References
- [Achter and Howe 17] J. Achter and E. Howe. “Hasse-Witt and Cartier-Manin matrices: A warning and a request.” arXiv:1710.10726v2 (2017), 1–12.
- [Coleman 87] R. Coleman. “On the Galois groups of the exponential Taylor polynomials.” Enseign. Math. 33:2 (1987), no. 3–4, 183–189.
- [Deligne 75] P. Deligne. Courbes Elliptiques: Formulaire, d’après J. Tate, in Modular functions of one variable, IV (Proc. Internat. Summer School, Univ. Antwerp, Antwerp, 1972), pp. 53–73, Lecture Notes in Math. 476. Berlin: Springer, 1975.
- [Katz 70] N. Katz. “Nilpotent connections and the monodromy theorem: Applications of a result of Turrittin.” Inst. Hautes tudes Sci. Publ. Math. 39 (1970), 175–232.
- [Katz 73] N. Katz. p-adic properties of modular schemes and modular forms. Modular functions of one variable, III (Proc. Internat. Summer School, Univ. Antwerp, Antwerp, 1972), pp. 69190. Lecture Notes in Mathematics 350. Berlin: Springer, 1973.
- [Katz 76] N. Katz. “P-adic interpolation of real analytic Eisenstein series.” Ann Math. 104 (1976), 459–571.
- [Osada 87] H. Osada. “The Galois groups of the polynomials Xn+aXl+b”. J. Number Theory 25 (1987), 230–238.
- [Sawin 16] W. Sawin. “Ordinary primes for Abelian surfaces.” C. R. Math. Acad. Sci. Paris 354: 6 (2016), 566–568.
- [Silverman 94] J. Silverman. Advanced topics in the arithmetic of elliptic curves. Graduate Texts in Mathematics, 151. New York: Springer-Verlag, 1994. xiv+525 pp.
- [Washington 03] L. C. Washington. Elliptic curves. Number theory and cryptography. Boca Raton, FL: Chapman & Hall/CRC, 2003. xii+428 pp.
- [Zarhin 02] Y. G. Zarhin. Very simple 2-adic representations and hyperelliptic Jacobians. Mosc.Math. J. 2: 2 (2002), 403–431.