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hyperbolic automorphism - traducción al ruso
ISOMORPHISM FROM A MATHEMATICAL OBJECT TO ITSELF
AutoMorphism; Automorphisms; Field automorphism; Nontrivial automorphism; Trivial automorphism
![Cayley tables]].](https://commons.wikimedia.org/wiki/Special:FilePath/Klein-automorphism.svg?width=200 "Cayley tables]].")
hyperbolic automorphism
математика
гиперболический автоморфизм
hyperbolic space
![E<sup>3</sup>]]''](https://commons.wikimedia.org/wiki/Special:FilePath/Hyperbolic orthogonal dodecahedral honeycomb.png?width=200 "E<sup>3</sup>]]''")
HOMOGENEOUS SPACE THAT HAS A CONSTANT NEGATIVE CURVATURE (NOT ANY HYPERBOLIC MANIFOLD)
Hyperbolic 3-space; Real hyperbolic space; Hyperbolic Space; Hyperbolic spaces; Hyperbolic Spaces; H^n
математика
гиперболическое пространство
hyperbolic trajectory
![gravitational potential well]] of the central mass shows potential energy, and the kinetic energy of the hyperbolic trajectory is shown in red. The height of the kinetic energy decreases as the speed decreases and distance increases according to Kepler's laws. The part of the kinetic energy that remains above zero total energy is that associated with the hyperbolic excess velocity.](https://commons.wikimedia.org/wiki/Special:FilePath/Gravity Wells Potential Plus Kinetic Energy - Circle-Ellipse-Parabola-Hyperbola.png?width=200 "gravitational potential well]] of the central mass shows potential energy, and the kinetic energy of the hyperbolic trajectory is shown in red. The height of the kinetic energy decreases as the speed decreases and distance increases according to Kepler's laws. The part of the kinetic energy that remains above zero total energy is that associated with the hyperbolic excess velocity.")
TRAJECTORY OF ANY OBJECT AROUND A CENTRAL BODY WITH MORE THAN ENOUGH SPEED TO ESCAPE THE CENTRAL OBJECT'S GRAVITATIONAL PULL
Hyperbolic orbit; Hyperbolic Orbit; Hyperbolic excess velocity; Radial hyperbolic trajectory; Radial hyperbolic orbit
математика
гиперболическая траектория
Wikipedia
Automorphism
In mathematics, an automorphism is an isomorphism from a mathematical object to itself. It is, in some sense, a symmetry of the object, and a way of mapping the object to itself while preserving all of its structure. The set of all automorphisms of an object forms a group, called the automorphism group. It is, loosely speaking, the symmetry group of the object.
