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首页> 外文期刊>IEEE transactions on circuits and systems . I , Regular papers >A Discrete-Time Technique for the Steady-State Analysis of Nonlinear Class-E Amplifiers
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A Discrete-Time Technique for the Steady-State Analysis of Nonlinear Class-E Amplifiers

机译:非线性E类放大器稳态分析的离散技术

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Switched circuits are widely used, particularly for power electronic applications in which efficiency is important. Of these applications, the class-E amplifier has been given particular attention, since it is theoretically a 100%-efficient switched circuit that has been successfully demonstrated in applications such as ballasts, converters, frequency multipliers, and communication amplifiers at frequencies as high as 10 GHz. However, with increasing power or frequency, nonlinearities become extremely important, for instance, in order to achieve actual class-E operation and even to avoid destruction of the switching device. In this paper, a new method for determining the steady-state response of nonlinear circuits containing ideal switches is proposed. While the method is more general, the description is based on the class-E amplifier because of its inherent interest. The method is based on a time-domain Gear discretization of the circuit equations. A technique for determining the initial samples of the discretized equation of each topology is developed, based on the fact that state variables are constant during switching. Finally, assuming a periodic steady-state, a single algebraic system of nonlinear equations is obtained in which the unknowns are the samples of the control variable of the nonlinearity in the whole signal period. To validate the method described, a comparison with PSpice simulations is provided.
机译:开关电路被广泛使用,特别是对于效率很重要的电力电子应用。在这些应用中,E类放大器受到了特别的关注,因为从理论上讲,它是一种效率为100%的开关电路,已在镇流器,转换器,倍频器和通信放大器等应用中成功地证明了其最高频率。 10 GHz。但是,随着功率或频率的增加,非线性变得非常重要,例如,为了实现实际的E类操作,甚至避免损坏开关设备。本文提出了一种确定包含理想开关的非线性电路稳态响应的新方法。尽管该方法较为笼统,但由于其固有的兴趣,因此说明基于E类放大器。该方法基于电路方程的时域Gear离散化。基于状态变量在切换期间恒定的事实,开发了一种确定每种拓扑的离散方程式的初始样本的技术。最后,假设周期为稳态,则获得一个非线性方程的单代数系统,其中未知数是整个信号周期内非线性控制变量的样本。为了验证所述方法,提供了与PSpice仿真的比较。

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