On The Eigenvalues of Some Vectorial Sturm-Liouville Eigenvalue Problems
Hua-Huai Chern
Abstract
The author tries to derive the asymptotic expression of the large eigevalues of some vectorial Sturm-Liouville differential equations. A precise description for the formula of the square root of the large eiegnvalues up to the O(1/n)-term is obtained.
Create a lesson
Related papers
Arbitrarily Fast Quantum Dispersion in Long-Range Crystals
Gaétan Leclerc, Mostafa Sabri, Tuomas Sahlsten
On the Real Spectum of the One-Dimensional Dirac Operator with PT-Symmetric Coefficients
O. A. Veliev
Decay estimates for the Schrödinger operators with electro-magnetic potentials in dimension two with obstructions at zero energy
Lei Wei
Weyl's law and Pólya's conjecture for the Vladimirov-Taibleson operator
Yaojia Sun
Uniform Resolvent Estimates for the Discrete Schrödinger Operator in Higher Dimensions
Yuda Chen
An elementary counterexample to Escobar's Steklov conjecture on the three-ball
Alexandre Girouard, Thomas Hélière