# lie groups in a sentence

- In particular, their C * algebra of the corresponding
*Lie group*. - Representation theory of semisimple
*Lie groups* has its roots in invariant theory. - Lie algebras are much simpler objects than
*Lie groups* to work with. - where \ tau are generators of a particular
*Lie group*. - Many
*Lie groups* are linear but not all of them. - It's difficult to find
*lie groups* in a sentence. - Thus all connected
*Lie groups* are ?-finite under Haar measure. - *Let \ Gamma be a lattice in a
*Lie group* G. - :It is a
*Lie group*; see this tutorial. - Not all finitely generated solvable groups are lattices in a
*Lie group*. - For the general compact
*Lie group*, see Segal ( 1968 ). - He published his first book, on
*Lie groups*, in 1957. - A
*Lie group* is a group that is also a smooth manifold. - Associated with any
*Lie group* is the Lie algebra of group generators. - It is a
*Lie group* well represented in Hilbert space. - These include differential equations, manifolds,
*Lie groups*, and ergodic theory.