Assertion: curvature's curvature | /r/HasProperty | given
Facets:
Source sentences:
text: F xx , F xy , F yy , the curvature is given by
text: The mean curvature is given by:
text: Then the special affine curvature (or equi-affine curvature) is given by
text: The new Gaussian curvature K' is then given by where Δ is the Laplacian for the original metric ... equivalent to a metric with constant curvature K' it suffices to solve the following variant of Liouville's equation
text: The Gaussian curvature of a surface is given by where L, M, and N are the coefficients of the second fundamental form ...
text: (a=6,\ b=3)$, the curvature is given by $${ab\over (a^2\sin^2 \theta+ b^2\cos^2 \theta)^{3/2}}.$$A perfect sphere has constant curvature everywhere on the surface whereas the curvature on other surfaces is variable.
text: The curvature for a two-dimensional curve given implicitly by is given by
text: The Gaussian curvature and mean curvature are given by
text: The Gaussian curvature and mean curvature are given by
text: The Gaussian curvature and mean curvature are given by
text: The Gaussian curvature and mean curvature are given by
text: the Gaussian and mean curvature are given by