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Adjoint Representations and Movements

2008
Maido Rahula, Vitali Retšnoi
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Representations associated to minimal co-adjoint orrits

1978
The minimal dimensional co-adjoint orbits are determined for the real and complex classical Lie groups, and the representations associated to them by methods of geometric quantization are discussed. Some new computational methods are developed for the classical Lie algebras.
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The “Adjoint” Equation and Representation of Solutions

1971
In this section, we restrict our attention to the linear system $${\rm{\dot x}}\left( {\rm{t}} \right) = {\rm{L}}\left( {{\rm{t}},{\rm{x}}_{\rm{t}} } \right)$$ (17.1) where L(t,ϕ) is continuous in t,ϕ, linear in ϕ and is given explicitly by $${\rm{L}}\left( {{\rm{t}},{\rm{\phi }}} \right) = \sum\limits_{{\rm{k}} = 1}^\infty {{\rm{A}}_{\rm{
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On adjoint functors in representation theory

1981
R. Bautista, L. Colavita, L. Salmerón
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