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Dasgupta Anindya - Design and control of matrix converters: regulated 3-phase power supply and voltage sag mitigation for linear loads

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Dasgupta Anindya Design and control of matrix converters: regulated 3-phase power supply and voltage sag mitigation for linear loads
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Springer Nature Singapore Pte Ltd. 2017
Anindya Dasgupta and Parthasarathi Sensarma Design and Control of Matrix Converters Energy Systems in Electrical Engineering 10.1007/978-981-10-3831-0_1
1. Introduction
Anindya Dasgupta 1 and Parthasarathi Sensarma 2
(1)
Avionics Department, Indian Institute of Space Science and Technology, Thiruvananthapuram, Kerala, India
(2)
Department of Electrical Engineering, Indian Institute of Technology Kanpur, Kanpur, Uttar Pradesh, India
Anindya Dasgupta
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Matrix Converter (MC) is a class of switched mode power converters (SMPC) which contains only semiconductor devices in its power processing stage. These converters were conceived as an alternative to the Back to back inverter (B2BI) topology used in 3-phase to 3-phase power conversion. The necessity of finding an alternative to B2BI in the form of a more silicon reliant solution can be understand by analyzing its power stage. Figure a, shows the power conversion stage of B2BI.
Fig 11 Power processing stage of 3 phase to 3 phase back to back inverters - photo 1
Fig. 1.1
Power processing stage of 3 phase to 3 phase back to back inverters
The power stage of B2BI is made up of two inverters connected back to back through a capacitor which is also commonly referred to as the DC link capacitor. The inverter at the input side transforms the 3-phase sinusoidal AC voltage applied to its input terminals to a switched DC voltage which appears across the DC capacitor. The inverter at the output side requires a very stiff DC link voltage at its input terminals. Consequently a large electrolytic capacitor has to be used as the DC link capacitor. A significant portion of volume and weight of the converter is attributed to the DC link capacitor. Moreover, it has a higher failure rate than the semiconductors. Therefore, a 3-phase AC to AC converter whose power stage is realized only with semiconductor devices is likely to have a higher power density and lifetime than the B2BIs. This was the motivation behind finding a more semiconductor reliant mechanism for power conversion.
Topologically MC is similar to buck converter. Although the former is mostly associated with AC power and the latter strictly with DC, a look at the evolution of a buck converter helps to appreciate how MCs work. Figure shows the power stage of a buck converter where the single pole double throw switch Sw is periodically connected to the positive and negative terminals of the input DC voltage source Picture 2 . This results in a pulsating voltage Picture 3 at the output. The DC component of can be obtained by averaging the pulse waveform over the switching period as - photo 4 can be obtained by averaging the pulse waveform over the switching period as 11 Thus by regulating the duty cycle d it is possible to synthesize a - photo 5 as
11 Thus by regulating the duty cycle d it is possible to synthesize a - photo 6
(1.1)
Thus, by regulating the duty cycle d it is possible to synthesize a desirable DC component of the switched voltage Picture 7 . The switching frequency ( Picture 8 ) components and its harmonics which are also present in Picture 9 can be subsequently attenuated to a large extent by using a LC filter. The important point to note here is that any desirable value of the DC component of the output voltage can be generated as long as this value is less than the source voltage Fig 12 Buck converter realized with a single pole double throw switch - photo 10 .
Fig 12 Buck converter realized with a single pole double throw switch - photo 11
Fig. 1.2
Buck converter realized with a single pole double throw switch
Another useful aid in the analysis of 3-phase MC is the output voltage of a 3-phase AC to DC rectifier. Figure b. Let the input voltages be
12 Fig 13 a 3-phase diode rectifier b Output voltage Replacing - photo 12
(1.2)
Fig 13 a 3-phase diode rectifier b Output voltage Replacing the 3 diodes - photo 13
Fig. 1.3
a 3-phase diode rectifier. b Output voltage
Replacing the 3 diodes connected to each of the output terminals by a fully controllable single pole-triple throw(SPTT) switch results in the converter shown in configuration Fig. , this restriction implies that the maximum amplitude of Picture 14 is 0.866 times that of the input line-line voltage amplitude. Within this amplitude limit, a fundamental component of having any amplitude phase and frequency can be produced by appropriately - photo 15 having any amplitude, phase and frequency can be produced by appropriately regulating the SPTT switches.
Fig 14 A 3-phase to 1-phase AC converter power stage Fig 15 Envelope - photo 16
Fig. 1.4
A 3-phase to 1-phase AC converter power stage
Fig 15 Envelope of the input voltage waveform The mode of operating a 3 to - photo 17
Fig. 1.5
Envelope of the input voltage waveform
The mode of operating a 3 to 1-phase AC converter can be extended to 3-phase to 3-phase AC conversion as well. Figure shows a 3-phase to 3-phase AC to AC converter structure made up of 3 SPTT switch. Since the 3-phase output voltages have to be synthesized directly from the 3 input phases all possible 3-phase output voltage envelopes must be completely encapsulated by the input voltage envelope. Consequently, the maximum achievable gain in voltage amplitude is 0.866. Apart from this fundamental limitation, there is no theoretical limitation on the possible set of output voltage waveforms. Therefore, the operational requirements are simplyrealization of the SPTT switches by using available semiconductor switches and devising an appropriate scheme for controlling them.
Each SPTT switch can be realized by 3 single pole-single throw (SPST) switch. By replacing the SPTT switch by 3 SPST switch with common poles connected to an output phase, the topology shown in Fig. is obtained. The 9 SPST appears to be arranged in a 3 3 matrix and hence the topology is referred to as Matrix converter Fig - photo 18
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