The Negative Spectrum of a Class of Two-Dimensional Schrödinger Operators with Potentials Depending Only on Radius

被引：0

作者：

A. Laptev

机构：

[1] Royal Institute of Technology,Department of Mathematics

来源：

Functional Analysis and Its Applications | 2000年 / 34卷

关键词：

Functional Analysis; Negative Spectrum;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：305 / 307

页数：2

共 50 条

[31] Lower bound on the spectrum of the two-dimensional Schrödinger operator with a δ-perturbation on a curve
I. S. Lobanov
V. Yu. Lotoreichik
I. Yu. Popov
Theoretical and Mathematical Physics, 2010, 162 : 332 - 340
[32] On the AC Spectrum of One-dimensional Random Schrödinger Operators with Matrix-valued Potentials
Richard Froese
David Hasler
Wolfgang Spitzer
Mathematical Physics, Analysis and Geometry, 2010, 13 : 219 - 233
[33] Absolute continuity of the spectra of two-dimensional periodic magnetic schrödinger operator and dirac operator with potentials in the zygmund class
Lapin I.S.
Journal of Mathematical Sciences, 2001, 106 (3) : 2952 - 2974
[34] On Eigenfunction Decay for Two Dimensional¶Magnetic Schrödinger Operators
H. D. Cornean
G. Nenciu
Communications in Mathematical Physics, 1998, 192 : 671 - 685
[35] A Spectral Property of Discrete Schrödinger Operators with Non-Negative Potentials
Ognjen Milatovic
Integral Equations and Operator Theory, 2013, 76 : 285 - 300
[36] On Hadamard’s Coefficients for Two Dimensional Schrödinger Operators
Pierre Gaillard
International Journal of Theoretical Physics, 62
[37] Discrete spectrum of Schrödinger operators with potentials concentrated near conical surfaces
Sebastian Egger
Joachim Kerner
Konstantin Pankrashkin
Letters in Mathematical Physics, 2020, 110 : 945 - 968
[38] Absolutely Continuous Spectrum of Schrödinger Operators with Slowly Decaying and Oscillating Potentials
A. Laptev
S. Naboko
O. Safronov
Communications in Mathematical Physics, 2005, 253 : 611 - 631
[39] On negative eigenvalues of two-dimensional Schrodinger operators with singular potentials
Karuhanga, Martin
Shargorodsky, Eugene
JOURNAL OF MATHEMATICAL PHYSICS, 2020, 61 (05)
[40] On the Discrete Spectrum of the Three-Particle Schrödinger Operator on a Two-Dimensional Lattice
Z. I. Muminov
N. M. Aliev
T. Radjabov
Lobachevskii Journal of Mathematics, 2022, 43 : 3239 - 3251

← 1 2 3 4 5 →