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Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
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Published By Springer-Verlag
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Symbolic formulation of dynamic equations for interconnected flexible bodies: The GEMMES software
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005146
◽
2005
◽
pp. 17-27
Author(s):
C. Garnier
Keyword(s):
Dynamic Equations
◽
Flexible Bodies
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Further results on exact controllability of the Euler-Bernoulli equation with controls on the dirichlet and neumann boundary conditions
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005156
◽
2005
◽
pp. 226-234
◽
Cited By ~ 3
Author(s):
I. Lasiecka
◽
R. Triggiani
Keyword(s):
Boundary Conditions
◽
Exact Controllability
◽
Neumann Boundary
◽
Neumann Boundary Conditions
◽
Bernoulli Equation
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Galerkine approximation for wave equation in moving domain
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005155
◽
2005
◽
pp. 191-225
◽
Cited By ~ 1
Author(s):
J. P. Zolesio
Keyword(s):
Wave Equation
◽
Moving Domain
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Identification of coefficients with bounded variation in the wave equation
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005158
◽
2005
◽
pp. 248-254
Author(s):
J. P. Zolesio
Keyword(s):
Wave Equation
◽
Bounded Variation
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Shape hessian by the velocity method: A Lagrangian approach
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005159
◽
2005
◽
pp. 255-279
◽
Cited By ~ 4
Author(s):
M. C. Delfour
◽
J. P. Zolésio
Keyword(s):
Lagrangian Approach
◽
Shape Hessian
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Using the physical properties of systems for control: An illustration
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005163
◽
2005
◽
pp. 322-327
Author(s):
H. J. C. Huijberts
Keyword(s):
Physical Properties
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A numerical method for drag minimization via the suction and injection of mass through the boundary
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005162
◽
2005
◽
pp. 312-321
◽
Cited By ~ 1
Author(s):
Max D. Gunzburger
◽
Lisheng Hou
◽
Thomas P. Svobodny
Keyword(s):
Numerical Method
◽
Drag Minimization
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Uniform stabilization of the wave equation with dirichlet-feedback control without geometrical conditions
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005149
◽
2005
◽
pp. 62-108
Author(s):
I. Lasiecka
◽
R. Triggiani
Keyword(s):
Wave Equation
◽
Feedback Control
◽
Uniform Stabilization
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Differential stability of perturbed optimization with applications to parameter estimation
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005161
◽
2005
◽
pp. 298-311
Author(s):
Murali Rao
◽
Jan Sakolowski
Keyword(s):
Parameter Estimation
◽
Differential Stability
◽
Perturbed Optimization
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Boundary control problems for non-autonomous parabolic systems
Stabilization of Flexible Structures - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0005153
◽
2005
◽
pp. 156-166
Author(s):
Paolo Acquistapace
◽
Brunello Terreni
Keyword(s):
Boundary Control
◽
Parabolic Systems
◽
Control Problems
◽
Boundary Control Problems
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