The authors use partial integral equations and Lyapunov techniques to cast impulse-to-peak norm analysis as convex optimization and derive optimal state-feedback controllers for linear PDEs via strong duality.
Optimal Boundary Control of R e- action–Diffusion Partial Differential Equations via Weak V ariations
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Impulse-to-Peak-Output Norm Optimal State-Feedback Control of Linear PDEs
The authors use partial integral equations and Lyapunov techniques to cast impulse-to-peak norm analysis as convex optimization and derive optimal state-feedback controllers for linear PDEs via strong duality.