Invariant Varieties of Periodic Points for Some Higher Dimensional Integrable Maps(General)

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概要

• 論文の詳細を見る

• By studying various rational integrable maps on C^d with p invariants, we show that periodic points form an invariant variety of dimension ≥ p for each period, in contrast to the case of nonintegrable maps in which they are isolated. We prove the theorem: "If there is an invariant variety of periodic points of some period, there is no set of isolated periodic points of other period in the map."

• 社団法人日本物理学会の論文
• 2007-02-15

著者

• Saitoh Noriko

  Yokohama National Univ. Yokohama

• Saitoh Noriko

  Applied Mathematics Yokohama National University

• SAITO Satoru

  Applied Mathematics, Yokohama National University

• Saito Satoru

  Applied Mathematics Yokohama National University

関連論文

• Perturbative Changes of the Nature of Invariant Varieties for Some Higher Dimensional Integrable Maps(General)
• Invariant Varieties of Periodic Points for Some Higher Dimensional Integrable Maps(General)

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