polarization ellipse造句
例句与造句
- See Stokes parameters # Relation to the polarization ellipse.
- That polarized component can be described in terms of a Jones vector or polarization ellipse, as is detailed above.
- Under a rotation \ theta \ rightarrow \ theta + \ theta'of the polarization ellipse, it can be shown that I and V are invariant, but
- One way to describe polarization is by giving the semi-minor axes of the polarization ellipse, its orientation, and the sense of rotation ( See the above figure ).
- Note the factors of two before ? and ? corresponding respectively to the facts that any polarization ellipse is indistinguishable from one rotated by 180? or one with the semi-axis lengths swapped accompanied by a 90?rotation.
- It's difficult to find polarization ellipse in a sentence. 用polarization ellipse造句挺难的
- The choice of such a coordinate system and viewing the polarization ellipse in terms of the " x " and " y " polarization components, corresponds to the definition of the Jones vector ( below ) in terms of those basis polarizations.
- The factor of two before \ psi represents the fact that any polarization ellipse is indistinguishable from one rotated by 180? while the factor of two before \ chi indicates that an ellipse is indistinguishable from one with the semi-axis lengths swapped accompanied by a 90?rotation.
- In all other cases, where the two components either do not have the same amplitudes and / or their phase difference is neither zero nor a multiple of 90? the polarization is called elliptical polarization because the electric vector traces out an ellipse in the plane ( the " polarization ellipse " ).
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