Fundamentals of p-adic multiple L-functions and evaluation of their special values (English)
- New search for: Furusho, H.
- New search for: Komori, Y.
- New search for: Matsumoto, K.
- New search for: Tsumura, H.
- New search for: Furusho, H.
- New search for: Komori, Y.
- New search for: Matsumoto, K.
- New search for: Tsumura, H.
In:
SELECTA MATHEMATICA NEW SERIES
;
23
, 1
;
39-100
;
2017
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ISSN:
- Article (Journal) / Print
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Title:Fundamentals of p-adic multiple L-functions and evaluation of their special values
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Contributors:
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Published in:SELECTA MATHEMATICA NEW SERIES ; 23, 1 ; 39-100
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Publisher:
- New search for: Springer Science +Business Media
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Publication date:2017-01-01
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Size:62 pages
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ISSN:
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Type of media:Article (Journal)
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Type of material:Print
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Language:English
- New search for: 510
- Further information on Dewey Decimal Classification
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Classification:
DDC: 510 -
Source:
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Table of contents – Volume 23, Issue 1
The tables of contents are generated automatically and are based on the data records of the individual contributions available in the index of the TIB portal. The display of the Tables of Contents may therefore be incomplete.
- 1
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Representation schemes and rigid maximal Cohen–Macaulay modulesDao, Hailong / Shipman, Ian et al. | 2016
- 15
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Donaldson–Thomas theory and resolutions of toric A-singularitiesRoss, Dustin et al. | 2016
- 39
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Fundamentals of p-adic multiple L-functions and evaluation of their special valuesFurusho, Hidekazu / Komori, Yasushi / Matsumoto, Kohji / Tsumura, Hirofumi et al. | 2016
- 101
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Second countable virtually free pro-p groups whose torsion elements have finite centralizerMacQuarrie, J. W. / Zalesskii, P. A. et al. | 2016
- 117
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The Hall algebra of a curveKapranov, Mikhail / Schiffmann, Olivier / Vasserot, Eric et al. | 2016
- 179
-
Poisson–de Rham homology of hypertoric varieties and nilpotent conesProudfoot, Nicholas / Schedler, Travis et al. | 2016
- 203
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Constructible sheaves on nilpotent cones in rather good characteristicAchar, Pramod N. / Henderson, Anthony / Juteau, Daniel / Riche, Simon et al. | 2016
- 245
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Frenkel–Gross’ irregular connection and Heinloth–Ngô–Yun’s are the sameZhu, Xinwen et al. | 2016
- 275
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Polynomials with dense zero sets and discrete models of the Kakeya conjecture and the Furstenberg set problemZhang, Ruixiang et al. | 2016
- 293
-
Factorization homology of stratified spacesAyala, David / Francis, John / Tanaka, Hiro Lee et al. | 2016
- 363
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Relative commutants of strongly self-absorbing -algebrasFarah, Ilijas / Hart, Bradd / Rørdam, Mikael / Tikuisis, Aaron et al. | 2016
- 363
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Relative commutants of strongly self-absorbing Formula Not Shown -algebrasFarah, I. / Hart, B. / Rørdam, M. / Tikuisis, A. et al. | 2017
- 363
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Relative commutants of strongly self-absorbing $$\mathrm {C}^*$$-algebrasFarah, Ilijas / Hart, Bradd / Rørdam, Mikael / Tikuisis, Aaron et al. | 2016
- 389
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Derived categories of cyclic covers and their branch divisorsKuznetsov, Alexander / Perry, Alexander et al. | 2016
- 425
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The polytope of Tesler matricesMészáros, Karola / Morales, Alejandro H. / Rhoades, Brendon et al. | 2016
- 455
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Some results of algebraic geometry over Henselian rank one valued fieldsNowak, Krzysztof Jan et al. | 2016
- 497
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Restriction formula for stable basis of the Springer resolutionSu, Changjian et al. | 2016
- 519
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A combinatorial calculation of the Landau–Ginzburg modelNadler, David et al. | 2016
- 519
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A combinatorial calculation of the Landau–Ginzburg model $$M={\mathbb {C}}^{3},W=z_1 z_2 z_3$$Nadler, David et al. | 2016
- 519
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A combinatorial calculation of the Landau–Ginzburg model Formula Not ShownNadler, D. et al. | 2017
- 533
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The monotone wrapped Fukaya category and the open-closed string mapRitter, Alexander F. / Smith, Ivan et al. | 2016
- 643
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Kottwitz’s nearby cycles conjecture for a class of unitary Shimura varietiesRostami, Sean et al. | 2016
- 721
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The big projective module as a nearby cycles sheafCampbell, Justin et al. | 2016
- 727
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Noncommutative Schur functions, switchboards, and Schur positivityBlasiak, Jonah / Fomin, Sergey et al. | 2016
- 767
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Rankin–Selberg local factors moduloKurinczuk, Robert / Matringe, Nadir et al. | 2016
- 767
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Rankin–Selberg local factors modulo Formula Not ShownKurinczuk, R. / Matringe, N. et al. | 2017
- 767
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Rankin–Selberg local factors modulo $$\ell $$Kurinczuk, Robert / Matringe, Nadir et al. | 2016
- 813
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Erratum to: Symplectic embeddings of polydisksHind, R. / Lisi, S. et al. | 2016