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Барицентри́ческое подразделе́ние симплициального комплекса — определённый тип подразделения комплекса на более мелкие симплексы.
, In der Mathematik ist baryzentrische Unterteilung ein Verfahren, um Simplizes (Dreiecke, Tetraeder …) in kleinere Simplizes zu zerlegen.
, In mathematics, the barycentric subdivisio … In mathematics, the barycentric subdivision is a standard way to subdivide a given simplex into smaller ones. Its extension on simplicial complexes is a canonical method to refine them. Therefore, the barycentric subdivision is an important tool in algebraic topology.s an important tool in algebraic topology.
, 在几何中，重心重分是将任意凸多边形划分为三角形，将凸多面体划分为四面体，或更一般的，将凸多胞形划分为单纯形的标准方法。 在拓扑学中，用于胞腔复形的类似操作也称重心重分。 该操作广泛应用于数学和几何建模。
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在几何中，重心重分是将任意凸多边形划分为三角形，将凸多面体划分为四面体，或更一般的，将凸多胞形划分为单纯形的标准方法。 在拓扑学中，用于胞腔复形的类似操作也称重心重分。 该操作广泛应用于数学和几何建模。
, Барицентри́ческое подразделе́ние симплициального комплекса — определённый тип подразделения комплекса на более мелкие симплексы.
, In der Mathematik ist baryzentrische Unterteilung ein Verfahren, um Simplizes (Dreiecke, Tetraeder …) in kleinere Simplizes zu zerlegen.
, In mathematics, the barycentric subdivisio … In mathematics, the barycentric subdivision is a standard way to subdivide a given simplex into smaller ones. Its extension on simplicial complexes is a canonical method to refine them. Therefore, the barycentric subdivision is an important tool in algebraic topology.s an important tool in algebraic topology.
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| rdfs:label |
Барицентрическое подразделение
, Baryzentrische Unterteilung
, 重心重分
, Barycentric subdivision
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