linear canonical transformation造句
例句與造句
- Linear canonical transformations are the linear transforms of the time frequency representation that preserve the symplectic form.
- The FRFT can be used to define fractional convolution, correlation, and other operations, and can also be further generalized into the linear canonical transformation ( LCT ).
- This expression is better than the others when the process leads to a known Fourier transform, and the connection with the Fourier transform is tightened in the linear canonical transformation, discussed below.
- This can be further generalized to linear canonical transformations, which can be visualized as the action of the special linear group on the time frequency plane, with the preserved symplectic form corresponding to the uncertainty principle, below.
- The name " linear canonical transformation " is from canonical transformation, a map that preserves the symplectic structure, as SL 2 ( "'R "') can also be interpreted as the symplectic group Sp 2, and thus LCTs are the linear maps of the time frequency domain which preserve the symplectic form.
- It's difficult to find linear canonical transformation in a sentence. 用linear canonical transformation造句挺難的