p-ADIC CONTINUED FRACTIONS (Ⅰ)

被引：0
|
作者：
王连祥
机构：
[1] Institute of Mathematics
[2] Beijing
[3] Academia Sinica
来源：
Science China Mathematics | 1985年 / 10期
关键词：
Th; p-ADIC CONTINUED FRACTIONS;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
In this paper, a new kind of p-adic continued fractions is introduced. We obtain some criteria of the irrationality, the transcendence and algebraic independence for p-adic numbers.
引用
收藏
页码：1009 / 1017
页数：9
相关论文
共 50 条
  • [1] p-ADIC CONTINUED FRACTIONS (Ⅰ)
    王连祥
    ScienceinChina,SerA., 1985, Ser.A.1985 (10) : 1009 - 1017
  • [2] p-adic Continued Fractions Ⅲ
    王连祥
    莫德泽
    ActaMathematicaSinica, 1986, (04) : 299 - 308
  • [3] ON p-ADIC CONTINUED FRACTIONS
    Dalloul, Amran
    JP JOURNAL OF ALGEBRA NUMBER THEORY AND APPLICATIONS, 2018, 40 (05): : 875 - 886
  • [4] P-adic continued fractions
    Hirsh, Jordan
    Washington, Lawrence C.
    RAMANUJAN JOURNAL, 2011, 25 (03): : 389 - 403
  • [5] p-adic Continued Fractions Ⅲ
    王连祥
    莫德泽
    Acta Mathematica Sinica,English Series, 1986, (04) : 299 - 308
  • [6] P-adic continued fractions
    Jordan Hirsh
    Lawrence C. Washington
    The Ramanujan Journal, 2011, 25 : 389 - 403
  • [7] Quaternionic p-adic continued fractions
    Capuano, Laura
    Mula, Marzio
    Terracini, Lea
    COMMUNICATIONS IN ALGEBRA, 2025, 53 (03) : 929 - 949
  • [8] ON p-ADIC MULTIDIMENSIONAL CONTINUED FRACTIONS
    Murru, Nadir
    Terracini, Lea
    MATHEMATICS OF COMPUTATION, 2019, 88 (320) : 2913 - 2934
  • [9] A NOTE ON P-ADIC CONTINUED FRACTIONS
    BEDOCCHI, E
    ANNALI DI MATEMATICA PURA ED APPLICATA, 1988, 152 : 197 - 207
  • [10] Palindromic p-Adic Continued Fractions
    Ammous, Basma
    Dammak, Lamia
    FILOMAT, 2022, 36 (04) : 1351 - 1362
12345