Generalized eigenvalue-counting estimates for the Anderson model
  We generalize Minami's estimate for the Anderson model and its extensions to $n$ eigenvalues, allowing for $n$ arbitrary intervals and arbitrary single-site probability measures with no atoms. As an application, we derive new results about the multiplicity of eigenvalues and Mott's formula for the ac-conductivity when the single site probability distribution is H\"older continuous. 
Jean-Michel Combes, Fran\c{c}ois Germinet, Abel Klein