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LASSAAD AMMAR CHERGUI CHERGUI

College
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Personal data

  • 0507557187
  • L.CHERGUI@qu.edu.sa
  • Desktop watches
    Google Scholar
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    Scientific qualifications

    • Ph.D. in mathematics with high honors.
    • Honors in math - ranked third out of six nationally.

    Research interests

    • Asymptotic behaviour for solutions of ODE and PDE.

    Published research

    • Remarks on damped Schrödinger equation of Choquard type (2021-01-01)
    • CORRIGENDUM TO: A Note on the FRACTIONAL SCHRÖDINGER EQUATION OF CHOQUARD TYPE (2025-01-01)
    • Convergence of global and bounded solutions of the wave equation with nonlinear dissipation and analytic nonlinearity (2009-01-01)
    • Wellposedness and Scattering for Some Bi-inhomogeneous Schrödinger-Choquard Equation with Linear Damping (2024-01-01)
    • A Note on a Damped Focusing Inhomogeneous Choquard Equation (2021-01-01)
    • on second order GRADIENT LIKE SYSTEM WITH PARTIALLY LOJASIEWICZ GRADIENT NONLINEARITY (2024-01-01)
    • NOTE ON SOME FRACTIONAL BI-INHOMOGENEOUS SCHRODINGER-CHOQUARD EQUATIONS (2020-01-01)
    • On well-posedness for power type coupled nonlinear Shr¨odinger equations in R (2025-01-01)
    • Convergence of global and bounded solutions of a second order gradient like system with nonlinear dissipation and analytic nonlinearity (2008-01-01)
    • Existence and dynamics of normalized solutions to nonlinear Schrödinger equations with mixed fractional Laplacians (2023-01-01)
    • Convergence of global and bounded solutions of some nonautonomous second order evolution equations with nonlinear dissipation (2011-01-01)
    • Threshold of global existence for a Gross-Pitaevskii system associated with a dipolar Bose-Einstein condensate in 2D (2021-01-01)
    • On blowup solutions for the mixed fractional Schrödinger equation of Choquard type (2022-01-01)
    • Well-posedness and blow-up of Virial type for some fractional inhomogeneous Choquard equations (2020-01-01)
    • Uniform-in-time bounds of Flocculation System Type with Diffusion (2025-01-01)

    Teaching materials

    • Introduction to Statistics and Probability STAT101
    • Numerical analysis
    • Introduction to Topology
    • Real Analysis 1
    • Theory of cliques
    • Foundations of mathematics
    • Number theory
    • Integral and Differential Calculus of Science 1
    • Integral and Differential Calculus for Science 2
    • Loops and Fields
    • Real Analysis 2
    • Linear Algebra 1
    • Linear Algebra 2

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