group of symmetries वाक्य
उदाहरण वाक्य
मोबाइल
- As another example consider the group of symmetries of a square.
- The dihedral group D 12 is the group of symmetries of a hexagon.
- The Lorentz group is a Lie group of symmetries of the spacetime of special relativity.
- A string written in boldface represents a group of symmetries of Euclidean 3-space.
- Similar equations can be written for any one-parameter unitary group of symmetries of the physical system.
- The functional measure would have to be invariant under the one parameter group of symmetry transformation as well.
- The same function may be an invariant for one group of symmetries and equivariant for a different group of symmetries.
- The same function may be an invariant for one group of symmetries and equivariant for a different group of symmetries.
- The related einstein problem asks for a shape that can tile space but not with an infinite cyclic group of symmetries.
- The effect proportional to the square of the electric field can exist only in crystals belonging to acentric point groups of symmetry.
- This result extends Frucht's theorem that every finite group can be realized as the group of symmetries of a graph.
- Henri Poincar?provided the mathematical framework for relativity theory by proving that Lorentz transformations are a subset of his Poincar?group of symmetry transformations.
- Like the gyrobifastigium, it can fill space, but only screw symmetry, not with a full three-dimensional group of symmetries.
- A string not written in boldface represents a group of symmetries of the Euclidean plane, which is assumed to contain two independent translations.
- The symmetry of a crystal, by contrast, is described by a space group of symmetry operations, which includes translations in space.
- With every geometry, Klein associated an underlying groups of symmetries from the geometries, the relationships between them can be re-established at the group level.
- Its full automorphism group is isomorphic to the dihedral group D 8 of order 16, the group of symmetries of an octagon, including both rotations and reflections.
- Of the uniform paracompact H 3 honeycombs, 11 are "'regular "', meaning that their group of symmetries acts transitively on their flags.
- Despite the fact that some crystal groups of symmetry are devoid of the center of anti-inversion, they also don t have QMR because of action of other operators of symmetry.
- The full automorphism group of the Gr�tzsch graph is isomorphic to the dihedral group D 5 of order 10, the group of symmetries of a regular pentagon, including both rotations and reflections.
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