Adjoint Representation Of A Lie Group
In mathematics, the adjoint representation (or adjoint action) of a Lie group G is the natural representation of G on its own Lie algebra. This representation is the linearized version of the action of G on itself by conjugation.
Read more about Adjoint Representation Of A Lie Group: Formal Definition, Examples, Properties, Roots of A Semisimple Lie Group, Variants and Analogues
Famous quotes containing the words lie and/or group:
“Human memory is a marvelous but fallacious instrument.... The memories which lie within us are not carved in stone; not only do they tend to become erased as the years go by, but often they change, or even increase by incorporating extraneous features.”
—Primo Levi (1919–1987)
“No group and no government can properly prescribe precisely what should constitute the body of knowledge with which true education is concerned.”
—Franklin D. Roosevelt (1882–1945)