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9 ta ish

Ish: The Asymptotics of the Number of Eigenvalues of a Three-Particle Lattice Schrödinger Operator

  1. Infinite number of eigenvalues of $$2{\times}2$$ operator matrices: Asymptotic discrete spectrum

    Tulkin H. Rasulov, Elyor B. Dilmurodov

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics202011 iqtibos
    ABI

  2. The Efimov effect for a model “three-particle” discrete Schrödinger operator

    Yu. Kh. Èshkabilov

    MaqolaSpectral Theory in Mathematical PhysicsTheoretical and Mathematical Physics20107 iqtibos
    ABI

  3. On the number of eigenvalues of a matrix operator

    Tulkin H. Rasulov

    MaqolaSpectral Theory in Mathematical PhysicsSiberian Mathematical Journal20115 iqtibos
    ABI

  4. Бесконечность числа собственных значений операторных $(2\times 2)$-матриц. Асимптотика дискретного спектра

    Tulkin H. Rasulov, Elyuor Bakhtiyorovich Dilmurodov

    MaqolaSpectral Theory in Mathematical PhysicsТеоретическая и математическая физика20203 iqtibos
    ABI

  5. 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

  6. Asymtotic of the Discrete Spectrum of the Three-Particle Schrödinger Operator on a One-Dimensional Lattice

    N. M. Aliev

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics20232 iqtibos
    ABI

  7. 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

  8. Threshold Analysis of the One-Rank Perturbation Non-Local Discrete Laplacian

    Sh. S. Lakaev, O. I. Kurbonov, Vasila Aktamova

    MaqolaSpectral Theory in Mathematical PhysicsLobachevskii Journal of Mathematics20221 iqtibos
    ABI

  9. 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