By Blake Keeler

In this paper, we study the two-point Weyl Law for the Laplace-Beltrami operator on a smooth, compact Riemannian manifold *M* with no conjugate points. That is, we find the asymptotic behavior of the Schwartz kernel, *E_\lambda(x,y)*, of the projection operator from *L^2(M)* onto the direct sum of eigenspaces with eigenvalue... Show more

March 5, 2020

Loading full text...

Similar articles

Loading recommendations...

x1

A logarithmic improvement in the two-point Weyl law for manifolds without conjugate points

Click on play to start listening