Cummins Presentation

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Performance Enhancements using Matrix Converters in Open-Ended Drives Ned Mohan Krushna Mohapatra

University of Minnesota

Thursday March 1, 2007 APEC 2007

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U.S. Energy Production and Consumption

(a)

(b)

Fig. 3-1 Production and consumption of energy in the United States in 2004 [1].

Lighting 19%

• Motors Consume

IT 14%

Copyright HVAC 2007

~2/3rd of the Electricity 16%

Motors 51%

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Role of Power Electronics Power Electronics Interface Converter Source

Load Controller

Figure 1-1 Power electronics interface between the source and the load. Electric Drive

fixed form

Power Processing Unit (PPU)

Motor speed / position

adjustable form

Electric Source (utility)

Load

Sensors measured speed/ position

Controller

Power Signal

input command (speed / position)

Power Electronics has set free the electroCopyright 2007 mechanical systems!

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Power Electronic Systems - Voltage-Link conv1

conv2

utility

Load

controller

12 uni-directional switches

Figure 1-19 Load-side converter in a voltage-source structure.

Problems with the Storage Capacitor: 1. Weight and cost 2. Reliability 3. Inrush Current at switch-on 4. Not suitable for high temperature operation 5. Difficult to integrate Motor and the Power Electronics

Problem of Bearing Currents

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Matrix Converters AC Source

AC Machine

• Direct-Link (no energy storage) • Limitation of 86.7% Voltage Output • 18 uni-directional switches • Ideal with SiC Devices

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Shortcomings of Single Matrix Converters „ „

„ „

Only 86.7% Voltage: REMOVED Common-Mode Voltage (Bearing Currents): Eliminated Large Number of Switches: Increased Control Complexity : Simplified?

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Open-Ended AC Drives without Intermediate Energy Storage Proposed Topology and Control

Solid-State Switches and wires (no capacitor or inductor)

first set of multi-phase voltages

Open-Ended Motor or Generator

Power (motoring mode) Power (generating mode)

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Patent Application filed by the University of Minnesota

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Open-Ended AC Drives with Matrix Converters

MC2

MC1

MC ≡ Matrix Converter

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Open-Ended AC Motor

Patent Application filed by the University of Minnesota

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Conventional Voltage-Link System Vph,in

+ Vph, m = Vph,in −

+ Vd

− Vd = VˆLL,in

Vins = VˆLL,in

Open-Ended Machine Supplied by Two Matrix Converters V ph , in

V ph , m = 1.5V ph , in + − MC1

MC2 insulation

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Vins = Vˆph , in

Vins = Vˆph , in

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Capability Curves with Common Mode Voltages Eliminated proposed Tem =1 pu

conventional Vm =1.5 pu

proposed

Vm =1.0 pu

conventional

0

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0.5pu

1.0pu

1.5pu

ωm, f

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Simultaneous Benefits Increases available voltage to 150%

1.

• • 2. 3. 4. 5. 6.

7.

rated torque up to 150% of the rated speed 150% power output capability

Bearing currents are eliminated Slot insulation reduced by a factor 1.73 Comparable efficiency Input power factor is controllable Elimination of Bulky Energy Storage Capacitors with inrush current problem Increased Reliability

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Reduced Switch Topology

Patent Application filed by the University of Minnesota

Reliability; Reduced Switching Losses

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Patent Application filed by the University of Minnesota

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Can be Applied in the Rotor Circuit of Doubly-Fed Induction Generators For Windmills Wound rotor Induction Generator

AC Wind Turbine

DC DC

Generator-side Converter

AC Grid-side Converter

Fig. 3-10 Doubly-fed, wound-rotor induction generator [9]. Patent Application filed by the University of Minnesota

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Proposed System Operation iA

ia

A

a ib b ic

MC1

c

r v s = v a e j 0 + vb e j 2 π / 3 + v c e j 4 π / 3 r is = ia e j 0 + ib e j 2π / 3 + ic e j 4π / 3

iB

A′

B′

B

iC C

a

MC2

C′

b c

r v0 = v A e j 0 + vB e j 2π / 3 + vC e j 4π / 3 r v0′ = − ( v A′e j 0 + vB ′e j 2π / 3 + vC ′e j 4π / 3 )

r r r vm = v0 + v0′ r im = i Ae j 0 + iB e j 2π / 3 + iC e j 4π / 3 Copyright 2007

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CCW Basic Vectors:

A

B

C

(no common-mode)

a

b

c

c

a

b

b

c

a

r vm (2)

B − phase

B − phase

r v0 ( cab)

r vm (3)

r v0′ (bca )

B − phase

r vm (1) 3 pu

A − phase

r v0 ( abc)

A − phase

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1 pu

r v0′ ( cab)

r v0 (bca ) C − phase

A − phase

r v0′ ( abc)

r vm (6)

r vm (4) C − phase

C − phase

Three zero-vectors

r vm (5)

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Maximum Output using CCW Basic Vectors: (no common-mode)

A

B

C

a

b

c

c

a

b

b

c

a

Open-ended Machine; Matrix Converter ron each side

Single Matrix Converter

vm (2)

B − phase

r vm (3)

B − phase Vˆ0,max = 1.5

r v0 ( cab)

Vˆ0,max = 0.5

3 pu r vm (1)

A − phase

A − phase

r v0 ( abc ) = 1.0

r v0 (bca )

r vm (4)

r vm (6)

C − phase

C − phase

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r vm (5)

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CW Basic Vectors:

A

B

C

(no common-mode)

a

c

b

b

a

c

c

b

a

r vm (2)

B − phase

B − phase

r v0 (bac )

r vm (3)

r v0′ ( cba )

A − phase

r v0 ( acb)

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r vm (1)

A − phase

A − phase

r v0′ ( acb)

r v0′ (bac )

r v0 ( cba ) C − phase

B − phase

r vm (6)

r vm (4) C − phase

C − phase

Three zero-vectors

r vm (5)

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Relationship Between Output Voltage Vectors and Input Current Vectors: CCW Basic Vectors: (no common-mode) i Output Voltages Input Currents i A

a

B

b

A

B

C

a

b

c

a

b

c

A

B

C

A

B

c

C

iC

a

A

iA

B

iB

b

c

a

b

B

C

A

c

C

iC

b

c

a

C

A

B

a

A

iA

B

iB

C

iC

B − phase

r v0 (cab) r is (CAB)

b

c

A− phase

r v0 (abc) r is ( ABC)

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r v0 (bca) r is (BCA)

18 C − phase

Relationship Between Output Voltage Vectors and Input Current Vectors: CW Basic Vectors: (no common-mode) Output Voltages Input Currents A

iA

B

iB

c

C

iC

a

A

iA

B

iB

c

C

iC

a

A

iA

B

iB

C

iC

a

A a

B c

C b

a A

b C

c B

b

a

c

B

A

C

c

b

a

C

B

A

B − phase

r v0 (bac) r is (BAC)

b

b

b

c

A − phase

r v0 (acb) r is ( ACB)

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r v0 (cba) r is (CBA)

C − phase

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Input Power Factor Control Example

Unity PF Input in a MC without Common-Mode Voltages: a

A

b

B

MC

c

C

phase − B

phase − B

r vr0 (bac) is ( BAC )

r vr0 (bca ) is (CAB )

r v0 r is , CW r i0

r v0

r i0

r vr0 ( abc) is ( ABC ) phase − A r vs

phase − C

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r v0 r i0 r is

phase − A

r vs

r is , CCW

r is , CCW

r vr0 ( cab) is ( BCA)

r vr0 ( acb) is ( ACB ) r vs

r is , CW

r vr0 ( cba ) is (CBA) phase − C

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Slot Insulation

vcond

Conventional Voltage-Link System + V ph , m = V ph , in − V ph , in

Under Zero-VoltageState: VN = 0

+ Vd



∴ Vins = VˆLL , in

N

Vd = VˆLL , in

Vins = VˆLL , in

Proposed System: Open-Ended Machine Supplied by a MC from Each Side V ph , in

V (conventional) ∴ Vins = Vˆph ,in = ins 3

V ph , m = 1.5V ph , in + − MC1

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Vins = Vˆph , in

MC2 Vins = Vˆph , in

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Elimination of Storage Capacitor Conventional Voltage-Link System + V ph , m = V ph , in −

V ph , in

Proposed System V ph , in

+ Vd − Vd = VˆLL , in

V ph , m = 1.5V ph , in + −

Vins = VˆLL , in MC1

MC2

N Vins = Vˆph , in

Vins = Vˆph , in

Problems with the Storage Capacitor: 1. Weight and cost 2. Reliability 3. Inrush Current at switch-on 4. Additional currents under input unbalance 5. Difficult to integrate motor and the inverter Copyright 2007

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Simulation Results: Output Voltages and Currents

Fig .9b

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The output phase voltage averaged over every switch cycle and the output current.

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Simulation Results: Input Voltages and Currents

Fig .9c

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The input phase voltage and the input phase current.

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Power Semiconductor Price Trends

0.7

USD/A 1200 V IGBTs

0.6 0.5 0.4 0.3 0.2 0.1 0

1990

1995

2000

2005

Copper and Steel Prices - Copper prices have gone up five fold in three years

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Advantages of SiC Devices - Closer to an ideal switch - Lower Losses; Higher Efficiency - High Temperature; Compact Design

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Applications „

Anywhere motors/generators connected through power electronics, for example ‹ any

variable-speed motor drive for military or civilian application ‹ harnessing of wind energy by wind turbines „

Ideally suited for SiC devices Lighting 19%

• Motors consume 2/3rd of the electricity generated IT 14%

HVAC 16%

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• Many generators could be connected through power electronics Motors 51%

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Wind Resource in the U.S.

Fig. 3-7 Wind-resource map of the United States [6].

20% of the U.S. Power Production can be by Wind Copyright 2007

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