2005Unpublished venueRequires access

A general space vector PWM algorithm for multilevel inverters, including operation in overmodulation range

Amit Kumar Gupta, Ashwin M. Khambadkone

Open publisher page 16 citations

Abstract

Multilevel inverters are being increasingly used in high power industrial drive applications. There are many modulation techniques available for a multilevel inverter but space vector PWM is commonly used. When the inverter operates in the sinusoidal mode of space vector PWM, the DC link voltage of the inverter is not fully utilized. A suitable overmodulation scheme is required to address this problem. Another problem associated with the space vector PWM of multilevel inverters is, when the level of the inverter increases, the implementation of space vector modulation becomes cumbersome due to the difficulty in determining the location of reference vector, calculation of on-times and large number of switching states. This paper proposes a simple space vector PWM algorithm, which (a) can cover sinusoidal mode and overmodulation mode (b) can easily determine the location of reference vector (c) can easily calculate the on-times (d) can be used for any level of inverter. In the proposed scheme, the on-time calculations are based on a standard two-level space vector PWM. The proposed scheme is explained for a 5-level cascaded H-bridge inverter with operation in sinusoidal mode, overmodulation mode I, and overmodulation mode II. Experimental results are provided to prove the viability of the scheme.

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What this paper is about

Multilevel inverters are being increasingly used in high power industrial drive applications. There are many modulation techniques available for a multilevel inverter but space vector PWM is commonly used. When the inverter operates in the sinusoidal mode of space vector PWM, the DC link voltage of the inverter is not fully utilized. A suitable overmodulation scheme is required to address this problem. Another problem associated with the space vector PWM of multilevel inverters is, when the level of the inverter increases, the implementation of space vector modulation becomes cumbersome due to the difficulty in determining the location of reference vector, calculation of on-times and large number of switching states. This paper proposes a simple space vector PWM algorithm, which (a) can cover sinusoidal mode and overmodulation mode (b) can easily determine the location of reference vector (c) can easily calculate the on-times (d) can be used for any level of inverter. In the proposed scheme, the on-time calculations are based on a standard two-level space vector PWM. The proposed scheme is explained for a 5-level cascaded H-bridge inverter with operation in sinusoidal mode, overmodulation mode I, and overmodulation mode II. Experimental results are provided to prove the viability of the scheme.

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Available abstract

Multilevel inverters are being increasingly used in high power industrial drive applications. There are many modulation techniques available for a multilevel inverter but space vector PWM is commonly used. When the inverter operates in the sinusoidal mode of space vector PWM, the DC link voltage of the inverter is not fully utilized. A suitable overmodulation scheme is required to address this problem. Another problem associated with the space vector PWM of multilevel inverters is, when the level of the inverter increases, the implementation of space vector modulation becomes cumbersome due to the difficulty in determining the location of reference vector, calculation of on-times and large number of switching states. This paper proposes a simple space vector PWM algorithm, which (a) can cover sinusoidal mode and overmodulation mode (b) can easily determine the location of reference vector (c) can easily calculate the on-times (d) can be used for any level of inverter. In the proposed scheme, the on-time calculations are based on a standard two-level space vector PWM. The proposed scheme is explained for a 5-level cascaded H-bridge inverter with operation in sinusoidal mode, overmodulation mode I, and overmodulation mode II. Experimental results are provided to prove the viability of the scheme.

Key concepts: Overmodulation, Inverter, Pulse-width modulation, Control theory (sociology), Computer science, Modulation (music), Voltage, Power (physics)

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