Semidiscretization for a nonlocal parabolic problem.

El Hachimi, Abderrahmane; Ammi, Moulay Rachid Sidi

Displaying similar documents to “Semidiscretization for a nonlocal parabolic problem.”

Periodic solutions of $p$ -Laplacian systems with a nonlinear convection term.

El Ouardi, Hamid (2009)

Electronic Journal of Qualitative Theory of Differential Equations [electronic only]

Similarity:

Finite element approximation of a two-layered liquid film in the presence of insoluble surfactants

John W. Barrett, Linda El Alaoui (2008)

ESAIM: Mathematical Modelling and Numerical Analysis

Similarity:

We consider a system of degenerate parabolic equations modelling a thin film, consisting of two layers of immiscible Newtonian liquids, on a solid horizontal substrate. In addition, the model includes the presence of insoluble surfactants on both the free liquid-liquid and liquid-air interfaces, and the presence of both attractive and repulsive van der Waals forces in terms of the heights of the two layers. We show that this system formally satisfies a Lyapunov structure, and a...

Time-dependent Stokes equations with measure data.

Bui An Ton (2003)

Abstract and Applied Analysis

Similarity:

Critical point theory applied to a class of the systems of the superquadratic wave equations.

Jung, Tacksun, Choi, Q-Hueng (2008)

Boundary Value Problems [electronic only]

Similarity:

Weak solutions of a stochastic model for two-dimensional second grade fluids.

Razafimandimby, P.A., Sango, M. (2010)

Boundary Value Problems [electronic only]

Similarity:

Large time-stepping spectral methods for the semiclassical limit of the defocusing nonlinear Schrödinger equation.

Liang, Zongqi (2009)

Discrete Dynamics in Nature and Society

Similarity:

Classical global solutions of the initial boundary value problems for a class of nonlinear parabolic equations

Guo Wang Chen (1994)

Commentationes Mathematicae Universitatis Carolinae

Similarity:

The existence, uniqueness and regularities of the generalized global solutions and classical global solutions to the equation $u_{t} = - A (t) u_{x^{4}} + B (t) u_{x^{2}} + g {(u)}_{x^{2}} + f {(u)}_{x} + h {(u_{x})}_{x} + G (u)$ with the initial boundary value conditions $u (- ℓ, t) = u (ℓ, t) = 0, u_{x^{2}} (- ℓ, t) = u_{x^{2}} (ℓ, t) = 0, u (x, 0) = ϕ (x),$ or with the initial boundary value conditions $u_{x} (- ℓ, t) = u_{x} (ℓ, t) = 0, u_{x^{3}} (- ℓ, t) = u_{x^{3}} (ℓ, t) = 0, u (x, 0) = ϕ (x),$ are proved. Moreover, the asymptotic behavior of these solutions is considered under some conditions.

Multiple solutions for a class of $p (x)$ -Laplacian systems.

Fu, Yongqiang, Zhang, Xia (2009)

Journal of Inequalities and Applications [electronic only]

Similarity:

A study of Galerkin method for the heat convection equations

Polina Vinogradova, Anatoli Zarubin (2012)

Applications of Mathematics

Similarity:

The paper investigates the Galerkin method for an initial boundary value problem for heat convection equations. New error estimates for the approximate solutions and their derivatives in strong norm are obtained.