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Ibrahim Fatkullin

Member of the Graduate Faculty | Associate Professor, Mathematics | Associate Professor, Applied Mathematics - GIDP

Mathematics
Map Page
$565.4K / $602.8K Funding
20+ Publications
10+ Courses

Research Area

stochastic processes, probability theory, mathematical modeling, fluid dynamics, hydrodynamics, mathematical physics, particle systems, fokker planck equations, nonlinear dynamics, limit shapes

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    Recent

    Limit Shapes for Gibbs Partitions of Sets

    2020
    gibbs partitions, limit shapes, sets, probability, research methods

    On Hydrodynamic Limits of Young Diagrams

    2019
    hydrodynamics, limit theorems, young diagrams, probability theory, mathematical physics

    Coalescing particle systems and applications to nonlinear Fokker Planck equations

    2018
    particle systems, fokker planck equations, nonlinear dynamics, stochastic processes, numerical methods

    Hydrodynamics for a class of dynamic Young tableau

    2017
    hydrodynamics, young tableau, dynamic systems, fluid dynamics, mathematical physics

    Coalescing particle systems and applications to nonlinear Fokker-Planck equations

    2017
    particle systems, fokker planck equations, nonlinear dynamics, stochastic processes, mathematical modeling

    Category competition as a driver of category contrast

    2017
    marketing, consumer behavior, competition, contrast, psychology

    Limit shapes for Gibbs ensembles of partitions

    2017
    gibbs ensembles, limit shapes, partitions, probability theory, statistical mechanics

    Diffusive transport in two-dimensional nematics

    2014
    nematic, diffusive transport, two-dimensional, transport phenomena, fluid dynamics

    A study of blow-ups in the Keller-Segel model of chemotaxis

    2013
    chemotaxis, keller-segel model, blow-ups, mathematical modeling

    A study of blow-ups in the Keller–Segel model of chemotaxis

    2012

    • Analysis of Ordinary Differential Equations

    • Stochastic Processes

    • Stochastic Differential Equations

    • Topics in Applied Mathematics

    • Partial Differential Equations

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