Articles (6)

• Familles $p$-adiques `a trois variables de formes de Siegel et de repr'esentations galoisiennes [1151]
• Jacques Tilouine; Eric Urban
• C. R. Acad. Sci. Paris
• Volume: 321
• Year: 1995
• Pages: 5-10
• MR number: 1340073
• Categorized under:
  • Root->Siegel modular forms [54]->Number theory and Siegel modular forms [80]->Galois representations and Siegel modular forms [85]
  • Root->Siegel modular forms [54]->p-adic topics [105]
• Deformations of Siegel-Hilbert Hecke eigensystems and their Galois representations [1215]
• Jacques Tilouine
• Contemp. Math.
• Volume: 210
• Year: 1998
• Pages: 195-225
• MR number: 1478493
• Categorized under:
  • Root->Geometry [12]->Papers to be classified (Geometry) [108]
  • Root->Global representation theory [1]->Connections to number theory [125]
• Several-variable $p$-adic families of Siegel-Hilbert cusp eigensystems and their Galois representations [1212]
• Jacques Tilouine; Eric Urban
• Ann. Sci. 'Ecole Norm. Sup. (4)
• Volume: 32
• Year: 1999
• Pages: 499-574
• MR number: 1693583
• Categorized under:
  • Root->Global representation theory [1]->Connections to number theory [125]
• Cohomology of Siegel varieties with $p$-adic integral coefficients and applications [1216]
• Abdellah Mokrane; Jacques Tilouine
• Ast'erisque
• Volume: 280
• Year: 2002
• Pages: 1-95
• MR number: 1944174
• Categorized under:
  • Root->Geometry [12]->Papers to be classified (Geometry) [108]
  • Root->Global representation theory [1]->Connections to number theory [125]
• Syst`emes de Taylor-Wiles pour $rm GSpsb 4$ [1268]
• Alain Genestier; Jacques Tilouine
• Ast'erisque
• Volume: 302
• Year: 2005
• Pages: 177-290
• MR number: 2234862
• Categorized under:
  • Root->Geometry [12]->Papers to be classified (Geometry) [108]
• Nearly ordinary rank four Galois representations and $p$-adic Siegel modular forms [1297]
• Jacques Tilouine
• Compositio Math.
• Volume: 142
• Year: 2006
• Pages: 1122--1156
• MR number: 2264659
• Categorized under:
  • Root->Siegel modular forms [54]->Papers to be classified (Siegel modular forms) [107]
  • Root->Geometry [12]->Papers to be classified (Geometry) [108]