killing$42394$ - ορισμός. Τι είναι το killing$42394$
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Τι (ποιος) είναι killing$42394$ - ορισμός

VECTOR FIELD ON A RIEMANNIAN MANIFOLD THAT PRESERVES THE METRIC
Killing vector; Killing vector fields; Killing vectors; Killing symmetry; Killing Vectors; Killing equation
  • The Killing field on the circle and flow along the Killing field (enlarge for animation)
  • Killing field on the upper-half plane model, on a semi-circular selection of points. This Killing vector field generates the special conformal transformation. The colour indicates the magnitude of the vector field at that point.
  • Killing field on the sphere. This Killing vector field generates rotation around the z-axis. The colour indicates the height of the base point of each vector in the field. Enlarge for animation of flow along Killing field.

Killing vector field         
In mathematics, a Killing vector field (often called a Killing field), named after Wilhelm Killing, is a vector field on a Riemannian manifold (or pseudo-Riemannian manifold) that preserves the metric. Killing fields are the infinitesimal generators of isometries; that is, flows generated by Killing fields are continuous isometries of the manifold.
Killing Time (Star Trek novel)         
NOVEL BY DELLA VAN HISE, PART OF STAR TREK: THE ORIGINAL SERIES
Killing Time (Star Trek)
Killing Time is a Star Trek: The Original Series novel written by Della Van Hise and published by Pocket Books in 1985. The original manuscript had Kirk/Spock slash fiction elements, and these were requested to be removed by Paramount.
Killing jar         
  • A diagram of a killing jar, with [[potassium cyanide]] at the bottom covered by [[plaster of Paris]]
JAR USED TO KILL INSECTS SO THEY CAN BE USED AS SPECIMENS
Kill jar; Killing bottle
A killing jar (or killing bottle) is a device used by entomologists to kill captured insects quickly and with minimum damage.Smithers, C.

Βικιπαίδεια

Killing vector field

In mathematics, a Killing vector field (often called a Killing field), named after Wilhelm Killing, is a vector field on a Riemannian manifold (or pseudo-Riemannian manifold) that preserves the metric. Killing fields are the infinitesimal generators of isometries; that is, flows generated by Killing fields are continuous isometries of the manifold. More simply, the flow generates a symmetry, in the sense that moving each point of an object the same distance in the direction of the Killing vector will not distort distances on the object.