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Jun 12, 2013 at 0:32 answer added Jim Humphreys timeline score: 2
Jun 12, 2013 at 0:14 comment added user29283 If $\chi_1,\dots,\chi_r$ are the characters of the fundamental representations then $\chi$ is the map $g \mapsto (\chi_i(g))$, so why don't Theorem 8.1 and Lemma 8.5 in Steinberg's IHES paper answer the 2nd question? If you write a regular semisimple element as an explicit conjugate of a regular element of $T$ then the problem seems to "reduce" to the case of regular elements of $T$, and $(G/T) \times T \rightarrow G$ defined by $(g,t)\mapsto gtg^{-1}$ is finite etale over the Zariski-open regular semisimple locus, so it would help if you define what you mean by "compute"...in terms of what?
Jun 11, 2013 at 21:49 history asked prochet CC BY-SA 3.0