lie transformation造句
例句與造句
- In particular, points are not preserved by general Lie transformations.
- Lie sphere geometry is the geometry of the Lie quadric and the Lie transformations which preserve it.
- The Lie transformations preserve the contact elements, and act transitively on " Z " 3.
- The fact that Lie transformations do not preserve points in general can also be a hindrance to understanding Lie sphere geometry.
- The subgroup of Lie transformations preserving the point cycles is essentially the subgroup of orthogonal transformations which preserve the chosen timelike direction.
- It's difficult to find lie transformation in a sentence. 用lie transformation造句挺難的
- The group of Lie transformations is now O ( n + 1, 2 ) and the Lie transformations preserve incidence of Lie cycles.
- The group of Lie transformations is now O ( n + 1, 2 ) and the Lie transformations preserve incidence of Lie cycles.
- It can also be characterized as the centralizer of the involution " & rho; ", which is itself a Lie transformation.
- This geometry can be difficult to visualize because Lie transformations do not preserve points in general : points can be transformed into circles ( or spheres ).
- This identification is not invariant under Lie transformations : in Lie invariant terms, " Z " 2 " n " 1 is the space of ( projective ) lines on the Lie quadric.