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Tag: <span>Gauss-Bonnet</span>
Home Posts tagged "Gauss-Bonnet"

Tag: Gauss-Bonnet

Product Formula For Curvature
discrete geometry, Graph theory

Product Formula For Curvature

By oliverknill July 18, 2021 July 19, 2021  Curvature, discrete differential geometry, Gauss-Bonnet, graph theory, poincare-hopf

The Curvature of graphs multplies under the Shannon product (strong product).

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Gauss-Bonnet for the f-function
discrete geometry, Graph theory

Gauss-Bonnet for the f-function

By oliverknill May 27, 2019 June 7, 2019  Curvature, F-function, Gauss-Bonnet

The f-function of a graph minus 1 is the sum of the antiderivatives of the f-function anti-derivatives evaluated on the unit spheres.

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Dehn-Sommerville
discrete geometry, Graph theory

Dehn-Sommerville

By oliverknill May 27, 2019 June 13, 2019  Discrete manifolds, Duncan Sommerville, Gauss-Bonnet, Max Dehn

Dehn-Sommerville relations are a symmetry for a class of geometries which are of Euclidean nature.

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