平均电流控制与不对称锯齿或峰值电流控制

C. Delepaut, H. Carbonnier
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引用次数: 1

摘要

SMPS(开关模式电源)中的电导控制通常依靠ACC(平均电流控制)或PCC(峰值电流控制)技术来实现。过去已经发表了对PCC动力学的深入分析,强调这种技术响应由拉普拉斯传递函数覆盖的反馈控制环方案,该方案正确地模拟了有限的开关频率效应。本文是基于非对称锯齿波的ACC动态分析,并与PCC分析相似。结果表明,这些ACC和PCC技术是由相同的微分方程描述的,因此它们属于一种独特的控制技术。随后对该闭环控制技术的带宽和稳定裕度进行了研究,结果表明ACC的相位裕度大于60°,而PCC的动态性能超出ACC,以较低的相位裕度为代价获得更大的带宽频率。本文进一步强调了与时间离散系统和模拟系统相关的拉普拉斯传递函数之间的区别,以及为什么它们应该分开考虑。最后报告了时间模拟,并指出了适当测量电子面包板稳定裕度的具体规定。
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Average Current Control with Asymmetrical Sawtooth or Peak Current Control
Conductance control within SMPS (Switch Mode Power Supply) is typically implemented relying either on the ACC (Average Current Control) or on the PCC (Peak Current Control) technique. An in-depth analysis of the PCC dynamics has been published in the past, highlighting that such technique responds to a feedback control loop scheme covered by Laplace transfer functions properly modelling the limited switching frequency effects. The present paper consists in the dynamic analysis of ACC based on asymmetrical sawtooth, proceeding by similarity with the PCC analysis. It is shown that these ACC and PCC techniques are described by the same differential equations, hence that they pertain to a unique control technique. The bandwidth and stability margins of that closed-loop control technique are subsequently investigated, demonstrating that ACC has a phase margin larger than 60°, while PCC dynamic performance extends beyond ACC with larger bandwidth frequency at a price of lower phase margin. The paper further stresses the differences between Laplace transfer functions relevant to time-discrete and analogue systems, and why they shall be considered separately. Time simulations are finally reported and specific provisions for proper measurement of stability margins on electronic breadboard are indicated.
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