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The first one is based on the solution of power flow (PF) problem in the novel model of DC power supply system with the limited overhead contact system (OCS) receptivity.
The design procedure is based on the solution of a set of linear matrix inequalities and one matrix equality and ensures the closed-loop stability using Lyapunov approach and the H∞ performance to guarantee the best robustness to a time-delay in fault detection and isolation.
The control system proposed in this work is based on the solution of the State-Dependent Riccati Equation (SDRE), which is one of the more promising nonlinear techniques for regulating nonlinear systems in all the major branches of engineering.
The methodology is based on the solution region theory.
The LSM is based on the solution of Hamilton Jacobi differential equations.
The main bearing lubrication analysis is based on the solution of the Reynold's equation.
Our approach is based on the solution to a parametric discrete-time periodic Lyapunov equation.
The design is based on the solution set of a linear equation and a realization method.
It is based on the solution of a first-order nonlinear PDE.
The two-stage IMC is based on the solution of two quadratic programs (QP).
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The Reward System implementation is based on the solutions provided by BOINC [45] and EDGI [46].
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com