Construct · 1 fields · 1 citations

Nash embedding theorem: a standalone construct

One name. One construct. A landmark on the map.

● anchor · a standalone construct Nearest construct by meaning·not indexed

A single standalone construct; nearby constructs are located against it in the Collider. Tap a field for its definition, unit, and measures.

Differential geometry

every Riemannian manifold can be isometrically embedded in some Euclidean space.

In differential geometry, Nash embedding theorem refers to every Riemannian manifold can be isometrically embedded in some Euclidean space. This meaning comes from Nash (1956) in The Annals of Mathematics.[1]

Unit
Recovery means
Measured by

Run it through the Collider, or take the citations with you.

See how Nash embedding theorem sits against neighbouring constructs in the Collider, or export every reference on this page in one click.

Open in Collider Export BibTeX Report this entry

Nearby constructs

embedding2 fields · 3 citationsjingle · one word, two constructs manifold2 fields · 2 citationsjingle · one word, two constructs

References

Nash, J. (1956). The Imbedding Problem for Riemannian Manifolds. The Annals of Mathematics, 63(1), 20. https://doi.org/10.2307/1969989

Cited on this page?

Confirm your construct, or correct us.

If your work is cited behind one of these entries, you know better than we do whether we captured the meaning right. Confirm it, suggest an edit, or dispute it, and your name goes on the entry as an author who has checked it, linked to your ORCID.

Claim your construct