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Equivalent circuits of basic converters in DCM by using virtual switching a buck converter b boost converter c buck-boost converter

Equivalent circuits of basic converters in DCM by using virtual switching a buck converter b boost converter c buck-boost converter

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Article
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Modelling of the switched mode power converter (SMPC) involves obtaining the large signal, steady-state and small signal representations. Transfer functions and state equations are used for mathematical representation of the SMPC. Obtaining these dynamic models using a mathematical or graphical approach sometimes lead to loss of an intuitive unders...

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... terminal device has been proposed [19]. Its main function lies in the topological support to the formulation of the full- order state space model. Along similar lines, this paper introduces the virtual switch to prevent the order reduction in the state space model. As an example, the virtual switch position in three basic converters is shown in Fig. 22. A buck converter example is chosen for modelling (Fig. ...
Context 2
... lies in the topological support to the formulation of the full- order state space model. Along similar lines, this paper introduces the virtual switch to prevent the order reduction in the state space model. As an example, the virtual switch position in three basic converters is shown in Fig. 22. A buck converter example is chosen for modelling (Fig. ...
Context 3
... the controlled switch S 1 and diode S 2 obtains OFF. The voltage at point O becomes v O . This virtual switch only closes when both switches become OFF. U 1 , U 2 and U 3 are the Boolean signals, which are mutually exclusive in time with respect to each other. These Boolean signals control the states of the switches S 1 , S 2 and S 3 shown in Fig. 22a. The bond graph model of converter in Fig. 22a is as shown in Fig. 23. Fig. 23 is the large signal model of the converter in DCM. State equations for the large signal model are given ...
Context 4
... OFF. The voltage at point O becomes v O . This virtual switch only closes when both switches become OFF. U 1 , U 2 and U 3 are the Boolean signals, which are mutually exclusive in time with respect to each other. These Boolean signals control the states of the switches S 1 , S 2 and S 3 shown in Fig. 22a. The bond graph model of converter in Fig. 22a is as shown in Fig. 23. Fig. 23 is the large signal model of the converter in DCM. State equations for the large signal model are given ...

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... This has a significant bearing on the resulting state equations of the system. [41][42][43] This model visually indicates the cause and effect relationships between energy variables, which enhance the visual understanding of the system. This approach uses a logical process of graphical reduction, which ultimately results in the state equations of the large signal and small signal. ...
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... On the other hand, zero-junctions represent parallel connections where the effort variable is the same for all connected components while the flow variable is conserved. Continuous circuit representation along with switching circuits and switching cells are discussed in [14], [23], [24], and briefly discussed in this paragraph that will focus on switching circuits since Continuous circuits are the special case of the more general case switching circuits [25]. Different switching circuits representation techniques were developed, however in this work, switched power junctions technique is to be utilized due to analytical and physical reasons of causality assignment and discontinuities mentioned in [26], [27]. ...
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... D 1 , D 2 , D3 are mutually exclusive control signal to control switches operation. The concept of virtual switch presented in [62] is used to express the converter operation in DCM. This representation is based on the fact that inductor current reaches zero in DCM. ...
... The bond graph techniques improve the understanding of the system graphically. This technique unifies the large and small-signal models and steady-state models for SMPCs [12]. The techniques are applicable to Quasiresonant DC-DC converters also. ...
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... After drawing an appropriate bond graph, the state equations can be derived using Kirchoff's law. After developing the large signal model of the converter, the remaining two models are developed using the steps [12]. Similar procedure is followed in developing the model for quasiresonant converters. ...
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