activity
20102026
most citedScaling Limit for the Kernel of the Spectral Projector and Remainder Estimates in the Pointwise Weyl Law

24 citations · 94 across the 24 of their papers we have counts for

collaborators
Showing math.SPShow all

5 papers · 1 filter

math.SP2023★ 1 cited

Uniform upper bounds on Courant sharp Neumann eigenvalues of chain domains

Thomas Beck, Yaiza Canzani, Jeremy L. Marzuola

We obtain upper bounds on the number of nodal domains of Laplace eigenfunctions on chain domains with Neumann boundary conditions. The chain domains consist of a family of planar d…

math.SP2014★ 24 cited

Scaling Limit for the Kernel of the Spectral Projector and Remainder Estimates in the Pointwise Weyl Law

Yaiza Canzani, Boris Hanin

Let (M, g) be a compact smooth Riemannian manifold. We obtain new off-diagonal estimates as λ tend to infinity for the remainder in the pointwise Weyl Law for the kernel of the spe…

math.SP2014★ 5 cited

High Frequency Eigenfunction Immersions and Supremum Norms of Random Waves

Yaiza Canzani, Boris Hanin

A compact Riemannian manifold may be immersed into Euclidean space by using high frequency Laplace eigenfunctions. We study the geometry of the manifold viewed as a metric space en…

math.SP2012

On the distribution of perturbations of propagated Schrödinger eigenfunctions

Yaiza Canzani, Dmitry Jakobson, John Toth

Let be a compact Riemmanian manifold of dimension . Let $P_0 (\h) := -\h^2Δ_{g}+V$ be the semiclassical Schrödinger operator for $\h \in (0,\h_0]$, and let be a re…

math.SP2012

On the multiplicity of eigenvalues of conformally covariant operators

Yaiza Canzani

Let be a compact Riemannian manifold and an elliptic, formally self-adjoint, conformally covariant operator of order acting on smooth sections of a bundle over $M…