Voir la notice de l'article provenant de la source Math-Net.Ru
[1] A. Baker, “On a theorem of Sprindzuk”, Proc. Roy. Soc., London Ser. A, 292 (1966), 92–104 | DOI
[2] V. Beresnevich, “On approximation of real numbers by real algebraic numbers”, Acta Arith., 90 (1999), 97–112 | MR
[3] V. Beresnevich, V. Bernik, E. Kovalevskaya, “On approximation of $p$-adic numbers by $p$-adic algebraic numbers”, Journal of Number Theory, 111 (2005), 33–56 | DOI | MR
[4] V. Bernik, “The metric theorem on the simultaneous approximation of zero by values of integral polynomials”, Izv. Akad. Nauk SSSR, Ser. Mat., 44 (1980), 24–45 | MR
[5] V. Bernik, “On the exact order of approximation of zero by values of integral polynomials”, Acta Arith., 53 (1989), 17–28 | MR
[6] V. Bernik, N. Kalosha, “Approximation of zero by values of integral polynomials in space $\mathbb{R}\times\mathbb{C}\times\mathbb{Q}_p$”, Vesti NAN of Belarus. Ser. fiz-mat nauk, 1 (2004), 121–123 | MR
[7] V. Bernik, D. Vasilyev, “A Khinchin-type theorem for integral-valued polynomials of a complex variable”, Proc. IM NAN Belarus, 3 (1999), 10–20 | MR
[8] V. Borbat, “A joint zero approximation by values of polynomials and their derivatives”, Vests. Byelorus. Acad. Navuk, 1 (1995), 9–16 | MR
[9] N. Budarina, D. Dickinson, V. Bernik, Simultaneous Diophantine approximation in the real, complex and $p$-adic fields, submitted
[10] E. Kovalevskaya, On the exact order of approximation to zero by values of integral polynomials in $\mathbb{Q}_p$, Preprint Institute Math. National Academy Sciences Belarus No 8(547), Minsk, 1998
[11] V. Sprindzuk, Mahler's problem in the Metric Theory of Numbers, Transl. Math. Monographs, 25, Amer. Math. Soc., Providence, R.I., 1969 | MR
[12] F. Z̋eludevich, “Simultine diophantishe Approximationen abhangiger Grössen in mehreren Metriken”, Acta Arith., 46 (1986), 285–296 | MR