p-Adic Dynamics and Sullivan's No Wandering Domains Theorem
By Robert L. Benedetto. Compositio Mathematica, 2000
66 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/fab16dc9a62d3aaec9f261e0413602e6855f08d1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Joseph H. Silverman
- Laura Demarco
- Robert L. Benedetto
- T. Tucker
- Patrick Ingram
- Samir Siksek
- Alon Y. Levy
- Mattias Jonsson
In Mathematical Physics
- T. Tucker
- Robert L. Benedetto
- Michelle Manes
- Rafe Jones
- Laura Demarco
- Patrick Ingram
- Joseph H. Silverman
- Franccois Berteloot
Citations in the corpus
- Reduction, Dynamics, and Julia Sets of Rational Functions☆ (2001, background): “For more information on non-archimedean Fatou and Julia sets, we refer the reader to [1, 2, 3, 5, 6].”
- Components and Periodic Points in Non‐Archimedean Dynamics (2002, methodology): “According to the results and conjectures from [3], there should be no wandering domains provided the ®eld K is locally compact (and hence has ®nite residue ®eld k).”
- Current trends and open problems in arithmetic dynamics (2018, background): “ physics literature includes several papers [6, 7, 21, 230] that discuss p-adic dynamics for polynomial maps, but the deeper study of p-adic dynamics really took off with the Ph.D. theses of Benedetto [24, 25] in 1998 and Rivera-Letelier [190, 191] in 2000. The dynamics of iterated p-adic power serie”