Results 1 to 10 of about 88,452 (260)
Properties of the series solution for Painlevé I [PDF]
17 pages, 1 figure.
Hone, A. N. W. +2 more
openaire +5 more sources
On the series solutions of integral equations in scattering
We study the validity of the Neumann or Born series approach in solving the Helmholtz equation and coefficient identification in related inverse scattering problems.
Triki, Faouzi, Karamehmedović, Mirza
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Series Solutions of High-Dimensional Fractional Differential Equations
In the present paper, the series solutions and the approximate solutions of the time–space fractional differential equations are obtained using two different analytical methods.
Jing Chang, Jin Zhang, Ming Cai
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This article circumvents the Laplace transform to provide an analytical solution in a power series form for singular, non-singular, linear, and non-linear ordinary differential equations.
Ahmad El-Ajou +4 more
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Marangoni Driven Boundary Layer Flow of Carbon Nanotubes Toward a Riga Plate
The objective of this article is to explore radiative Marangoni boundary layer flow of carbon nanotubes along a surface that is an electromagnetic actuator, such as a Riga surface.
Anum Shafiq +6 more
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This paper provides a mathematical fractional-order model that accounts for the mindset of patients in the transmission of COVID-19 disease, the continuous inflow of foreigners into the country, immunization of population subjects, and temporary loss of ...
Benedict Barnes +4 more
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In this paper, the new representations of optical wave solutions to fiber Bragg gratings with cubic–quartic dispersive reflectivity having the Kerr law of nonlinear refractive index structure are retrieved with high accuracy.
Hira Tariq +4 more
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Residual power series algorithm for fractional cancer tumor models
In this paper, the new series solutions of some fractional cancer tumor models are investigated by using residual power series method (RPSM). The RPSM is explained with Maclaurin expansion for the solution.
Zeliha Korpinar +3 more
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Exact Solutions for the KMM System in (2+1)-Dimensions and Its Fractional Form with Beta-Derivative
Fractional calculus is useful in studying physical phenomena with memory effects. In this paper, the fractional KMM (FKMM) system with beta-derivative in (2+1)-dimensions was studied for the first time.
Lihua Zhang +4 more
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On comparison of approximate solutions for linear and nonlinear schrodinger equations
In this paper, homotopy analysis transform method and residual power series method for solving linear and nonlinear Schrödinger equations are introduced. Residual power series algorithm gets Maclaurin expansion of the numerical soliton solutions.
Zeliha Korpinar
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