This paper gives sharp estimates of second-order traces of solutions to mixed problems for Kirchhoff equations and Euler-Bernoulli equations with second- and third-order nonhomogeneous boundary conditions. The approach uses pseudodifferential analysis. These sharp trace regularity results have, among others, important implications in corresponding exact controllability/uniform stabilization theories; they allow the removal of geometrical conditions made in prior literature. © 1993 Springer-Verlag New York Inc
In this article we study the existence and uniqueness of local solutions for the initial-boundary v...
34 pages, 2 figuresWe prove smoothing estimates for Schrödinger equations $i\partial_t \phi+\partial...
We deal with m-component vector-valued solutions to the Cauchy problem for a linear both homogeneous...
We consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls g1 and ...
AbstractWe consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls...
In this paper, we improve and extend the local, global, and trace estimates for the solutions of ell...
We consider mixed problems for, initially, a two-dimensional model of an elastic Kirchoff equation w...
We consider mixed problems for Kirchhoff elastic and thermoelastic systems, subject to boundary cont...
This paper considers the Euler-Bernoulli problem with boundary controls g1, g2 in the Dirichlet and ...
We consider the mixed problem for a general, time independent, second order hyperbolic equation in t...
We first identify the space of optimal regularity of a Schrödinger equation defined on a smooth boun...
The well known De Giorgi result on Hölder continuity for solutions of the Dirichlet problem is re-es...
AbstractWe study the regularity of Kirchhoff equations defined on an open bounded domain Ω, dim Ω = ...
We consider a mixed problem for a Kirchoff thermoelastic plate model with clamped boundary condition...
The well known De Giorgi result on Hölder continuity for solutions of the Dirichlet problem is re-es...
In this article we study the existence and uniqueness of local solutions for the initial-boundary v...
34 pages, 2 figuresWe prove smoothing estimates for Schrödinger equations $i\partial_t \phi+\partial...
We deal with m-component vector-valued solutions to the Cauchy problem for a linear both homogeneous...
We consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls g1 and ...
AbstractWe consider the Euler-Bernoulli problem (1.1) in the solution w(t, ·) with boundary controls...
In this paper, we improve and extend the local, global, and trace estimates for the solutions of ell...
We consider mixed problems for, initially, a two-dimensional model of an elastic Kirchoff equation w...
We consider mixed problems for Kirchhoff elastic and thermoelastic systems, subject to boundary cont...
This paper considers the Euler-Bernoulli problem with boundary controls g1, g2 in the Dirichlet and ...
We consider the mixed problem for a general, time independent, second order hyperbolic equation in t...
We first identify the space of optimal regularity of a Schrödinger equation defined on a smooth boun...
The well known De Giorgi result on Hölder continuity for solutions of the Dirichlet problem is re-es...
AbstractWe study the regularity of Kirchhoff equations defined on an open bounded domain Ω, dim Ω = ...
We consider a mixed problem for a Kirchoff thermoelastic plate model with clamped boundary condition...
The well known De Giorgi result on Hölder continuity for solutions of the Dirichlet problem is re-es...
In this article we study the existence and uniqueness of local solutions for the initial-boundary v...
34 pages, 2 figuresWe prove smoothing estimates for Schrödinger equations $i\partial_t \phi+\partial...
We deal with m-component vector-valued solutions to the Cauchy problem for a linear both homogeneous...