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**1 - 2**of**2**### The Minimum Dissipated Active and Reactive Power: an Equilibrium State of the Circuits Under Nonsinusoidal Conditions

"... Abstract:- The use of the power and energy functional in the analysis of the electric circuits makes it possible to appreciate the energetic equilibrium state attained in the circuit at a certain moment. This paper is concerned with a demonstration of the principle of minimum dissipated active power ..."

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Abstract:- The use of the power and energy functional in the analysis of the electric circuits makes it possible to appreciate the energetic equilibrium state attained in the circuit at a certain moment. This paper is concerned with a demonstration of the principle of minimum dissipated active power for the steady state circuits under nonsinusoidal conditions. It is shown that the equilibrium state is one of a minimum energetic state. A Multisim application is used. Key-Words:- power functionals, minimum dissipated active power, nonsinusoidal conditions, Multisim application. 1

### On Existence of the Principles of Minimum Dissipated Power for Linear and Nonlinear Electric Circuits

"... Abstract:- The principles of the minimum dissipated power are extremely important in the analysis of electrical circuits, and represent the equilibrium state of all the circuit.. For demonstrate these principles, in the present work, a power functional is built for a circuit in steady-state conditio ..."

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Abstract:- The principles of the minimum dissipated power are extremely important in the analysis of electrical circuits, and represent the equilibrium state of all the circuit.. For demonstrate these principles, in the present work, a power functional is built for a circuit in steady-state conditions and its limit is determined. It is shown that the minimum of this functional corresponds to the minimum dissipated power in the circuit. Some applications to electric linear and nonlinear circuits are shown. Key-Words:- electric circuits, stationary regime, dissipated power, Hilbert space, minimum of functionals. 1