Pages that link to "Item:Q3495582"
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The following pages link to A mixed finite element formulation for the boundary controllability of the wave equation (Q3495582):
Displaying 39 items.
- Optimal location of the support of the control for the 1-D wave equation: numerical investigations (Q632391) (← links)
- Stability results for the approximation of weakly coupled wave equations (Q664920) (← links)
- Boundary controllability of a linear semi-discrete 1-D wave equation derived from a mixed finite element method (Q818585) (← links)
- Propagation of one- and two-dimensional discrete waves under finite difference approximation (Q827003) (← links)
- Uniformly controllable schemes for the wave equation on the unit square (Q846936) (← links)
- Boundary observability of a numerical approximation of Maxwell's system in a cube (Q848654) (← links)
- A mixed formulation and exact controllability approach for the computation of the periodic solutions of the scalar wave equation. I: Controllability problem formulation and related iterative solution (Q857090) (← links)
- Convergence of a two-grid algorithm for the control of the wave equation (Q1012483) (← links)
- Ensuring well-posedness by analogy; Stokes problem and boundary control for the wave equation (Q1206559) (← links)
- Remarks on approximate controllability (Q1333773) (← links)
- Uniform interior stabilization for the finite difference fully-discretization of the 1-D wave equation (Q1617702) (← links)
- Uniform boundary observability with Legendre-Galerkin formulations of the 1-D wave equation (Q2062159) (← links)
- Uniform exponential stability of semi-discrete scheme for observer-based control of 1-D wave equation (Q2086975) (← links)
- A finite element scheme for a 2D-wave equation with dynamical boundary control (Q2104346) (← links)
- Approximation of controls for linear wave equations: a first order mixed formulation (Q2175631) (← links)
- Observability inequalities for Hermite bi-cubic orthogonal spline collocation methods of 2-D integro-differential equations in the square domains (Q2232757) (← links)
- Uniformly semidiscretized approximation for exact observability and controllability of one-dimensional Euler-Bernoulli beam (Q2242946) (← links)
- A novel semi-discrete scheme preserving uniformly exponential stability for an Euler-Bernoulli beam (Q2278527) (← links)
- Quasi exponential decay of a finite difference space discretization of the 1-d wave equation by pointwise interior stabilization (Q2379350) (← links)
- Order reduction-based uniform approximation of exponential stability for one-dimensional Schrödinger equation (Q2667792) (← links)
- Mixed finite element method for a second order Dirichlet boundary control problem (Q2693550) (← links)
- Optimal Internal Dissipation of a Damped Wave Equation Using a Topological Approach (Q3392507) (← links)
- Observability properties of a semi-discrete 1d wave equation derived from a mixed finite element method on nonuniform meshes (Q3558949) (← links)
- A Numerical Method of Local Energy Decay for the Boundary Controllability of Time-Reversible Distributed Parameter Systems (Q3560184) (← links)
- (Q4354659) (← links)
- Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation using a finite-difference method (Q4683166) (← links)
- A New Semidiscretized Order Reduction Finite Difference Scheme for Uniform Approximation of One-Dimensional Wave Equation (Q5117356) (← links)
- Analysis of an observer strategy for initial state reconstruction of wave-like systems in unbounded domains (Q5126387) (← links)
- SOLUTION OF TIME-PERIODIC WAVE EQUATION USING MIXED FINITE ELEMENTS AND CONTROLLABILITY TECHNIQUES (Q5169356) (← links)
- A uniformly controllable and implicit scheme for the 1-D wave equation (Q5315511) (← links)
- Numerical approximation of the boundary control for the wave equation with mixed finite elements in a square (Q5450564) (← links)
- Controllability of the linear elasticity as a first-order system using a stabilized space-time mixed formulation (Q6099188) (← links)
- Spacetime finite element methods for control problems subject to the wave equation (Q6138470) (← links)
- Uniformly exponential stability of semi-discrete scheme for a vibration cable with a tip mass under observer-based feedback control (Q6145583) (← links)
- Space-Time Finite Element Methods for Distributed Optimal Control of the Wave Equation (Q6154531) (← links)
- Uniform exponential decay of the energy for a fully discrete wave equation with point‐wise dissipation (Q6184069) (← links)
- Weighted Ingham-type inequalities via the positivity of quadratic polynomials (Q6562893) (← links)
- Numerical method of the exact control for the elastic string problem with moving boundary (Q6596775) (← links)
- Exponential stabilization and discrete approximation for axially moving Euler-Bernoulli beam under nonlinear boundary control (Q6663106) (← links)