Z
Zakieh Avazzadeh
Researcher at Xi'an Jiaotong-Liverpool University
Publications - 156
Citations - 2582
Zakieh Avazzadeh is an academic researcher from Xi'an Jiaotong-Liverpool University. The author has contributed to research in topics: Nonlinear system & Fractional calculus. The author has an hindex of 23, co-authored 113 publications receiving 1506 citations. Previous affiliations of Zakieh Avazzadeh include Nanjing Normal University & Islamic Azad University.
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Numerical solution of Fredholm integral equations of the second kind by using integral mean value theorem II. High dimensional problems
TL;DR: This work describes the integral mean value method (IMVM) as the technical algorithm for solving high dimensional integral equations and applies the mean value theorem directly to fulfill required linearly independent equations.
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Numerical study of the nonlinear anomalous reaction–subdiffusion process arising in the electroanalytical chemistry
TL;DR: A meshless method based on the finite difference scheme derived from the local radial basis function (RBF-FD) that provides accurate solutions on complex domains with any distribution node type.
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Numerical evaluation of fractional Tricomi-type model arising from physical problems of gas dynamics
TL;DR: In this article, the authors deal with approximating the time fractional Tricomi-type model in the sense of the Caputo derivative, where the spatial discretization is obtained using the local radial basis function in a finite difference mode.
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Two-Dimensional Legendre Wavelets for Solving Variable-Order Fractional Nonlinear Advection-Diffusion Equation with Variable Coefficients
TL;DR: In this paper, a numerical scheme for solving two-dimensional variable-order time fractional nonlinear advection-diffusion equation with variable coefficients, where the variable order fractional derivative is in the Caputo type, was proposed.
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On the asymptotic distribution for the periodograms of almost periodically correlated (cyclostationary) processes
TL;DR: The periodogram is introduced and by using an auxiliary operator, it is proved that the limiting distribution of the finite Fourier transform and the periodogram are multivariate complex normal and complex Wishart distributions, respectively.