Classical and overconvergent modular forms of higher level
Journal de théorie des nombres de Bordeaux (1997)
- Volume: 9, Issue: 2, page 395-403
- ISSN: 1246-7405
Access Full Article
topAbstract
topHow to cite
topReferences
top- [1] Coleman R., Reciprocity Laws on Curves, Compositio72 (1989), 205-235. Zbl0706.14013MR1030142
- [2] Coleman R., Classical and Overconvergent modular forms, Invent. Math.124 (1996), 215-241. Zbl0851.11030MR1369416
- [3] Edixhoven B., Stable models of modular curves and applications, Thesis, University of Utrecht (unpublished).
- [4] Katz N., P-adic properties of modular schemes and modular forms Modular Functions of one Variable III, Springer Lecture Notes350 (197), 69-190. Zbl0271.10033MR447119
- [5] Katz N. and B. Mazur, Arithmetic Moduli of Elliptic Curves, Annals of Math. Stud.108, Princeton University Press, 1985. Zbl0576.14026MR772569
- [6] Mazur B. and A. Wiles, "Class fields and abelian extensions of Q", Invent. Math.76 (1984), 179-330. Zbl0545.12005MR742853
- [7] Li W., "Newforms and functional equations, ", Math. Ann.212 (1975), 285-315. Zbl0278.10026MR369263
- [8] Mazur B. and A. Wiles, "On p-adic analytic families of Galois representations", Compositio Math.59 (1986), 231-264. Zbl0654.12008MR860140
- [9] Ogg A., "On the eigenvalues of Hecke operators", Math. Ann.179 (1969), 101-108. Zbl0169.10102MR269597
- [10] Coleman R., p-adic Banach spaces and families of modular forms, Invent. math.127 (1992), 917-979. Zbl0918.11026MR1431135
- [11] Coleman R., p-adic Shimura Isomorphism and p-adic Periods of modular forms, Contemp. Math.165 (1997), 21-51. Zbl0838.11033MR1279600