Finite dimensional observers and compensators for thermoelastic systems with boundary controls and point observations

Numerical Approximation of Controllability of Trajectories for Euler–bernoulli Thermoelastic Plates

“…In Ref. 8 the approximation, based on FEM, is introduced for thermoelastic systems with boundary control and point observation. No numerical results are known about the approximation of control problems for thermoelastic system.…”

Exact Controllability of Semilinear Thermoelastic Systems with Monotone Nonlinearity

“…Lagnese [4] initially studied the controllability of the linear thermoelastic system. Later, there was a vast amount of literature regarding various types of controllability for the linear and semilinear thermoelastic systems, with the control either as distributed control or thorough the boundary (see [5][6][7][8][9][10][11][12][13][14][15]). Now, consider the two Hilbert spaces H 1 0, and H , defined as…”

Exact Controllability of a Semilinear Thermoelastic System with Control Solely in Thermal Equation

“…The controllability of the linear thermoelastic system is initially cosidered by Lagnese in [4]. After that, there is a vast amount of literature with various types of controllability of linear system corresponding with (1.1)-(1.2) (i.e., g i ≡ 0 : i = 1, 2) with the controls either as distributed controls or through the boundary, see [4][5][6][7][8][9][10][11][12][13][14][15][16][17]. Some controllability results for semilinear systems can be seen in [18][19][20].…”