Work out the Tannakian duality for the closed subgroups
first as a consequence of the general results that we have, regarding the closed subgroups
and then independently, by pointing out the simplifications that appear in the real case.
Work out the Tannakian duality for the closed subgroups
whose fundamental corepresentation is self-adjoint, up to equivalence,
first as a consequence of the results that we have, and then independently.
Work out the Tannakian duality for the closed subgroups
first as a consequence of the results that we have, and then independently.
Work out the Tannakian duality for the group duals
first as a consequence of the results that we have, and then independently.
Work out the Tannakian duality for the arbitrary group duals
first as a consequence of the results that we have, and then independently.
Check the Brauer theorems for [math]O_N,U_N[/math], which are both of type
for small values of the global length parameter, [math]k+l\in\{1,2,3\}[/math].
Write down Brauer theorems for the quantum groups [math]O_N^*,U_N^*[/math], by identifying first the pairing which produces them, as subgroups of [math]O_N^+,U_N^+[/math].