Article
Publicly Available
On the Decay in Time of Solutions of the Generalized Regularized Boussinesq System
-
Youcef Mammeri
Published/Copyright:
March 10, 2016
Published Online: 2016-03-10
Published in Print: 2010-11-01
© 2016 by Advanced Nonlinear Studies, Inc.
Articles in the same Issue
- L∞-Bounds for Solutions of Supercritical Elliptic Problems with Finite Morse Index
- Remarks on Existence of Large Solutions for p-Laplacian Equations with Strongly Nonlinear Terms Satisfying the Keller-Osserman Condition
- The Wente Problem Associated to the Modified Helmholtz Operator on Weighted Sobolev Spaces
- Asymptotic Symmetry for a Class of Quasi-Linear Parabolic Problems
- A Multiplicity Theorem for Double Resonant Periodic Problems
- On the Decay in Time of Solutions of the Generalized Regularized Boussinesq System
- Normal Geodesics Connecting two Non-necessarily Spacelike Submanifolds in a Stationary Spacetime
- Uniformly Elliptic Liouville Type Equations Part II: Pointwise Estimates and Location of Blow up Points
- On the Symmetry of the Ground States of Nonlinear Schrödinger Equation with Potential
- Periodic Solutions of a Singular Equation With Indefinite Weight
- Symmetry Results for Nonvariational Quasi-Linear Elliptic Systems
Articles in the same Issue
- L∞-Bounds for Solutions of Supercritical Elliptic Problems with Finite Morse Index
- Remarks on Existence of Large Solutions for p-Laplacian Equations with Strongly Nonlinear Terms Satisfying the Keller-Osserman Condition
- The Wente Problem Associated to the Modified Helmholtz Operator on Weighted Sobolev Spaces
- Asymptotic Symmetry for a Class of Quasi-Linear Parabolic Problems
- A Multiplicity Theorem for Double Resonant Periodic Problems
- On the Decay in Time of Solutions of the Generalized Regularized Boussinesq System
- Normal Geodesics Connecting two Non-necessarily Spacelike Submanifolds in a Stationary Spacetime
- Uniformly Elliptic Liouville Type Equations Part II: Pointwise Estimates and Location of Blow up Points
- On the Symmetry of the Ground States of Nonlinear Schrödinger Equation with Potential
- Periodic Solutions of a Singular Equation With Indefinite Weight
- Symmetry Results for Nonvariational Quasi-Linear Elliptic Systems