Angielski
Power Processing Circuits Design seamlessly infuses important mathematical models and approaches into the optimization of power processing circuits and linear systems. The work unites a constellation of challenging mathematical topics centred on differential equations, linear algebra, and implicit functions with multiple perspectives from the electrical, mathematical, and physical viewpoints, including power handling components, power filtering, and power regulation. Power applications covered encompass first order RC and RL, second order RLC circuits with periodic drives; constant current source; close-loop feedback practices; control loop types; linear regulator; switch-mode regulator; and rotation control. Outlines the physical meaning of differential forms and integral forms in designing circuits for power applicationsDelivers techniques setting up linear algebraic matrix representation of complex circuitsExplores key approaches obtaining steady state and describes methods using implicit functions for close-loop representationDescribes how to implement vector representation of rotational driving sourcesSupplemented by MATLAB implementations
