Results 161 to 170 of about 3,258,064 (367)
On measures connected with the cauchy equation
Kuczma, Marek, Smital, Jaroslav
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ABSTRACT The well‐posedness results for mild solutions to the fractional neutral stochastic differential system with Rosenblatt process with Hurst index Ĥ∈12,1$$ \hat{H}\in \left(\frac{1}{2},1\right) $$ is discussed in this article. To demonstrate the results, the concept of bounded integral contractors is combined with the stochastic result and ...
Dimplekumar N. Chalishajar+3 more
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Zygfryd Kominek, a Mathematician, a Teacher, a Friend
Sablik Maciej
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On the uniqueness of the Cauchy problem for semi-elliptic partial differential equations, II [PDF]
Akira Tsutsumi
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Coherence of Coupling Conditions for the Isothermal Euler System
ABSTRACT We consider an isothermal flow through two pipes. At the junction, the flow is possibly modified by some devices, such as valves, compressors, and so on, or by the geometry of the junction; coupling conditions between the traces of the flow must be given.
Andrea Corli+2 more
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ON THE CAUCHY PROBLEM OF THE LINEAR ELLIPTIC PARTIAL DIFFERENTIAL EQUATIONS
Yukio Suyama, Akira Ono
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ABSTRACT We consider evolution (nonstationary) space‐periodic solutions to the n$$ n $$‐dimensional nonlinear Navier–Stokes equations of anisotropic fluids with the viscosity coefficient tensor variable in space and time and satisfying the relaxed ellipticity condition.
Sergey E. Mikhailov
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The singularities of the solutions of the Cauchy problem for second order equations in case the initial manifold includes characteristic points [PDF]
Gen Nakamura, Takao Sasai
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ABSTRACT In this paper, we present a stable numerical scheme for solving two‐dimensional m$$ m $$‐component reaction–diffusion systems. The proposed approach utilizes the backward Euler method for temporal discretization and the hybridized discontinuous Galerkin (HDG) method for spatial discretization.
Shima Baharlouei+2 more
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Numerical solution of Cauchy type singular integral equations by use of the Lobatto-Jacobi numerical integration rule [PDF]
N. I. Ioakimidis, P. S. Theocaris
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