Lie groups, 2013
... Klein’s Erlanger Program, are all homogeneous spaces, quotients of classical Lie groups. The study of the invariants of those groups acting on the homogeneous spaces is what Klein considers to be the essence of geometry. The generalizations to local geometric structures, which can be said to include ...
... Klein’s Erlanger Program, are all homogeneous spaces, quotients of classical Lie groups. The study of the invariants of those groups acting on the homogeneous spaces is what Klein considers to be the essence of geometry. The generalizations to local geometric structures, which can be said to include ...
ETA INVARIANTs, DIFFERENTIAL CHARACTERs AND FLAT
... We refer to the appendix by K. Corlette and H. Esnault for more precise statements when (F; r) is the trivial bundle with connection (C; d), so that H i (Z; C) is equipped with the classical Gauss-Manin connection. In fact when is a proper submersion with orientable bres, then the total class c^( ...
... We refer to the appendix by K. Corlette and H. Esnault for more precise statements when (F; r) is the trivial bundle with connection (C; d), so that H i (Z; C) is equipped with the classical Gauss-Manin connection. In fact when is a proper submersion with orientable bres, then the total class c^( ...
