differentiable manifold
名词 n.
英文释义
名词 n.
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A manifold that is locally similar enough to a Euclidean space (ℝⁿ) to allow one to do calculus;
— The charts (homeomorphisms) that make up any differentiable structure of a differentiable manifold are required to be such that the transition from one to another is differentiable.
- A manifold that is locally similar enough to a Euclidean space (ℝⁿ) to allow one to do calculus; (more formally) a manifold that can be equipped with a differentiable structure (an atlas of ℝⁿ-compatible charts).; a manifold that can be equipped with a differentiable structure (an atlas of ℝⁿ-compatible charts).
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