Modeling of V 2 Current-Mode Control

Recently, the V2 type of constant on-time control has been widely used to improve light-load efficiency. In V2 implementation, the nonlinear PWM modulator is much more complicated than usual, since not only is the inductor current information fed back to the modulator, but the capacitor voltage ripple information is also fed back to the modulator. Generally speaking, there is no sub-harmonic oscillation in constant on-time control. However, the delay due to the capacitor ripple results in sub-harmonic oscillation in V2 constant on-time control. So far, there has been no accurate model to predict instability issue due to the capacitor ripple. This paper presents a new modeling approach for V2 constant on-time control. The power stage, the switches and the PWM modulator are treated as a single entity and modeled based the describing function method. The model for the V2 constant on-time control achieved by the new approach can accurately predict sub-harmonic oscillation. Two solutions are discussed to solve the instability issue. The extension of the model to other types of V2 current-mode control is also shown in the paper. Simulation and experimental results are used to verify the proposed model.

[1]  Cecil Deisch,et al.  Simple switching control method changes power converter into a current source , 1978, 1978 IEEE Power Electronics Specialists Conference.

[2]  A. D. Schoenfeld,et al.  ASDTIC control and standardized interface circuits applied to buck, parallel and buck-boost dc to dc power converters , 1973 .

[3]  Jian Sun Characterization and performance comparison of ripple-based control for voltage regulator modules , 2006 .

[4]  Nathan O. Sokal,et al.  Current-mode control, five different types, used with the three basic classes of power converters: Small-signal AC and large-signal DC characterization, stability requirements, and implementation of practical circuits , 1985, 1985 IEEE Power Electronics Specialists Conference.

[5]  Jian Sun Small-signal modeling of variable-frequency pulsewidth modulators , 2002 .

[6]  Daniel Mitchell,et al.  Pulsewidth modulator phase shift , 1980, IEEE Transactions on Aerospace and Electronic Systems.

[7]  W. Huang A new control for multi-phase buck converter with fast transient response , 2001, APEC 2001. Sixteenth Annual IEEE Applied Power Electronics Conference and Exposition (Cat. No.01CH37181).

[8]  L. H. Dixon,et al.  Average current mode control of switching power supplies , 1990 .

[9]  Song Qu,et al.  Modeling and design considerations of V/sup 2/ controlled buck regulator , 2001, APEC 2001. Sixteenth Annual IEEE Applied Power Electronics Conference and Exposition (Cat. No.01CH37181).

[10]  Jian Li,et al.  New Modeling Approach for Current-Mode Control , 2009, 2009 Twenty-Fourth Annual IEEE Applied Power Electronics Conference and Exposition.

[11]  D MiddlebrookR,et al.  Predicting modulator phase lag in PWM converter feedback loops. , 1981 .

[12]  R. B. Ridley,et al.  A new, continuous-time model for current-mode control (power convertors) , 1991 .

[13]  Allen B. Rosenstein,et al.  Free Running-Switching Mode Power Regulator: Analysis and Design , 1964, IEEE Transactions on Aerospace.