Exponential decay estimates for fundamental matrices of generalized Schrödinger systems

Cites Work

Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
A local $Tb$ theorem for matrix weighted paraproducts
The Green function for uniformly elliptic equations
Harnack principle for weakly coupled elliptic systems
The analysis of linear partial differential operators. I: Distribution theory and Fourier analysis.
Fundamental matrices and Green matrices for non-homogeneous elliptic systems
Canonical quantum observables for molecular systems approximated by ab initio molecular dynamics
On fundamental solutions of generalized Schrödinger operators
Matrix $A_p$ weights via maximal functions.
$L^ p$ estimates for Schrödinger operators with certain potentials
Potential theory for elliptic systems
Correction to: ``Canonical quantum observables for molecular systems approximated by ab initio molecular dynamics
Classical Langevin dynamics derived from quantum mechanics
The classical limit of quantum observables in the conservation laws of fluid dynamics
Discreteness of the spectrum of Schrödinger operators with non-negative matrix-valued potentials
The Green function estimates for strongly elliptic systems of second order
Regularity results for degenerate elliptic systems
Characterizations of $A_{2}$ matrix power weights
Inverse volume inequalities for matrix weights
The uncertainty principle
Computational Error Estimates for Born–Oppenheimer Molecular Dynamics with Nearly Crossing Potential Surfaces
Eigenvalue asymptotics and exponential decay of eigenfunctions for Schrödinger operators with magnetic fields
Regularity theorems for weak solutions of some nonlinear systems
Harnack's inequality for cooperative weakly coupled elliptic systems
Matrix $A_p$ weights via $S$-functions
Classical Fourier Analysis
Exponential decay estimates for fundamental solutions of Schrödinger-type operators

This page was built for publication: Exponential decay estimates for fundamental matrices of generalized Schrödinger systems