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<title>JAEM 2016, Vol 6, No 1</title>
<link>http://belgelik.isikun.edu.tr/xmlui/handleiubelgelik/2399</link>
<description>JAEM 2016, Vol 6, No 1 koleksiyonunu içerir.</description>
<pubDate>Thu, 09 Apr 2026 04:13:16 GMT</pubDate>
<dc:date>2026-04-09T04:13:16Z</dc:date>
<item>
<title>On the third boundary value problem for parabolic equations in a non-regular domain of RN+1</title>
<link>http://belgelik.isikun.edu.tr/xmlui/handleiubelgelik/6056</link>
<description>On the third boundary value problem for parabolic equations in a non-regular domain of RN+1
Kheloufi, Arezki
In this paper, we look for sufficient conditions on the lateral surface of the domain and on the coefficients of the boundary conditions of a N?space dimensional linear parabolic equation, in order to obtain existence, uniqueness and maximal regularity of the solution in a Hilbertian anisotropic Sobolev space when the right hand side of the equation is in a Lebesgue space. This work is an extension of solvability results obtained for a second order parabolic equation, set in a non-regular domain of R 3 obtained in [1], to the case where the domain is cylindrical, not with respect to the time variable, but with respect to N space variables, N &gt; 1.
</description>
<pubDate>Fri, 01 Jan 2016 00:00:00 GMT</pubDate>
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<dc:date>2016-01-01T00:00:00Z</dc:date>
</item>
<item>
<title>Analytical and numerical aspects of the dissipative nonlinear Schrödinger equation</title>
<link>http://belgelik.isikun.edu.tr/xmlui/handleiubelgelik/6038</link>
<description>Analytical and numerical aspects of the dissipative nonlinear Schrödinger equation
Bayındır, Cihan
In this paper various analytical and numerical aspects of the dissipative nonlinear Schrodinger equation (d-NLS equation) are discussed. Decaying solitary wave type solutions derived by Demiray is reviewed and a new approximate solitary wave type solution of the d-NLS equation is introduced in order to make comparisons. Also a split-step Fourier scheme is proposed for numerical solution of the d-NLS equation and the analytical solutions are compared with the numerical results.
</description>
<pubDate>Fri, 01 Jan 2016 00:00:00 GMT</pubDate>
<guid isPermaLink="false">http://belgelik.isikun.edu.tr/xmlui/handleiubelgelik/6038</guid>
<dc:date>2016-01-01T00:00:00Z</dc:date>
</item>
<item>
<title>Soret-Dufour, radiation and hall effects on unsteady mhd flow of a viscous incompressible fluid past an inclined plate embedded in porous medium</title>
<link>http://belgelik.isikun.edu.tr/xmlui/handleiubelgelik/2588</link>
<description>Soret-Dufour, radiation and hall effects on unsteady mhd flow of a viscous incompressible fluid past an inclined plate embedded in porous medium
Pandya, Nidhi; Shukla, Ashish Kumar
A study is presented with Soret-Dufour, Hall and radiation effects on unsteady MHD flow of a viscous incompressible fluid past an inclined porous plate immersed in porous medium. The governing equations of non-dimensional forms of flow field were solved numerically using Crank-Nicolson implicit finite difference method. The results are obtained for velocity, temperature and concentration. The effects of various parameters are discussed on flow variables and are presented through graphs and tables.
</description>
<pubDate>Fri, 01 Jan 2016 00:00:00 GMT</pubDate>
<guid isPermaLink="false">http://belgelik.isikun.edu.tr/xmlui/handleiubelgelik/2588</guid>
<dc:date>2016-01-01T00:00:00Z</dc:date>
</item>
<item>
<title>Solving a nonlinear inverse problem of identifying an unknown source term in a reaction-diffusion equation by adomian decomposition method</title>
<link>http://belgelik.isikun.edu.tr/xmlui/handleiubelgelik/2587</link>
<description>Solving a nonlinear inverse problem of identifying an unknown source term in a reaction-diffusion equation by adomian decomposition method
Pourgholi, Reza; Saeedi, Akram
We consider the inverse problem of finding the nonlinear source for nonlinear Reaction-Diffusion equation whenever the initial and boundary condition are given. We investigate the numerical solution of this problem by using Adomian Decomposition Method (ADM). The approach of the proposed method is to approximate unknown coefficients by a nonlinear function whose coefficients are determined from the solution of minimization problem based on the overspecified data. Further, the Tikhonov regularization method is applied to deal with noisy input data and obtain a stable approximate solution. This method is tested for two examples. The results obtained show that the method is efficient and accurate. This study showed also, the speed of the convergent of ADM.
</description>
<pubDate>Tue, 05 Apr 2016 00:00:00 GMT</pubDate>
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<dc:date>2016-04-05T00:00:00Z</dc:date>
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