Перспективы в энергетике и современные решения проблем Наммти 28-29-октябрь 2022 й
ANALYSIS OF DYNAMIC STABILITY AS A RESULT OF LARGE SHOCKS IN THE
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ANALYSIS OF DYNAMIC STABILITY AS A RESULT OF LARGE SHOCKS IN THE
ELECTRICAL POWER SYSTEM IN THE MATLAB PROGRAM H.Sh.Ne’matonov, S.T.Saytaxmetov Tel: +998911597545, e-mail: hikmatillanematjonov2123@gmail.com Farg‘ona politexnika instituti Annotation: The article presents the equations of stability of the electric power system, the asynchronous mode and the asynchronous state of the system, a model of the differential equation in the Matlab program is constructed and the necessary results are obtained. Keywords: static and dynamic stagnation, synchronous and asynchronous mode, Matlab, Simulink. In the modern energy system, the main priority is to eliminate the problems of uninterrupted and high-quality supply of electricity to energy consumers. Today, in the energy system, the level of demand for electric energy consumption by consumers increases rapidly, and as a result, technical measures implemented in the energy system in the course of meeting this demand may not be free of extraordinary defects, which may cause unexpected abnormal operating modes. Abnormal regimes observed in the electric power system (short circuit, shutdown of power generating devices, emergency disconnection of parallel working or power supply lines) lead to disruption of the stability of the power system. The stability of the electrical system is divided into several types. They are as follows: 1) Static stagnation is the property of the system returning to its original or close to its original state as a result of small impulses occurring in the system. 2) Dynamic stability is the property of the system to return to its original or close to its original state as a result of large impulses occurring in the system. 3) Resultant stability is the property of the state of the electrical system, after the stability of the initial mode is disturbed, the synchronous operation is restored and the system is in an independent synchronous state.[1] |
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