Abstract:
Multivariable Lamé functions are symmetric meromorphic
solutions of the elliptic
Calogero-Sutherland N-particle Schrödinger equation
with integer parameter. They are closely related to affine
Jack polynomials at the critical level. In the case of two
particles they reduce to Lame' polynomials. I will review this
classical theory and discuss extensions of the results to the
multiparticle case