Submitted by jlongwor on Thu, 07/10/2008 - 9:16am.
Jul 15 2008 - 1:00pm
Jul 15 2008 - 2:00pm
Speaker:
Peter Lancaster
Location:
MS 427
A comprehensive theory of matrix-vaued functions with symmetries was developed forty years ago by Gohberg, Lancaster and Rodman. The quadratic eigenvalue problem with Hermitian symmetry is the prototype - with many applications. The theory will be summarised in this case and will be illustrated with recent developments concerning, in particular, inverse spectral problems.
