On measure-preserving functions over \(\mathbb Z_3\)
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Publication:1946474
DOI10.1134/S2070046612040061zbMath1291.37122OpenAlexW2081682867MaRDI QIDQ1946474
Publication date: 15 April 2013
Published in: \(p\)-Adic Numbers, Ultrametric Analysis, and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1134/s2070046612040061
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Cites Work
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- Characterization of ergodicity of \(p\)-adic dynamical systems by using the van der Put basis
- \(p\)-adic repellers in \(\mathbb Q_p\) are subshifts of finite type
- Minimal dynamical systems on a discrete valuation domain
- Geometry of \(p\)-adic Siegel discs
- Behaviour of Hensel perturbations of \(p\)-adic monomial dynamical systems
- \(p\)-adic dynamical systems
- Small denominators in complex \(p\)-adic dynamics
- van der Put basis and \(p\)-adic dynamics
- Brolin's equidistribution theorem in \(p\)-adic dynamics.
- Uniformly distributed sequences of \(p\)-adic integers
- Criteria of measure-preserving for \(p\)-adic dynamical systems in terms of the van der Put basis
- A \(p\)-adic behaviour of dynamical systems
- Strict ergodicity of affine \(p\)-adic dynamical systems on \(\mathbb Z_p\)
- Applied algebraic dynamics
- Linear fractional \(p\)-adic and adelic dynamical systems
- \(p\)-adic affine dynamical systems and applications
- Hyperbolic maps in p-adic dynamics
- Components and Periodic Points in Non-Archimedean Dynamics
- ON ERGODIC BEHAVIOR OF p-ADIC DYNAMICAL SYSTEMS
- PSEUDO-RANDOMNESS OF ROUND-OFF ERRORS IN DISCRETIZED LINEAR MAPS ON THE PLANE
- On Siegel's linearization theorem for fields of prime characteristic
- Attracting fixed points of polynomial dynamical systems in fields of $ p$-adic numbers
- The Arithmetic of Discretized Rotations
- On the number of cycles of \(p\)-adic dynamical systems
