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In addition, the method does not require a Hurwitz convex combination of the dynamic matrices of the subsystems.
One such class of systems is spatially-invariant systems, whose dynamic matrices are circulant and therefore block-diagonalizable by the discrete Fourier transform.
The developed expressions allow us to obtain an equivalent viscous model which dynamic matrices explicitly depend on the viscoelastic damping parameters.
For systems with symmetric dynamic matrices, the problem of minimizing the H2 or H∞ performance of the closed-loop system can be cast as a convex optimization problem.
Periodic Structures (PS) theory is then applied to the dynamic matrices obtained from the finite element program, to account for the periodicity of the structure.
Moreover, in order to reduce the design conservativeness and get better performance, we adopt the slack variable method to realize the decoupling between the Lyapunov matrices and the system dynamic matrices.
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Its official name is the "Dynamic Matrix".
We used dynamic matrix control (DMC) algorithm as a representative of MPC.
After that, the dynamic matrix was used to design the DMC system.
The performance of a DMC (Dynamic Matrix Control) algorithm was studied to control the extractive process.
Quadratic dynamic matrix control (QDMC) is one of the popular MPC strategies.
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