316-015-0054-2.pdf

Reference6 articles.

1. Benois, D.: Infinitesimal deformations and the $$\ell $$ ℓ -invariant. Documenta Math. Extra Volume: Andrei A. Suslin’s Sixtieth Birthday, 5–31 (2010). https://www.math.uni-bielefeld.de/documenta/Welcome-eng.html

2. Colmez, P.: Zéros supplémentaires de fonctions $$L$$ L -adiques de formes modularies. Algebra and number theory. Tandon, R. (ed.) Hindustan Book Agency, 193–210 (2005)

3. Colmez, P.: Invariants $${\cal L}$$ L et dérivées de valeurs propres de Frobenius. Astérisque 331, 13–28 (2010)

4. Greenberg, Ralph, Stevens, Glenn: $$p$$ p -Adic $$L$$ L -functions and $$p$$ p -adic periods of modular forms. Invent. Math. 111(2), 407–447 (1993)

5. Kedlaya, K.S., Pottharst, J., Xiao, L.: Cohomology of arithmetic families of $$(\varphi ,\Gamma )$$ ( φ , Γ ) -modules. J. Amer. Math. Soc. 27(4), 1043–1115 (2014)

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