The Weierstrass-Stone approximation theorem for $p$-adic $C^n$-functions

J. Araujo; Wim H. Schikhof

Displaying similar documents to “The Weierstrass-Stone approximation theorem for $p$ -adic $C^{n}$ -functions”

Non-Archimedean Umbral Calculus

Ann Verdoodt (1998)

Annales mathématiques Blaise Pascal

Similarity:

The construction of normal bases for the space of continuous functions on $V_{q}$ , with the aid of operators

Ann Verdoodt (1995)

Annales mathématiques Blaise Pascal

Similarity:

The number of solutions of certain equations over a finite field

van Meter, Robert G. (1973)

Portugaliae mathematica

Similarity:

Linear independence of values of a certain generalisation of the exponential function – a new proof of a theorem of Carlson

Rolf Wallisser (2005)

Journal de Théorie des Nombres de Bordeaux

Similarity:

Let $Q$ be a nonconstant polynomial with integer coefficients and without zeros at the non–negative integers. Essentially with the method of Hermite, a new proof is given on linear independence of values at rational points of the function $\begin{matrix} G (x) = \sum_{n = 0}^{\infty} \frac{x^{n}}{Q (1) Q (2) \dots Q (n)} . \end{matrix}$

A characterization of the Bernoulli and Euler polynomials

L. Carlitz (1980)

Rendiconti del Seminario Matematico della Università di Padova

Similarity:

Indirect approximation theorems in $L^{p}$ -metrics $(1 < p < \infty)$

R. Taberski (1979)

Banach Center Publications

Similarity:

Displaying similar documents to “The Weierstrass-Stone approximation theorem for p -adic C n -functions”

Non-Archimedean Umbral Calculus

The construction of normal bases for the space of continuous functions on V q , with the aid of operators

The number of solutions of certain equations over a finite field

Linear independence of values of a certain generalisation of the exponential function – a new proof of a theorem of Carlson

A characterization of the Bernoulli and Euler polynomials

Indirect approximation theorems in L p -metrics ( 1 < p < ∞ )

Displaying similar documents to “The Weierstrass-Stone approximation theorem for $p$ -adic $C^{n}$ -functions”

The construction of normal bases for the space of continuous functions on $V_{q}$ , with the aid of operators

Indirect approximation theorems in $L^{p}$ -metrics $(1 < p < \infty)$