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Market clearing prices are derived with Lagrange relaxation.
Governing equations are derived with the aid of Lagrange's equations.
First, some general quasi-synchronization conditions are derived with explicit expressions of the error bound.
Explicit controller designs are derived with all closed loop eigenvalues placed at the same location.
The deletion rules (i.e., transformation relations) are derived with the concept of the associated linkage.
Novel heuristics are derived with respect to the accelerator function scheduling.
Results are derived with linear matrix inequality formalism and involve up-to-date slack-variables approach.
However, standard "indifference-zone" procedures are derived with a statistically conservative least-favorable-configuration assumption.
The probability density functions of the random variables are derived with the Maximum Entropy Principle.
Both parallel-beam and fan-beam reconstruction formulas are derived with a special weighting function.
The equations of motion are derived with the aid of Lagrange's equations.
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