Adaptive parameter estimation of hyperbolic distributed parameter systems : non-symmetric damping and slowly time varying systems
Adaptive Parameter Estimation of Hyperbolic Distributed Parameter Systems: Non-symmetric Damping and Slowly Time Varying Systems
In this paper a model reference-based adaptive parameter estimator for a wide class of hyperbolic distributed parameter systems is considered. The proposed state and parameter estimator can handle hyperbolic systems in which the damping sesquilinear form may not be symmetric (or even present) and a modification to the standard adaptive law is introduced to account for this lack of symmetry (or absence) in the damping form. In addition, the proposed scheme is modified for systems in which the input...
Analytic Singularities and Microhyperbolic Boundary Value Problems.
Application of variational iteration method to fractional hyperbolic partial differential equations.
Calcul de la solution élémentaire de l'opérateur d'Euler-Poisson-Darboux et de l'opérateur de Tricomi-Clairaut, hyperbolique, d'ordre 2
Classes d'opérateurs faiblement hyperboliques non linéaires
Condition nécessaire et suffisante d'hyperbolicité
Conditions d'hyperbolicité pour les systèmes à multiplicité constante, de rang pouvant varier
Encore sur les équations hyperboliques avec petit paramètre dans les espaces de Banach généraux
Estimations d’intégrales oscillantes
Exact controllability of the wave equation with mixed boundary condition and time-dependent coefficients
In this paper we study the boundary exact controllability for the equation when the control action is of Dirichlet-Neumann form and is a bounded domain in . The result is obtained by applying the HUM (Hilbert Uniqueness Method) due to J. L. Lions.
Exact solutions of Cauchy problem for partial differential equations with double characteristics and singular coefficients
Existence of solutions to microhyperbolic boundary value problems
Geometrical interpretation of the sinh-Gordon equation
Global attractor of the Cauchy problem for a semilinear degenerate damped hyperbolic equation involving the Grushin operator
The aim of this paper is to prove the existence of the global attractor of the Cauchy problem for a semilinear degenerate damped hyperbolic equation involving the Grushin operator with a locally Lipschitz nonlinearity satisfying a subcritical growth condition.
Hyperbolic equations and irregularity
Hyperbolic methods for Einstein's equations.
Kelvin principle for a class of singular equations.
Large time behaviour of the solutions to some nonlinear evolution equations
On periodic solutions of some equations of mathematical physics