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The problems that can be solved using linear programming include four classes of problems: data consistency verification, data assimilation, data reconciliation, and coefficient estimation.
Code optimization as formulated by the convergence-constraint method can thus be solved using linear programming.
Now, (3) can be solved using linear regression methods while taking input in natural logarithmic form.
Since the loss function is piecewise linear, Eq. (3) is actually a linear programming problem that can be solved using linear programming methods.
Furthermore, the concatenation of two FEC codes presents a non-linear optimization problem, which cannot be solved using linear programming techniques.
Hence, the optimization problem can be solved using linear programming, for instance, using a well-known simplex or interior point method [33].
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The problem is solved using Linear Matrix Inequalities (LMI).
The problem is solved using linear matrix inequality (LMI) and generalized structured singular value (μg) techniques.
Examples of a 1-D rod axial vibration and a 2-D plate in-plane vibration are solved using linear elements as verification.
This gives candidate sets for supplementary controllers which are solved using linear matrix inequality (LMI) techniques and are evaluated in closed-loop mode to detect and quantify process interactions.
The optimization problem is solved using linear programming, and different statistics and variables are assumed to be available in advance.
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