The strong Whitney embedding theorem states that any smooth real m-dimensional manifold (required also to be Hausdorff and second-countable) can be smoothly ...

In mathematics, in particular in mathematical analysis, the Whitney extension theorem is a partial converse to Taylor's theorem.

A fundamental theorem in differential geometry is proven in this essay. It is the embedding theorem due to Hassler Whitney, which shows that the ever so general.

Theorem 1.2 (The Whitney embedding theorem: median version). Any compact manifold M of dimension m can be embedded into R2m+1 and immersed into R2m. Proof.

21 нояб. 2014 г. · The Whitney embedding theorem says that any smooth manifold of dimension n may be embedded in R2n. Whitney Embedding Theorem - Mathematics Stack Exchange Understanding a theorem of Whitney - Math Stack Exchange Другие результаты с сайта math.stackexchange.com

Theorem 0.2 (The Strong Whitney Embedding Theorem). Any smooth man- ifold M of dimension m ≥ 2 can be embedded into R2m (and can be immersed into R2m−1).

15 дек. 2020 г. · The (strong) Whitney embedding theorem states that every smooth manifold (Hausdorff and sigma-compact) of dimension n n has an embedding of ...

Abstract. The Whitney embedding theorem states that any smooth compact manifold of dimension n can be embedded as a closed submanifold of R2n. In this article, ...

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Опубликовано: 3 сент. 2022 г.