On periodic mod p sequences and G-functions (On a conjecture of Ruzsa).

Umberto Zannier

Displaying similar documents to “On periodic mod p sequences and G-functions (On a conjecture of Ruzsa).”

Periodicity of some recurrence sequences modulo $m$ .

Dubickas, Artūras, Plankis, Tomas (2008)

Integers

Similarity:

The greatest common divisor of two recursive functions.

Schlage-Puchta, Jan-Christoph, Spilker, Jürgen (2004)

Journal of Integer Sequences [electronic only]

Similarity:

On the periods of 2-step general Fibonacci sequences in dihedral groups.

Karaduman, Erdal, Aydin, Hüseyin (2006)

Matematichki Vesnik

Similarity:

Almost periodic solutions for Abel equations.

Zeng, Weiyao, Shi, Jinlin, Lin, Zhensheng, Debnath, Lokenath (1997)

International Journal of Mathematics and Mathematical Sciences

Similarity:

A Remark on Periodic Tchebyshev Systems.

Roland Zielke (1972)

Manuscripta mathematica

Similarity:

On Multiply Periodic Real Functions: An Addendum.

Ralf Kern (1977)

Manuscripta mathematica

Similarity:

On the Index of Approximating Sets of Periodic Points.

Heinrich Steinlein (1996)

Manuscripta mathematica

Similarity:

Mulitply Periodic Real Functions and Their Period Sets.

Ralf Kern (1977)

Manuscripta mathematica

Similarity:

Local solution for the Kadomtsev-Petviashvili equation with periodic conditions.

J.P. Isaza, J.L. Mejía, V. Stallbohm (1992)

Manuscripta mathematica

Similarity:

Partially irregular almost periodic solutions of ordinary differential systems

Alexandr Demenchuk (2001)

Mathematica Bohemica

Similarity:

Let $f (t, x)$ be a vector valued function almost periodic in $t$ uniformly for $x$ , and let $m o d (f) = L_{1} \oplus L_{2}$ be its frequency module. We say that an almost periodic solution $x (t)$ of the system $\dot{x} = f (t, x), t \in ℝ, x \in D \subset ℝ^{n}$ is irregular with respect to $L_{2}$ (or partially irregular) if $(m o d (x) + L_{1}) \cap L_{2} = {0}$ . Suppose that $f (t, x) = A (t) x + X (t, x),$ where $A (t)$ is an almost periodic $(n \times n)$ -matrix and $m o d (A) \cap m o d (X) = {0} .$ We consider the existence problem for almost periodic irregular with respect to $m o d (A)$ solutions of such system. This problem is reduced to a similar problem for a system of smaller dimension, and sufficient...

BSJ does not map correctly into BSF Mod 2.

Robert R. Clough, James D. Stasheff (1972)

Manuscripta mathematica

Similarity: