Das Adams-Riemann-Roch-Theorem in der höheren äquivarianten K-Theorie.
Chow Motif and Higher Chow Theory of G/P.
The Grothendieck-Riemann-Roch theorem for group scheme actions
Quadratic Differentials and Equivariant Deformation Theory of Curves
Given a finite -group acting on a smooth projective curve over an algebraically closed field of characteristic , the dimension of the tangent space of the associated equivariant deformation functor is equal to the dimension of the space of coinvariants of acting on the space of global holomorphic quadratic differentials on . We apply known results about the Galois module structure of Riemann-Roch spaces to compute this dimension when is cyclic or when the action of on is weakly...
Belyi's theorem revisited.
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