A curve is a closed Jordan curve, also called a simple curve. When a continuous curve has no duplicate points, that is, when there is a one-to-one correspondence between each parameter t in the closed interval [ a , b ] and the points on the curve, the curve is called a Jordan curve. When a curve has no duplicate points and the starting point t = a and the ending point t = b are the same, the curve is called a closed Jordan curve (simple closed curve). Source: Encyclopaedia Britannica Concise Encyclopedia About Encyclopaedia Britannica Concise Encyclopedia Information |
単一曲線 simple curveともいう。連続曲線が重複点をもたないとき,すなわち,閉区間 [a,b] における各媒介変数 t と曲線上の点とが一対一に対応しているとき,この曲線のことをジョルダン曲線という。また重複点をもたず,しかも始点 t=a と,終点 t=b が一致するとき,この曲線をジョルダン閉曲線 (単一閉曲線) という。
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