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17 ta ish

Ish: On the structure of the essential spectrum for the three‐particle Schrödinger operators on lattices

  1. On the number of eigenvalues of a model operator associated to a system of three-particles on lattices

    Sergio Albeverio, S. N. Lakaev, Zahriddin Muminov

    MaqolaSpectral Theory in Mathematical PhysicsRussian Journal of Mathematical Physics200722 iqtibos
    ABI

  2. On the number of eigenvalues of a model operator related to a system of three particles on lattices

    Gianfausto Dell’Antonio, Zahriddin Muminov, Yo. M. Shermatova

    MaqolaSpectral Theory in Mathematical PhysicsJournal of Physics A Mathematical and Theoretical201122 iqtibos
    ABI

  3. The number of eigenvalues of three-particle Schrödinger operators on lattices

    Sergio Albeverio, Gian Fausta Dell Antonio, S. N. Lakaev

    MaqolaSpectral Theory in Mathematical PhysicsJournal of Physics A Mathematical and Theoretical200715 iqtibos
    ABI

  4. The essential and discrete spectrum of a model operator associated to a system of three identical quantum particles

    Sergio Albeverio, S. N. Lakaev, Ramiza Kh. Djumanova

    MaqolaSpectral Theory in Mathematical PhysicsReports on Mathematical Physics200910 iqtibos
    ABI

  5. Study of the essential spectrum of a matrix operator

    Tulkin H. Rasulov

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics20107 iqtibos
    ABI

  6. The Essential Spectrum of a Three Particle Schrödinger Operator on Lattices

    S. N. Lakaev, A. T. Boltaev

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics20237 iqtibos
    ABI

  7. The essential spectrum of the three-particle discrete operator corresponding to a system of three fermions on a lattice

    A. M. Khalkhuzhaev

    MaqolaSpectral Theory in Mathematical PhysicsRussian Mathematics20177 iqtibos
    ABI

  8. On the Essential Spectrum of Three-Particle Discrete Schrödinger Operators with Short-Range Potentials

    Z. E. Muminov, Sh. S. Lakaev, N. M. Aliev

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics20215 iqtibos
    ABI

  9. Infiniteness of the Discrete Spectrum of Two-Particle Discrete Schrödinger Operators

    Sh. S. Lakaev

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics20233 iqtibos
    ABI

  10. Formula for the number of eigenvalues of a three-particle Schrödinger operator on a lattice

    M. I. Muminov

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics20102 iqtibos
    ABI

  11. Essential spectrum of a model operator associated with a three-particle system on a lattice

    Tulkin H. Rasulov

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics20112 iqtibos
    ABI

  12. On the Discrete Spectrum of the Three-Particle Schrödinger Operator on a Two-Dimensional Lattice

    Zahriddin Muminov, N. M. Aliev, Tirkash Radjabov

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics20222 iqtibos
    ABI

  13. Lower bound states of one-particle Hamiltonians on an integer lattice

    Уткир Кулжанов, E. E. Muminov

    MaqolaSpectral Theory in Mathematical PhysicsSiberian Advances in Mathematics20132 iqtibos
    ABI

  14. On finiteness of discrete spectrum of three-particle Schrödinger operator on a lattice

    M. I. Muminov, Yo. M. Shermatova

    MaqolaSpectral Theory in Mathematical PhysicsRussian Mathematics20162 iqtibos
    ABI

  15. Discrete spectrum of a noncompact perturbation of a three-particle Schrödinger operator on a lattice

    M. I. Muminov, N. M. Aliev

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics20152 iqtibos
    ABI

  16. Threshold Analysis of the Schrödinger Operator of the System of Three Particles with Masses $$m_1=m_2=\infty $$ and $$m_3<\infty $$

    Zahriddin Muminov, Shukhrat Alladustov

    MaqolaSpectral Theory in Mathematical PhysicsComplex Analysis and Operator Theory20240 iqtibos
    ABI

  17. The Point Spectrum of the Three-Particle Schrödinger Operator on $$\boldsymbol{\mathbb{Z}}$$ with Masses $$\boldsymbol{m_{1}=m_{2}=\infty}$$ and $$\boldsymbol{m_{3}<\infty}$$

    Zahriddin Muminov, Vasila Aktamova

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics20240 iqtibos
    ABI