しゅくへいせん
縮閉線
2. EvoluteIn the differential geometry of curves, the evolute of a curve is the locus of all its centers of curvature. Equivalently, it is the envelope of the normals to a curve. The evolute of a curve, a surface, or more generally a submanifold, is the caustic of the normal map. Let M be a smooth, regular submanifold in R. For each point p in M and each vector v, based at p and normal to M, we associate the point p + v. This defines a Lagrangian map, called the normal map.
Read “Evolute” on English Wikipedia
Read “縮閉線” on Japanese Wikipedia
Read “Evolute” on DBpedia
Read “Evolute” on English Wikipedia
Read “縮閉線” on Japanese Wikipedia
Read “Evolute” on DBpedia
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