minkowski metric造句
例句与造句
- The Minkowski metric is the metric tensor of Minkowski space.
- The reason is the indefiniteness of the Minkowski metric.
- We will start it off as the Minkowski metric tensor for flat space.
- In the language of spacetime geometry, it is not measured by the Minkowski metric.
- Just as Euclidean space uses a Euclidean metric, so spacetime uses a Minkowski metric.
- It's difficult to find minkowski metric in a sentence. 用minkowski metric造句挺难的
- The geometry of spacetime in special relativity is described by the Minkowski metric on R 4.
- Lorentz transformations leave the Minkowski metric invariant, so the d'Alembertian yields a Lorentz scalar.
- The Minkowski metric is not a Euclidean metric, because it is indefinite ( see metric signature ).
- The Minkowski metric tensor ? here has metric signature ( + " " " ).
- Throughout we use the signs as above, different authors use different conventions see Minkowski metric alternative signs.
- In the Newtonian limit, spacetime is approximately flat and the Minkowski metric may be used over finite distances.
- Since Einstein's affine Minkowski metric is not Euclidean, this new 7 dimensional space is not Euclidean.
- S / " r " go to zero, the metric becomes the Minkowski metric for special relativity.
- In Rastall ( 1979 ), the metric is an algebraic function of the Minkowski metric and a Vector field.
- The Minkowski metric is usually denoted by \ eta and can be written as a four-by-four matrix:
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