Michael Hitrik: Tunneling and Weyl laws for the $\overline{\partial}$ operator on Riemann surfaces

Organisé par

Institut Henri Poincaré

We study the number of exponentially small singular values for the semiclassical $\overline{\partial}$ operator on exponentially weighted $L^2$ spaces on a compact Riemann surface. Accurate upper and lower bounds on the number of such singular values are established with the help of auxiliary notions of upper and lower bound weights. Assuming that the Laplacian of the exponential weight changes si

Vérifie les horaires sur la page officielle avant de te déplacer.