Pages that link to "Item:Q5450564"

The following pages link to Numerical approximation of the boundary control for the wave equation with mixed finite elements in a square (Q5450564):

Displaying 35 items.

• Approximation of the controls for the linear beam equation (Q305695) (← links)
• Exact boundary controllability of the second-order Maxwell system: theory and numerical simulation (Q453853) (← links)
• A mixed formulation for the direct approximation of the control of minimal \(L^2\)-norm for linear type wave equations (Q496504) (← links)
• Optimal location of the support of the control for the 1-D wave equation: numerical investigations (Q632391) (← links)
• Boundary controllability of a linear semi-discrete 1-D wave equation derived from a mixed finite element method (Q818585) (← links)
• Exact controllability of a piezoelectric body. Theory and numerical simulation (Q836066) (← links)
• Uniformly controllable schemes for the wave equation on the unit square (Q846936) (← links)
• Uniformly exponentially stable approximations for a class of damped systems (Q998970) (← links)
• Ensuring well-posedness by analogy; Stokes problem and boundary control for the wave equation (Q1206559) (← links)
• The controllability for the internally controlled 1-D wave equation via a finite difference method (Q1628318) (← links)
• The controllability for the semi-discrete wave equation with a finite element method (Q1648766) (← links)
• A variational method for the numerical simulation of a boundary controllability problem for the linear and semilinear 1D wave equations (Q2017299) (← links)
• Uniform boundary observability with Legendre-Galerkin formulations of the 1-D wave equation (Q2062159) (← links)
• A finite element scheme for a 2D-wave equation with dynamical boundary control (Q2104346) (← links)
• Mixed and hybrid Petrov-Galerkin finite element discretization for optimal control of the wave equation (Q2117307) (← links)
• Optimal control in a bounded domain for wave propagating in the whole space: coupling through boundary integral equations (Q2162318) (← links)
• Observability inequalities for Hermite bi-cubic orthogonal spline collocation methods of 2-D integro-differential equations in the square domains (Q2232757) (← links)
• Approximation of the controls for the wave equation with a potential (Q2309513) (← links)
• Transmutation techniques and observability for time-discrete approximation schemes of conservative systems (Q2350736) (← links)
• Quasi exponential decay of a finite difference space discretization of the 1-d wave equation by pointwise interior stabilization (Q2379350) (← links)
• Numerical solution of an inverse initial boundary value problem for the wave equation in the presence of conductivity imperfections of small volume (Q3103962) (← links)
• A mixed finite element formulation for the boundary controllability of the wave equation (Q3495582) (← links)
• Observability properties of a semi-discrete 1d wave equation derived from a mixed finite element method on nonuniform meshes (Q3558949) (← links)
• Numerical Approximation of the Best Decay Rate for Some Dissipative Systems (Q4633788) (← links)
• On the Quadratic Finite Element Approximation of One-Dimensional Waves: Propagation, Observation, and Control (Q4900332) (← links)
• Numerical approximation of the averaged controllability for the wave equation with unknown velocity of propagation (Q4999574) (← links)
• Observability for the Wave Equation with Variable Support in the Dirichlet and Neumann Cases (Q5053545) (← links)
• Numerical Control of a Semilinear Wave Equation on an Interval (Q5054211) (← links)
• SOLUTION OF TIME-PERIODIC WAVE EQUATION USING MIXED FINITE ELEMENTS AND CONTROLLABILITY TECHNIQUES (Q5169356) (← links)
• Numerical approximation schemes for multi-dimensional wave equations in asymmetric spaces (Q5497018) (← links)
• On the observability inequalities of time discrete 2‐D integro‐differential systems in square domains (Q6086451) (← links)
• Numerical Analysis of a Structure-Preserving Space-Discretization for an Anisotropic and Heterogeneous Boundary Controlled $N$-Dimensional Wave Equation As a Port-Hamiltonian System (Q6112477) (← links)
• An application of moment method to uniform boundary controllability property of a semidiscrete 1-d wave equation with a lower rate vanishing viscosity (Q6123020) (← links)
• Numerical approximation of the boundary control for the wave equation in a square domain with a spectral collocation method (Q6125423) (← links)
• Spacetime finite element methods for control problems subject to the wave equation (Q6138470) (← links)