hyperbolic rotation造句
例句與造句
- They can be considered as a hyperbolic rotation of Minkowski space.
- The group consists of so named hyperbolic rotations.
- In retrospect, we can see that the Lorentz transformations are equivalent to hyperbolic rotations.
- The automorphisms of the binary tree are its hyperbolic rotations, and are given by the modular group.
- Euclidean geometry corresponds to the ordinary idea of rotation, while Minkowski s geometry corresponds to hyperbolic rotation.
- It's difficult to find hyperbolic rotation in a sentence. 用hyperbolic rotation造句挺難的
- The study of relativity is concerned with the Lorentz group generated by the space rotations and hyperbolic rotations.
- The collection of these mappings bears some relation to the Lorentz group since it is also composed of ordinary and hyperbolic rotations.
- In the Minkowski geometry, lines that are hyperbolic-orthogonal remain in that relation when the plane is subjected to hyperbolic rotation.
- In 1908 Hermann Minkowski explained how the Lorentz transformation could be seen as simply a hyperbolic rotation of the Rindler ( 2001 ).
- The authors Edwin B . Wilson and Gilbert N . Lewis then proceed beyond absolute geometry when they introduce hyperbolic rotation as the transformation relating two frames of reference.
- But a rotation in a plane spanned by a space dimension and a time dimension is a hyperbolic rotation, a transformation between two different pseudo-Euclidean nature of the Minkowski space.
- For instance, his book " Introduction Geometrique ?quelques Th閛ries Physiques " described hyperbolic rotations as transformations that leave a hyperbola stable just as a circle around a rotational center is stable.
- The perspective of the group of squeeze mappings as hyperbolic rotation is analogous to interpreting the group ( the connected component of the definite orthogonal group ) preserving quadratic form ) as being " circular rotations ".
- For this reason it is natural to think of the squeeze mapping as a "'hyperbolic rotation "', as did 蒻ile Borel in 1914, by analogy with " circular rotations " which preserve circles.
- The " rotation " in a plane spanned by a space unit vector and a time unit vector, while formally still a rotation in coordinate space, is a Lorentz boost in physical spacetime with " real " inertial coordinates ( see also hyperbolic rotation ).
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