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26 ta ish

Ish: The Infiniteness of the Number of Eigenvalues of the Schrödinger Operator of a System of Two Particles on a Lattice

  1. The few-body problem on a lattice

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  2. Schrödinger Operators on Lattices.The Efimov Effect and Discrete Spectrum Asymptotics

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  3. The Threshold Effects for the Two-Particle Hamiltonians on Lattices

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    MaqolaSpectral Theory in Mathematical PhysicsCommunications in Mathematical Physics200576 iqtibos
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  4. Hamiltonians in solid-state physics as multiparticle discrete Schrödinger operators: Problems and results

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  5. The bound state of weakly coupled Schrödinger operators in one and two dimensions

    Barry Simon

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  6. On the bound state of Schrödinger operators in one dimension

    Martin Klaus

    Maqola197730 iqtibos
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  7. Perturbation Theory for Linear Operators

    Tosio Kato

    Kitob199528 iqtibos
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  8. Bose–Hubbard models with on-site and nearest-neighbor interactions: exactly solvable case

    S. N. Lakaev, Shokhrukh Yu. Kholmatov, Shakhobiddin I Khamidov

    Maqola202126 iqtibos
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  9. Asymptotic behavior of an eigenvalue of the two-particle discrete Schrödinger operator

    S. N. Lakaev, A. M. Khalkhuzhaev, Sh. S. Lakaev

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics201221 iqtibos
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  10. Sarlavhasiz

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  11. Asymptotics of the discrete spectrum of a model operator associated with a system of three particles on a lattice

    Tulkin H. Rasulov

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics201019 iqtibos
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  12. Perturbation theory for eigenvalues and resonances of Schrödinger hamiltonians

    Jeffrey Rauch

    Maqola198018 iqtibos
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  13. The threshold effects for a family of Friedrichs models under rank one perturbations

    Sergio Albeverio, S. N. Lakaev, Zahriddin Muminov

    MaqolaSpectral Theory in Mathematical PhysicsJournal of Mathematical Analysis and Applications200616 iqtibos
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  14. Conditions for the Existence of Eigenvalues of a Three-Particle Lattice Model Hamiltonian

    Bekzod I. Bahronov, Tulkin H. Rasulov, Mubashar Rehman

    MaqolaSpectral Theory in Mathematical PhysicsRussian Mathematics202314 iqtibos
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  15. Bound states of a system of two fermions on a one-dimensional lattice

    J. I. Abdullaev

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics200613 iqtibos
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  16. The Number and Location of Eigenvalues of the Two Particle Discrete Schrödinger Operators

    I. N. Bozorov, Sh. I. Khamidov, S. N. Lakaev

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics202212 iqtibos
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  17. Spectrum of the two-particle Schrödinger operator on a lattice

    S. N. Lakaev, A. M. Khalkhuzhaev

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics200811 iqtibos
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  18. On the Number and Location of Eigenvalues of the Two Particle Schrödinger Operator on a Lattice

    S. N. Lakaev, Sh. I. Khamidov

    MaqolaCold Atom Physics and Bose-Einstein CondensatesLobachevskii Journal of Mathematics202210 iqtibos
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  19. Perturbation Theory for the Two-Particle Schrodinger Operator on a One-Dimensional Lattice

    J. I. Abdullaev

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics200510 iqtibos
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  20. The Number of Eigenvalues of the Three-Particle Schrödinger Operator on Three Dimensional Lattice

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  21. Finiteness of the number of eigenvalues of the two-particle Schrödinger operator on a lattice

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    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics20079 iqtibos
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  22. Bound states of a two-boson system on a two-dimensional lattice

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    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics20168 iqtibos
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  23. The Essential Spectrum of a Three Particle Schrödinger Operator on Lattices

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  24. Universality of the discrete spectrum asymptotics of the three-particle Schrödinger operator on a lattice

    M. I. Muminov, Tulkin H. Rasulov

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  25. Existence of the eigenvalues of a tensor sum of the Friedrichs models with rank 2 perturbation

    Tulkin H. Rasulov, Bekzod I. Bahronov

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