Modeling Method for Autonomous Current Inverters
Keywords. Valve inverters, autonomous current inverter
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Modeling Method for Autonomous Current Inverters
Keywords. Valve inverters, autonomous current inverter,
dynamic transients, mathematical models I. I NTRODUCTION In the world, special attention is paid to solving the problems of developing power semiconductor converter technology based on current converters. They are widely used in various industrial spheres, provide rational application with high accuracy of maintaining power parameters. They are characterized by increased operational reliability and extended service life. Nowadays in developed countries "...more than 60% of power generated passes through semiconductor converters. Using power electronics systems to a world-class level will save 12-15% of the electricity generated" [1]. They are distinguished by high accuracy of power parameters maintenance, increased operational reliability, long service life and high efficiency. Their good dynamic characteristics, low noise and vibration level determine their wide application in various industrial facilities. The stages of development and prospects for the problems of modelling the flow of electromagnetic processes in autonomous inverters are inextricably linked with the theoretical and corresponding practical development of both semiconductor devices themselves and energy converters based on them [2- 4]. The development and practical implementation of each next generation of power semiconductor devices, in turn, led to the qualitative development of converting devices with a corresponding increase in their power and expansion of their areas of application, as well as a significant development of methods for their mathematical modelling [3, 4]. Since a necessary condition for improving the quality and reducing the development time of valve converters is the widespread use of effective modelling methods and programs for analysing the operation of converters. II. METHOD The current level of development of language tools and computing technology capabilities allow us to determine the optimal parameters of circuit components, simulate various dynamic and static modes of converters [5, 6]. Analysis of these works shows that the developed models of valve converter based on autonomous inverters can be divided into two main categories: simplified models and accurate models. Usually simplified models are built on the basis of some assumptions, which, according to the authors, have little effect on the final calculations. Thus, the models presented in works [5-7], built on the basis of Kron reduction, are related to ignoring fast dynamic processes. A number of works neglect the dynamics of internal circuits of inverters, including current and voltage circuits for simplification [8, 9]. Although, as noted in [10], the inner loops also play an important role in the dynamics of slow modes. In addition to those described above, methods such as numerical analysis, singular perturbation and intelligent optimization algorithms are often used in the development of simplified models [11-14]. In practice, simplified modelling is usually applied at the initial stage of development to determine the primary requirements set for the scheme. However, at the same time, the question about the degree of error in the obtained analysis results requires additional clarification. Since in the development of simplified models there is often a problem related to its adequacy to the real conditions of transient and steady-state processes [15]. There is no doubt that efficient and operative design and development of reliable and economical valve converters is impossible without detailed description of processes on the basis of their exact mathematical models. The models must take into account variations in the input voltage and load. Accurate models must also take into account the 2022 International Conference on Electrical, Computer, Communications and Mechatronics Engineering (ICECCME) | 978-1-6654-7095-7/22/$31.00 ©2022 IEEE | DOI: 10.1109/ICECCME55909.2022.9988596 Authorized licensed use limited to: IEEE Customer Ops and Contact Center Staff. Downloaded on January 09,2023 at 15:30:44 UTC from IEEE Xplore. Restrictions apply. peculiarities of the control system. So, the complete inverter model which can describe all variables of the system state and accurately predict the system stability is presented in [16]. Here, a mathematical model of the inverter is created using hybrid modelling: the state-variable method can be used to represent steady states and the transfer function can be used to establish the relationship between input and output parameters during dynamically fast states of the inverter. Each submodule is modelled in the form of a state space and combined together in a common reference frame. The complete model is linearized around the operating point and its system matrix is generated to obtain the eigenvalues. In [15], a methodology for accurate modelling of a single-phase aautonomous current inverters (ACI) based on the state-variable method is proposed. This study presents a model called by the authors as a "high-capacity model. The model takes into account the dynamics of the power loop and the network, but it cannot accurately describe the low- frequency characteristics of the system. To select effective methods for modelling and developing programs for analysing valve circuits, it is necessary to know the class of the circuits under study, the types of problems to be solved, the ultimate goals of the study and the basic requirements for the investigated converters [17-20]. For autonomous thyristor converters of the investigated series ACI with possible modes of operation for static and dynamic loads, the following general requirements are imposed [21-24]: 1. Possibility of regulation within the required limits of the operating frequency, which is needed primarily in the installations of the AC valve drive. 2. Possibility of regulation within a sufficiently wide range of the ratio between input E Download 431.38 Kb. Do'stlaringiz bilan baham: |
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