A Course in p-adic Analysis

By A. Robert. 2000

962 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/39367aaa491abf3937ed504d20a94dafbed92cf5

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Mathematical Physics

Citations in the corpus

$q$-Bernoulli Numbers and Polynomials Associated with Multiple $q$-Zeta Functions and Basic $L$-series (2005, background): “The projective limit E = lim←En is defined by (see [46], p.”
Minimal polynomial dynamics on the set of 3‐adic integers (2009, neutral): “Fondamentales et Appliquées”
New approach to the complete sum of products of the twisted (h, q)-Bernoulli numbers and polynomials (2007, methodology): “46 Y Simsek, V Kurt, D Kim still today enveloped in an aura of mystery within scientific community [19].”
Approximately generalized additive functions in several variables (2010, background): “It turned out that non-Archimedean spaces have many nice applications [42, 75, 67, 76].”
Non-Archimedean analytic geometry as relative algebraic geometry (2013, background): “The construction in [39] refers to the case where the field is the algebraic closure of Qp but the construction works for any non-Archimedean field.”
Advances and Applications of DSmT for Information Fusion (2004, positive): “Therefore, the WAO proposed in [12] doesn’t manage properly the combination with VBA neither the possible dynamicity of the fusion problematic.”
Explicit formulas for p-adic integrals: approach to p-adic distributions and some families of special numbers and polynomials. (2019, neutral): “[4], [52]-[81], [74]-[73], [89], [98], [100]-[130]).”
Stability of Cubic and Quartic Functional Equations in Non-Archimedean Spaces (2008, background): “he addition and multiplication between any two elements of Q p are deﬁned naturally. The norm | P∞ k≥nx a kp k| p = p −nx is a non-Archimedean norm on Q p and it makes Q p a locally compact ﬁeld; see [8, 23]. During the last three decades p-adic numbers have gained the interest of physicists for the”