# Counting periodic points of $p$-adic power series

Compositio Mathematica (1996)

- Volume: 100, Issue: 3, page 351-364
- ISSN: 0010-437X

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topLi, Hua-Chieh. "Counting periodic points of $p$-adic power series." Compositio Mathematica 100.3 (1996): 351-364. <http://eudml.org/doc/90433>.

@article{Li1996,

author = {Li, Hua-Chieh},

journal = {Compositio Mathematica},

keywords = {periodic points; -adic power series; formal power series; Weierstrass degree},

language = {eng},

number = {3},

pages = {351-364},

publisher = {Kluwer Academic Publishers},

title = {Counting periodic points of $p$-adic power series},

url = {http://eudml.org/doc/90433},

volume = {100},

year = {1996},

}

TY - JOUR

AU - Li, Hua-Chieh

TI - Counting periodic points of $p$-adic power series

JO - Compositio Mathematica

PY - 1996

PB - Kluwer Academic Publishers

VL - 100

IS - 3

SP - 351

EP - 364

LA - eng

KW - periodic points; -adic power series; formal power series; Weierstrass degree

UR - http://eudml.org/doc/90433

ER -

## References

top- 1 K. Keating: Automorphisms and Extensions of k((t)), J. Number Theory41 (1992) no.3, 314-321. Zbl0772.12005MR1168991
- 2 H-C. Li: p-adic Periodic Points and Sen's Theorem, J. Number Theory, to appear. Zbl0859.11061MR1373554
- 3 H-C. Li: p-adic Power Series which Commute under Composition, Tran. of A.M.S., to appear. Zbl0990.11073MR1327259
- 4 J. Lubin: Nonarchimedean Dynamical Systems, Comp. Math.94 (1994) 321-346. Zbl0843.58111MR1310863
- 5 J. Lubin: One-Parameter Formal Lie Groups over p-adic Integer Rings, Ann. of Math.80 (1964) 464-484. Zbl0135.07003MR168567
- 6 S. Sen: On Automorphisms of Local Fields, Ann. of Math. (2) (1969) 33-46. Zbl0199.36301MR244214

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