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ESAIM: Control, Optimisation and Calculus of Variations
Volume 6 (2001)
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Approximate Controllability of linear parabolic equations in perforated domains p. 21
Published online: 15 August 2002
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Remarks on exact controllability for the Navier-Stokes equations p. 39
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Relaxation of optimal control problems in Lp-SPACES p. 73
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Contrôle par les coefficients dans le modèle elrod-adams p. 97
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Exact Boundary Controllability of a Hybrid System of elasticity by the HUM Method p. 183
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Coplanar control of a satellite around the Earth p. 239
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Simultaneous controllability in sharp time for two elastic strings p. 259
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A Singular Perturbation Problem in Exact Controllability of the Maxwell System p. 275
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On the Lp-stabilization of the double integrator subject to input saturation p. 291
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Controllability of a slowly rotating Timoshenko beam p. 333
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Stabilization of second order evolution equations by a class of unbounded feedbacks p. 361
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Asymptotics of accessibility sets along an abnormal trajectory p. 387
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Viscosity Solutions of the Bellman Equation for Exit Time Optimal Control Problems with Non-Lipschitz Dynamics p. 415
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Comparison of active control techniques over a dihedral plane p. 443
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Control problems for convection-diffusion equations with control localized on manifolds p. 467
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3D-2D Asymptotic Analysis for Micromagnetic Thin Films p. 489
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Local small time controllability and attainability of a set for nonlinear control system p. 499
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Enhanced Electrical Impedance Tomography via the Mumford–Shah Functional p. 517
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Convergence and asymptotic stabilization for some damped hyperbolic equations with non-isolated equilibria p. 539
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Remarks on weak stabilization of semilinear wave equations p. 553
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On the existence of nonsmooth control-Lyapunov functions in the sense of generalized gradients p. 593
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Homogenization of a spectral equation with drift in linear transport p. 613
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Computation of the demagnetizing potential in micromagnetics using a coupled finite and infinite elements method p. 629
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The SQP method for control constrained optimal control of the Burgers equation p. 649
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