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Design, Modeling & Simulation of Full- pitched Winding Segmented Switched Reluctance Motor

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Design, Modeling & Simulation of

Full-pitched Winding Segmented Switched

Reluctance Motor

Susmitha.javvadi

Mtech student, Power electronics & Electrical Drives, Department of Electrical and Electronic Engineering, Gudlavalleru Engineering College ,Gudlavalleru, (A.P.), India

[email protected]

D.Srinivasrao

Associate Professor, Department of Electrical and Electronic Engineering, Gudlavalleru Engineering College, Gudlavalleru, (A.P.), India

[email protected]

Abstract :

Switched reluctance motors (SRM) have advantages of low manufacturing cost, rugged and simple construction

and lesser switches in drive circuit. However, some of its disadvantages are noise, torque ripple and low torque

per unit volume. A few of these limitations, such as noise and low torque to volume have been mitigated in the

segmented switched reluctance machine (SSRM), which uses a full-pitched winding. In this paper, a novel

segmented switched reluctance machine is proposed. The design procedure for segmented switched reluctance

motor is defined and various equations are shown. Finally Matlab/Simulink based model is developed and

simulation results are presented. 

Keywords: Reluctance, Switched reluctance Motor, Torque.

1.Introduction

Switched reluctance machines are used in electric vehicles, washers, dryers and aerospace applications

as the machine is brushless, fault tolerant, maintenance free and rugged and simple in construction . However,

some of its limitations are noise, torque ripple and low torque to volume [1-3]. Noise and low torque to volume

have been addressed in the segmented switched reluctance machine (SSRM) [4-6]. SSRM has full-pitched

winding while concentrated winding is used in variable switched reluctance machine (VSRM). This change in

winding arrangement in SSRM reduces length of flux paths as compared to those in VSRM . It is shown there

that SSRM can give double torque than SRM for the same frame size. This increase in torque is because of the

increase in aligned flux, while the torque of SSRM increases with the use of full pitch winding, the end winding

volume of the motor also increases by a factor which depends on the ratio of motor air gap diameter (D) to stack

length (L). For higher values of D/L ratio, as required in in-wheel electric vehicle (EV) or in fans, the copper

loss and end winding volume become significantly higher than those corresponding to concentric winding. This

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Fig. 1. VSRM Fig. 2.SSRM

2. Design procedure

The geometry of VSRM and SSRM is shown in Fig. 1 and Fig.2. In order to compare VSRM with SSRM, a 6kW, 2000 rpm machine as in [3] is designed. A 6/4 rotary SSRM is designed for a power capacity identical to that of the VSRM. The material used for the laminations is M19 steel, which is made of non oriented silicon steel [2]. The rotary SRM has a stator pole angle and a rotor pole angle .The speed of the rotary SSRM N in rpm. D is the bore diameter of the rotary SSRM. The power output equation of a rotary SSRM is

P=

k

e

k

k

1

k

2BAsD2LNr

Where P is the power output ,

k

e is the efficiency,

k

d is the duty cycle determined by the current

conduction angle for each rising inductance profile ,

k

1

2

/

120

,

k

2 is a variable dependent on the operating point and is determined by using aligned saturated inductance and unaligned inductance, B is the stator pole flux density at the aligned position,

A

sis the specific electric loading which is defined as ampere conductor per meter of stator inner periphery, L is the stack length of the magnetic core.

The bore diameter is obtained from the power output equation as

m s d

e

k

k

k

BA

V

k

P

D

2 1

60

(1)

For a power rating of 6kw, 2000rpm

Stack length=114mm Din= 99.94mm

From the above data we can calculate Do/Din =2

Do = 199.98mm

2.1Normal SRM 2.1.1 Stator side design

Stator Pole Arc

2

/

2

r s s

p

p

(3)

Stator Pole Width

180

2

s in pw

D

S

(3)

Stator Yoke Width

L

A

S

yw

sy (4)

Stator Pole Height

h

s

D

o

D

in

S

yw

2

2

(5)

2.1.2. Rotor side design

Rotor Pole Arc

r

s (6)

Rotor Pole Width

180

2

in r

pw

g

D

R

(7)

Rotor Yoke Width

L

A

R

yw

ry (8)

Rotor Pole Height

yw sh in r

R

D

g

D

h

2

2

(9)

2.2 SEGMENTED SRM (SSRM) 2.2.1. Stator side design

Stator Pole Arc

2

/

2

r s s

p

p

(10)

Stator Pole Width

180

2

in sactual pw

D

S

(11)

Stator Yoke Width

L

A

S

yw

sy (12)

(4)

h

D

D

S

yw

poleshowhe

ight

in o

s

2

2

(13)

2.2.2. Rotor side design

Rotor Pole Arc

ractual

2

sactul (14)

Rotor Pole Width

180

2

in r

pw

g

D

R

(15)

Rotor Pole Height

h

r

D

in

g

D

sh

R

yw

2

2

(16)

Total number of turns

3

10

2

in ph s

D

I

T

A

(17) Where

A

s is Electrical load

Size of the conductor

a

I

J

p

4

(18)

Table 1. Design data of VSRM, SSRM

VSRM SSRM

OUTER DIAMETER 199.89mm 199.88mm

INNER DIAMETER 99.94mm 99.94mm

STACK LENGTH 114mm 114mm

STATOR POLE ARC 30(degrees) 40(degrees)

STATOR POLE WIDTH 26.16mm 34.88mm

STATOR YOKE WIDTH 13.08mm 34.88mm

STATOR POLE HEIGHT 36.8mm 10.09 mm

ROTOR POLE ARC 32 80

ROTOR POLE WIDTH 27.74mm 69.352mm

ROTOR YOKE WIDTH 8.17mm ---

RELUCTANCE 205529.62 69011.98

SHAFT DIAMETER 28mm 28mm

RATED CURRENT 8A 8A

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From the above equations the design values for VSRM and SSRM are given in Table 1.

3. Analytical comparison of VSRM and SSRM

For a switched reluctance machine, torque is given by

d

dL

kI

T

2 (19)

d

N

L

(20)

From (19) and (20)

d

d

kNI

T

(21)

a u

kNIP

T

(22)

where P= Number of poles

a

= Aligned flux

u

= Unaligned flux

In switched reluctance machine

a



u

Fig. 3. Magnetic circuit of VRSRM Fig. 4. Magnetic circuit of CSSSRM

a

kNIP

T

(23) There fore

T

a (24)

From (24) for the same electrical loading the torques in VRSRM and SSRM are related as

VSRM SSRM

SSRM VSRM

S

S

T

T

(6)

Where

S

VSRM and

S

SSRM are the minimum reluctances of VSRM and SSRM respectively. Figs. 3 and 4 show the magnetic circuit of each machine in the aligned position. From the equation torque can be increased by decreasing the reluctance. Reluctance can be decreased by increasing the air gap area and decreasing the flux path length. From the above magnetic circuits the reluctance of VSRM is 2,05,529.62 and SSRM is 69,011.98

Reluctance in SSRM =1/2.3 (Reluctance in VSRM)

So Torque in segmented SRM=2.3

(Torque in VSRM)

In the SSRM torque is double it means output will double at the same time inductance of machine double so it demands double the voltage. So here we can give double the electrical input to the machine and we are getting output power.

4. Matlab/Simulink Modeling

Fig. 5. Matlab/Simulink diagram of SSRM

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Fig.5 shows the Matlab/Simulink model of SSRM. It consists of three phase blocks. The Fig. 6 shows the

construction of one phase block. Here we are assuming linear model. To be more complete, the block named

phase1 is described with details that follow. It contains four other blocks, each one associated with a specific

Matlabfunction. They are the following.

4.1 Switch

Switch block permits to assure the power converter commutations at angles theta on, theta off.

4.2 Inductance

Inductance block computes the current on the respective phase inductance according to rotor Position theta and

phase flux. Therefore, one gets phase current I as its output signal, by output block 3 named current1.

4.3 Torque

Torque block computes the torque produced in this phase according to the rotor position theta and the current

value I.

4.4 Modulo pi/2

Each phase inductance has a periodicity of

2

/

N

r degrees. Therefore, it is appropriate to transform the rotor

position angle coming from the mechanical equation so that it is modulo

2

/

N

r

4. Simulation results

Fig.6.a. Phase A current in normal SRM Fig.6.b. Phase A current in segmented SRM

Figures 6.a and 6.b shows the one phase currents of VSRM and SSRM respectively. Here current in phase is same for VSRM and SSRM.

Fig.7.aPhase A inductance in normal SRM Fig.7.b Inductance of Phase A in segmented SRM

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Fig.8.a. Speed in normal SRM Fig.8.b. Speed in segmented SRM

Figures 8.a and 8.b shows the speed of VSRM and SSRM respectively. VSRM reaching a steady speed of 210 rad/sec in 0.25 sec. SSRM reaching a steady speed of 210 rad/sec in 0.15 sec, this is because the torque of SSRM is double than that of VSRM for same load.

Fig.9.a.Total torque in normal SRM Fig.9.b.Total Torque in segmented SRM

Figures 9.a and9.b shows the total torque of VSRM and SSRM respectively. Comparing to VSRM ,SSRM total torque is double because reluctance is double.

5.Conclustion

A high torque and low weight Segmented Switched Reluctance Machine (SSRM) is proposed. Design for normal SRM and Segmented SRM, comparing the results. Good results can be achieved if the current shape, amplitude, advance angle and the pulse duration are controlled, the cost of manufacturing is less, as concentric coils are easier to wind than full pitched coils. The structure is mechanically robust as rotor segments are embedded in aluminum core. Factors affecting the average torque are identified

.

6.References

[1] T. J. E Miller: Switched reluctance motors and their control, Magna Physics Publications/Oxford university press (1993). [2] R. Krishnan: Switched Reluctance Motor Drives, Industrial Electronics Series, CRC Press (2001).

[3] J. Oyama, T. Higuchi, T. Abe and N. Kifuji, “Novel Switched reluctance motor with segmented core embedded in Aluminum rotor block,” Papers of technical meeting on rotating machinery, IEEJ Trans, Vol.126, No.4, 2006.

[4] Design and Calculation of 75W Three-phase Linear Switched Reluctance Motor, Mr. Myo Min Thet Department of Electrical Power Engineering, Mandalay Technological University, Myanmar.

[5] Naresh Vattikuti, Vandana R and B. G. Fernandes “A high power density Outer rotor segmented switched reluctance motor” Indian Patent Application No 197/MUM/2009.

Figure

Table 1. Design data of VSRM, SSRM
Fig. 5. Matlab/Simulink diagram of  SSRM

References

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