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Что (кто) такое killing range - определение
VECTOR FIELD ON A RIEMANNIAN MANIFOLD THAT PRESERVES THE METRIC
Killing vector; Killing vector fields; Killing vectors; Killing symmetry; Killing Vectors; Killing equation
free-range
![Baby free range [[chicken]] in the hand of a person in [[Ishwarganj Upazila]], [[Mymensingh]], [[Bangladesh]]](https://commons.wikimedia.org/wiki/Special:FilePath/Baby Chicken in Ishawarganj, Mymensingh, Bangladesh.jpg?width=200 "Baby free range [[chicken]] in the hand of a person in [[Ishwarganj Upazila]], [[Mymensingh]], [[Bangladesh]]")
![Small-scale free range farming in the [[Northern Black Forest]]](https://commons.wikimedia.org/wiki/Special:FilePath/Busenbach Freilandhaltung-Hühner.jpg?width=200 "Small-scale free range farming in the [[Northern Black Forest]]")
![Free range ducks in [[Hainan]] Province, China](https://commons.wikimedia.org/wiki/Special:FilePath/Duck farm in Hainan 02.jpg?width=200 "Free range ducks in [[Hainan]] Province, China")
![geese]] in Germany](https://commons.wikimedia.org/wiki/Special:FilePath/Kirbachhof Gaense.jpg?width=200 "geese]] in Germany")
METHOD OF FARMING WHERE ANIMALS CAN ROAM FREELY OUTDOORS
Free-range; Free Range
Free-range means relating to a system of keeping animals in which they can move and feed freely on an area of open ground.
...free-range eggs.
ADJ: usu ADJ n
free-range
METHOD OF FARMING WHERE ANIMALS CAN ROAM FREELY OUTDOORS
Free-range; Free Range
¦ adjective (of livestock or their produce) kept or produced in natural conditions, where the animals have freedom of movement.
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.
Википедия
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.
