Search Results - "Heydari, M."

Corrosion inhibition and adsorption behaviour of an amido-imidazoline derivative on API 5L X52 steel in CO2-saturated solution and synergistic effect of iodide ions by Heydari, M., Javidi, M.

“…► The CO2 corrosion inhibition of steel was studied by using imidazoline derivative. ► The inhibition efficiency of amido-imidazoline was enhanced by addition…”
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An optimization method based on the generalized Lucas polynomials for variable-order space-time fractional mobile-immobile advection-dispersion equation involving derivatives with non-singular kernels by Heydari, M. H., Atangana, A.

“…•A new version of variable-order (VO) space-time mobile-immobile advectiondispersion equation is introduced.•The V-O fractional derivatives are defined in the…”
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A new variable-order fractional derivative with non-singular Mittag–Leffler kernel: application to variable-order fractional version of the 2D Richard equation by Heydari, M. H., Hosseininia, M.

“…In this study, to overcome the limitations of non-singular fractional derivatives in the Caputo–Fabrizio and Atangana–Baleanu senses (especially in dealing…”
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Texture and nanostructural engineering of conjugated conducting and semiconducting polymers by Heydari Gharahcheshmeh, M., Gleason, K.K.

“…Conducting polymers have attracted tremendous attention because of their unique characteristics, such as metal-like conductivity, ionic conductivity, optical…”
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Numerical study of non-singular variable-order time fractional coupled Burgers’ equations by using the Hahn polynomials by Heydari, M. H., Avazzadeh, Z.

“…In this study, an efficient numerical approach is formulated for solving a category of non-singular variable-order time fractional coupled Burgers’ equations…”
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Adversarial orthogonal regression: Two non-linear regressions for causal inference by Heydari, M. Reza, Salehkaleybar, Saber, Zhang, Kun

“…We propose two nonlinear regression methods, namely, Adversarial Orthogonal Regression (AdOR) for additive noise models and Adversarial Orthogonal Structural…”
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Orthonormal discrete Legendre polynomials for stochastic distributed‐order time‐fractional fourth‐order delay sub‐diffusion equation by Heydari, M. H., Razzaghi, M.

“…In this study, the stochastic distributed‐order time‐fractional version of the fourth‐order delay sub‐diffusion equation is defined by employing the Caputo…”
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New formulation of the orthonormal Bernoulli polynomials for solving the variable-order time fractional coupled Boussinesq–Burger’s equations by Heydari, M. H., Avazzadeh, Z.

“…This paper introduces the variable-order (VO) fractional version of the coupled Boussinesq–Burger’s equations by using the concept of VO fractional derivative…”
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On the selfcommutator of automorphic composition operators by Heydari, M. T.

“…Our principal interest here is in the selfcommutator and the anti selfcommutator of an automorphic composition operator C φ which denoted by [ C φ ∗ ; C φ ]…”
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Extended Chebyshev cardinal wavelets for nonlinear fractional delay optimal control problems by Heydari, M. H., Razzaghi, M.

“…In this study, a new family of cardinal wavelets called the extended Chebyshev cardinal wavelets is introduced to investigate problems on arbitrary finite…”
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A new class of orthonormal basis functions: application for fractional optimal control problems by Heydari, M. H., Razzaghi, M.

“…This study aims to generate a novel set of basis functions called the orthonormal piecewise Chelyshkov functions to solve a certain category of optimal control…”
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Extraction of carboxylated nanocellulose from oat husk: Characterization, surface modification and in vitro evaluation of indomethacin drug release by Dehkhoda, S., Bagheri, M., Heydari, M., Rabieh, S.

“…In this work, the extraction of carboxylated nanocrystalline cellulose from oat husk as an agricultural waste was conducted by ammonium persulfate oxidation…”
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Chebyshev–Gauss–Lobatto collocation method for variable-order time fractional generalized Hirota–Satsuma coupled KdV system by Heydari, M. H., Avazzadeh, Z.

“…In this paper, the Chebyshev–Gauss–Lobatto collocation method is developed for studying the variable-order (VO) time fractional model of the generalized…”
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Legendre wavelets method for solving fractional partial differential equations with Dirichlet boundary conditions by Heydari, M.H., Hooshmandasl, M.R., Mohammadi, F.

“…In this paper, a new method based on the Legendre wavelets expansion together with operational matrices of fractional integration and derivative of these basis…”
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SARS-CoV-2 rate of spread in and across tissue, groundwater and soil: A meshless algorithm for the fractional diffusion equation by Bavi, O., Hosseininia, M., Heydari, M.H., Bavi, N.

“…The epidemiological aspects of the viral dynamic of the SARS-CoV-2 have become increasingly crucial due to major questions and uncertainties around the…”
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An operational matrix method for solving variable-order fractional biharmonic equation by Heydari, M. H., Avazzadeh, Z.

“…In this paper, we focus on the fourth-order biharmonic equation which also has been appeared with fractional derivative order. Then, we generalize the…”
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Jacobi–Gauss–Lobatto collocation approach for non-singular variable-order time fractional generalized Kuramoto–Sivashinsky equation by Heydari, M. H., Avazzadeh, Z.

“…This paper introduces the non-singular variable-order (VO) time fractional version of the generalized Kuramoto–Sivashinsky (GKS) equation with the aid of…”
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An optimization method based on the Legendre wavelets for 3D rotating, squeezing and stretching magnetohydrodymanic flow in a channel with porous wall by Heydari, M. H., Bavi, O.

“…In this paper, the 3D flow in a rotating channel with the lower permeable stretching wall is investigated. The unsteady squeezing flow in the presence of…”
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Orthonormal Bernstein polynomials for solving nonlinear variable‐order time fractional fourth‐order diffusion‐wave equation with nonsingular fractional derivative by Heydari, M. H., Avazzadeh, Z.

“…This article defines a novel version of nonlinear fourth‐order diffusion‐wave equation, which involves variable‐fractional differentiations with nonsingular…”
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Chebyshev polynomials for the numerical solution of fractal–fractional model of nonlinear Ginzburg–Landau equation by Heydari, M. H., Atangana, A., Avazzadeh, Z.

“…This paper introduces a new version for the nonlinear Ginzburg–Landau equation derived from fractal–fractional derivatives and proposes a computational scheme…”
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