LATENT REFERENCES / TAG2
Limit Cycle
Original title: リミットサイクル
This reference note belongs to Tag2 in Latent References, an archive curated by Keigo Yoshida. Its archive region is Physics. The note preserves its source text and links so that readers can trace the material behind the 3D map.
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English translation of the archived note. JP shows the original text. Source links and literal code are retained; the translation does not update or independently verify the source claims.
A limit cycle is a closed orbit in the phase space of a dynamical system for which at least 1 orbit exists that converges to it as time t approaches positive or negative infinity. Also called a limiting closed orbit or limiting periodic orbit. First discovered in 1881 by Henri Poincaré, also a founder of dynamical systems.
リミットサイクルとは、力学系における相空間上での閉軌道であり、時間 t を無限大、またはマイナス無限大にしたとき、その閉軌道に収束する軌道が少なくとも1つ存在するものである。極限閉軌道や極限周期軌道とも呼ばれる。1881年、力学系の始祖でもあるアンリ・ポアンカレによって初めて見いだされた。
Source updated 2023-08-07 · Snapshot 2026-10-08
Source links and calculated neighbors
Cosine values measure shared lexical features, not truth, agreement or identical meaning. Original reference links are labeled separately.
- Citric Acid CycleComputed lexical cosine similarity 0.138 · shared title, text, tags and references
- Hopf BifurcationComputed lexical cosine similarity 0.125 · shared title, text, tags and references