Results 1 to 10 of about 33,351,180 (134)
We here employ a proper orthogonal decomposition (POD) to reduce the dimensionality of unknown coefficient vectors of finite element (FE) solutions for the fractional Tricomi-type equation and develop a reduced-dimension extrapolating FE (RDEFE) method ...
Yuejie Li, Zhendong Luo
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The present paper is devoted to identifying an inaccessible boundary condition for a fractional elliptic problem of Tricomi-Gellerstedt-Keldysh-type. Using the expansion Fourier method, the considered problem can be reformulated as an operator equation ...
Sebti Djemoui +2 more
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Some numerical solutions of local fractional tricomi equation in fractal transonic flow
We investigate numerical solutions of fractional-order Tricomi equation (LFTE) in fractal transonic flow media by employing the method of local fractional q-homotopy transform (LFq-HATM). This method is a combination of methods of homotopy analysis and q-
Mustafa Inc +3 more
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We present the nondifferentiable approximate solution for local fractional Tricomi equation arising in fractal transonic flow by local fractional variational iteration method. Some illustrative examples are shown and graphs are also given.
Ai-Min Yang +2 more
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Tricomi problem and integral equations
Formulas for inverting integral equations that arise when studying the Tricomi problem for the Lavrentyev–Bitsadze equation were derived. Solvability conditions of an auxiliary overdetermined problem in the elliptic part of the mixed domain were found ...
N. B. Pleshchinskii
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In this article the existence and uniqueness of Tricomi problem solution is proven for Lavrentiev–Bizadze equation with the Bessel operator: x−k∂∂x(xk∂u∂x)+signy∂2u∂y2=0 in D area limited with the rectifiable Γ curve, Oy axis and OC:x+y=0 and BC:x−y ...
R. M. Safina
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This paper is related to the blow-up results of solutions to the Cauchy problem of semilinear generalized Tricomi equations, which contain a scale-invariant damping term and a mass term.
Sen Ming, Xiongmei Fan, Xiao Wu
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In the theory of mixed-type equations, most studies have been carried out for bounded domains with smooth boundaries and for equations of the first kind.
Zunnunov, R.T. +2 more
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Numerical evaluation of fractional Tricomi-type model arising from physical problems of gas dynamics
This paper deals with approximating the time fractional Tricomi-type model in the sense of the Caputo derivative. The model is often adopted for describing the anomalous process of nearly sonic speed gas dynamics.
O. Nikan +3 more
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A Reliable Algorithm for a Local Fractional Tricomi Equation Arising in Fractal Transonic Flow
The pivotal proposal of this work is to present a reliable algorithm based on the local fractional homotopy perturbation Sumudu transform technique for solving a local fractional Tricomi equation occurring in fractal transonic flow.
Jagdev Singh +2 more
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