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Traducción y análisis de palabras por inteligencia artificial
En esta página puede obtener un análisis detallado de una palabra o frase, producido utilizando la mejor tecnología de inteligencia artificial hasta la fecha:
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Gaussian curvature - traducción al ruso
PRODUCT OF THE PRINCIPAL CURVATURES OF A SURFACE
Gauss curvature; Liebmann's theorem; Convex curvature; Concave curvature; Gaussian radius of curvature; Brioschi formula
![[[Saddle surface]] with normal planes in directions of principal curvatures](https://commons.wikimedia.org/wiki/Special:FilePath/Minimal surface curvature planes-en.svg?width=200 "[[Saddle surface]] with normal planes in directions of principal curvatures")
Gaussian curvature
строительное дело
гауссова кривизна
Gaussian curvature
гауссова кривизна
Gaussian process
STOCHASTIC PROCESS SUCH THAT EVERY FINITE COLLECTION OF RANDOM VARIABLES HAS A MULTIVARIATE NORMAL DISTRIBUTION
Gaussian stochastic process; Gaussian processes; Gaussian Process; Gaussian Processes; Applications of Gaussian processes; Bayesian Kernel Ridge Regression
гауссовский процесс
Definición
curvature
The curvature of something is its curved shape, especially when this shape is part of the circumference of a circle. (TECHNICAL)
...the curvature of the earth...
N-UNCOUNT: oft N of n
Wikipedia
Gaussian curvature
In differential geometry, the Gaussian curvature or Gauss curvature Κ of a smooth surface in three-dimensional space at a point is the product of the principal curvatures, κ1 and κ2, at the given point:
The Gaussian radius of curvature is the reciprocal of Κ. For example, a sphere of radius r has Gaussian curvature 1/r2 everywhere, and a flat plane and a cylinder have Gaussian curvature zero everywhere. The Gaussian curvature can also be negative, as in the case of a hyperboloid or the inside of a torus.Gaussian curvature is an intrinsic measure of curvature, depending only on distances that are measured “within” or along the surface, not on the way it is isometrically embedded in Euclidean space. This is the content of the Theorema egregium.
Gaussian curvature is named after Carl Friedrich Gauss, who published the Theorema egregium in 1827.
