TY - JOUR
T1 - Modeling and stability analysis of cascade buck converters with N power stages
AU - Yang, Xiaoping
AU - Zhang, Hao
AU - Ma, Xikui
PY - 2009/11
Y1 - 2009/11
N2 - This paper presents a method for stability analysis of N-cell cascade step-down buck converters, which is a kind of complex nonlinear system. A nonlinear model in the form of time-variant state equations is derived, and then the loop gain describing the overall system is introduced. With the help of them, we obtain the equations for phase cross over frequency and gain margin by small-signal perturbation technique, harmonic balance method, and inverse iteration method. Based on the equations, the overall cascade system stability can be analyzed regardless of the number of converters cascaded. Finally, the cascade buck converter with three power stages is used to demonstrate the effectiveness of the proposed stability analysis method.
AB - This paper presents a method for stability analysis of N-cell cascade step-down buck converters, which is a kind of complex nonlinear system. A nonlinear model in the form of time-variant state equations is derived, and then the loop gain describing the overall system is introduced. With the help of them, we obtain the equations for phase cross over frequency and gain margin by small-signal perturbation technique, harmonic balance method, and inverse iteration method. Based on the equations, the overall cascade system stability can be analyzed regardless of the number of converters cascaded. Finally, the cascade buck converter with three power stages is used to demonstrate the effectiveness of the proposed stability analysis method.
KW - Cascade buck converter
KW - Gain margin
KW - Nonlinear system
KW - Phase cross over frequency
KW - Stability analysis
UR - https://www.scopus.com/pages/publications/70449712594
U2 - 10.1016/j.matcom.2009.08.039
DO - 10.1016/j.matcom.2009.08.039
M3 - 文章
AN - SCOPUS:70449712594
SN - 0378-4754
VL - 80
SP - 533
EP - 546
JO - Mathematics and Computers in Simulation
JF - Mathematics and Computers in Simulation
IS - 3
ER -