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Иш: Boundary Value Problem for a Degenerate Equation of Even Order With a Fractional Derivative in a Mixed Domain

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  2. The random walk's guide to anomalous diffusion: a fractional dynamics approach

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    Мақола200035 иқтибос
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  3. Fractional Calculus and Waves in Linear Viscoelasticity

    Francesco Mainardi

    Китоб201025 иқтибос
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  4. Dirichlet problem for mixed-type equations in a rectangular domain

    К. Б. Сабитов

    Мақола200715 иқтибос
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  5. Relative fractional dynamics of stock markets

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  6. Dirichlet Problems for Mixed-Type Equations with Fractional Derivatives

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  7. Uniqueness of solutions to Dirichlet problems for generalized Lavrent'ev-Bitsadze equations with a fractional derivative

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  8. The first boundary-value problem for an equation of mixed type with a singular coefficient

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  9. A dirichlet problem for an equation of mixed type with a discontinuous coefficient

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  10. Dirichlet problem for a nonlocal wave equation

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  11. Dirichlet problem for the generalized Laplace equation with the Caputo derivative

    O. Kh. Masaeva

    Мақола20125 иқтибос
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  12. Lie symmetry, chaos optimal control in non-linear fractional-order diabetes mellitus, human immunodeficiency virus, migraine Parkinson’s diseases models: using evolutionary algorithms

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  13. THEORY AND APPLICATIONS OF FRACTIONAL DIFFERENTIAL EQUATIONS. NORTH-HOLLAND MATHEMATICS STUDIES

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  14. Dirichlet problem for equations of mixed type in a half-strip

    К. Б. Сабитов

    Мақола20072 иқтибос
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  15. Existence of Solution to Dirichlet Problem for Generalized Lavrent’ev-Bitsadze Equation with a Fractional Derivative

    Мақола20202 иқтибос
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  16. Fractional optimal control of compartmental SIR model of COVID-19: Showing the impact of effective vaccination

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  17. A case study of 2019‐nCoV in Russia using integer and fractional order derivatives

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  18. On the solvability of a Dirichlet‐type problem for one equation with variable coefficients

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  19. Obtaining a representation of the solution of the Cauchy problem for one equation with a fractional derivative and applying it to the equation of forced beam vibrations

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