The Number of Eigenvalues of the Three-Particle Schrödinger Operator on Three Dimensional Lattice

被引：0

作者：

A. M. Khalkhuzhaev

J. I. Abdullaev

J. Kh. Boymurodov

机构：

[1] Romanovskii Institute of Mathematics,

[2] Samarkand State University,undefined

[3] Navoi State Pedagogical Institute,undefined

来源：

Lobachevskii Journal of Mathematics | 2022年 / 43卷

关键词：

Hamiltonian; Schrödinger operator; three-particle; zero-range; fermion; lattice; eigenvalue; invariant subspace; quasimomentum;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：3486 / 3495

页数：9

共 50 条

[21] Spectral properties of the three-particle difference schrödinger operator
S. N. Lakaev
J. I. Abdullaev
Functional Analysis and Its Applications, 1999, 33 : 151 - 153
[22] On the Number and Location of Eigenvalues of the Two Particle Schrödinger Operator on a Lattice
S. N. Lakaev
Sh. I. Khamidov
Lobachevskii Journal of Mathematics, 2022, 43 : 3541 - 3551
[23] Invariant Subspaces and Eigenvalues of the Three-Particle Discrete Schrödinger Operators
J. I. Abdullaev
A. M. Khalkhuzhaev
T. H. Rasulov
Russian Mathematics, 2023, 67 : 1 - 15
[24] Invariant Subspaces and Eigenvalues of the Three-Particle Discrete Schrödinger Operators
Abdullaev, J. I.
Khalkhuzhaev, A. M.
Rasulov, T. H.
RUSSIAN MATHEMATICS, 2023, 67 (09) : 1 - 15
[25] Finiteness of the number of eigenvalues of the two-particle Schrödinger operator on a lattice
J. I. Abdullaev
I. A. Ikromov
Theoretical and Mathematical Physics, 2007, 152 : 1299 - 1312
[26] The Efimov effect for a model “three-particle” discrete Schrödinger operator
Yu. Kh. Éshkabilov
Theoretical and Mathematical Physics, 2010, 164 : 896 - 904
[27] On the Infinite Number of Eigenvalues of the Two-Particle Schrödinger Operator on a Lattice
J. I. Abdullaev
A. M. Khalkhuzhaev
Yu. S. Shotemirov
Russian Mathematics, 2024, 68 (12) : 25 - 32
[28] Finiteness of the discrete spectrum of the three-particle schrödinger equation on a lattice
Zh. I. Abdullaev
S. N. Lakaev
Theoretical and Mathematical Physics, 1997, 111 : 467 - 479
[29] The infiniteness of the number of eigenvalues in the gap in the essential spectrum for the three-particle Schrodinger operator on a lattice
Muminov, M. E.
THEORETICAL AND MATHEMATICAL PHYSICS, 2009, 159 (02) : 667 - 683
[30] THE EXISTENCE OF EIGENVALUES OF SCHRO?DINGER OPERATOR ON THREE DIMENSIONAL LATTICE
Abdullaev, J. I.
Khalkhuzhaev, A. M.
Kuliev, K. D.
METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY, 2022, 28 (03): : 189 - 208

← 1 2 3 4 5 →