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  3. Spectral Geometry Of The Laplacian: Spectral Analysis And Differential Geometry Of The Laplacian | Japan) Hajime (Tohoku Univ Urakawa

Spectral Geometry Of The Laplacian: Spectral Analysis And Differential Geometry Of The Laplacian | Japan) Hajime (Tohoku Univ Urakawa - World Scientific Publishing Co Pte Ltd


Spectral Geometry Of The Laplacian: Spectral Analysis And Differential Geometry Of The Laplacian | Japan) Hajime (Tohoku Univ Urakawa
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(29-09-2024)
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Cumpara spectral geometry of world scientific publishing co pte ltd de calitate.
Pe yeo poti sa gasesti cel mai bun pret pentru spectral geometry of world scientific publishing co pte ltd

The totality of the eigenvalues of the Laplacian of a compact Riemannian manifold is called the spectrum.
We describe how the spectrum determines a Riemannian manifold..
The totality of the eigenvalues of the Laplacian of a compact Riemannian manifold is called the spectrum


Uneori, aceste descrieri pot contine inadvertente. De asemenea, imaginea este informativa si poate contine accesorii neincluse in pachetele standard.

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