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Enhancing Induction Coil Reliability
Robert Goldstein

www.fluxtrol.com
Overview
•
•
•
•
•

Demand for Improved Inductor Life
Failure Modes of Induction Coils
Extending Inductor Lifetime
Case Story – Single Shot Heating of Shaft
Conclusions
Demand for Improved Inductor Life
• Increased competition has led to
increased pressure to maximize
manufacturing efficiency and equipment
utilization
• Machine downtime is extremely costly,
especially if it is unplanned
• Inductor failure is one of the leading
causes of machine downtime
Common Failure Modes of
Induction Coils
• Mechanical
Damage
• Electrical Break
• Thermal
Degradation
Mechanical Damage
• Coil to part impact
– Inaccurate coil set-up
– Improper part installation
– Incoming part defect

• Electrodynamic forces
– Distortion of winding shape
– Elongation of winding (copper creep)
Electrical Break
• Insufficient insulation between turns
– Poor design
– Insulation displaced during shipping/installation
– Wearing of insulation over time

• Process Debris
– Scale from the part
– Magnetic chips from prior machining
Thermal Degradation
• Total overheating of inductor
– Insufficient water flow

• Local overheating of inductor
component
– Copper cracking due to
thermal ratcheting (intermittent
processes)
– Gradual coil deformation
(continuous processes)
– Intergranular oxidation

• Failure of braze joint
Extending Inductor Lifetime
• Failures due to mechanical damage and
electrical break can be prevented
– Good machine design
– Proper coil manufacturing procedures
– Proper maintenance

• Failures due to thermal degradation more
complicated
Thermal Degradation Prevention Methods
• Good brazing practices
– Nearly all braze joint failures preventable with good
manufacturing practices and proper material selection

• Primarily done in response to failures based upon
experience
–
–
–
–
–
–

Increase water flow
Add booster pumps
Change water pockets in windings
Split concentrator into multiple sections
Change winding design
Improve water quality

• Changes made on trial and error basis, no
scientific method
Case Story – Single Shot
Heating of a Shaft
Variables
• Combinations of the following variables are used in
the simulations
– Frequency: 10 KHz, 3 kHz, 1 kHz
– Current: 10,000 A, 7,500 A, 5,000 A
– Water Pressure: 40 psi, 20 psi across inlet and outlet of
inductor leg
– Wall Thickness: 0.125 in, 0.062 in, 0.048 in

• Heating lasts for 10 seconds
Dimensions and Materials
1045 Steel
(Above 800 C Non-Magnetic)

Fluxtrol A

0.02”

5/8”
Variable

Copper

0.355”

1”

1/8”
5/8”
1 3/8”

1/4”

JB Weld

1”

1045 Steel

Only hot conditions considered, to limit the number of variables in the
study
Assumptions
• The heat transfer coefficients used are calculated
at a constant temperature when in reality they will
change with temperature
• When the temperature of the inductor wall is 250 C
or higher, the correlations used for heat transfer
coefficient are no longer valid
– Above this temperature, the heat transfer coefficient will
initially rise rapidly then drop dramatically. The specifics
of these changes are case dependent.
– Therefore, the results from these cases will be dropped
from the study.
Effect of Radiation
No Radiant Heat Transfer

During the entire cycle 1000 C radiation
from part considered

• 3 kHz 10000A 40psi 0.125in
• With radiation accounted for the copper temperature increases 2 C and the
concentrator temperature increases 10 C
• Since the influence is not very strong, radiation can be neglected
Percent of Power Lost in Coil
10 kHz

• The percent of power in the coil out
of the total power is plotted
• For the data shown here, the water
pressure is 40 psi

60
50
40
Percent of
30
Total Power
20

0.048
0.062
0.125

10
0
5000 A

1 kHz

7500 A

10000 A

3 kHz

60

60

50

50

40
Percent of
30
Total Power
20

0.048
0.062
0.125

10
0

40
Percent of
30
Total Power
20

0.048
0.062
0.125

10
0

5000 A

7500 A

10000 A

5000 A

*Cases where the induction coil wall reached over 250 C are
dropped from the graphs

7500 A

10000 A
Reference Depth and Wall Thickness
Frequency (kHz)

10

3

1

Reference Depth (in)

0.031

0.057

0.099

0.048
0.062

2.00/28.6 1.09/27.6 0.63/30.0

0.125

Wall Thickness

1.55/27.6 0.84/30.0 0.48/35.0

4.03/29.0 2.19/28.6 1.26/24.8

*The first value is t/δ, the second is the percent of power lost in the coil
*For the values shown, current is 5000A the water pressure is 40psi

•

•

•

•

The ratio between the wall thickness and reference depth can be used to
minimize coil losses
Theoretically, it has been found that electromagnetic losses will be at their
minimum when the ratio is π/2δ (≈1.6), but these calculations were made for an
infinitely long heat face of the coil turns and uniform proximity effect
Taking into account the effects of the sidewall of the coil turns for real inductor
and varying coupling gap, the optimal wall thickness will be influenced. The
sidewalls influence both the electromagnetic losses and the heat removal.
The authors are not aware of any other published studies that look at the effects
for short coils, such as those used for heat treating
Reference Depth and Wall Thickness
60
55
Power Lost in Coil
(%)

50
45
40
35
30
25
20
0

0.5

1

1.5

2

2.5

3

t/δ

• Shown here is a curve of multiple wall thicknesses for the 3kHz,
5000A case
• Coil losses are highest when the coil wall thickness to reference
depth ratio falls below 1, there is a slight minima around 1.2 and
essentially flat above 2
• The interaction of all of the variables is complex and this curve will
look different for different inductors with different parts.
Power Density in Coil

1kHz, 7,500A,
20psi

0.048 (t/δ = 0.48)

3kHz, 7,500A, 20psi

0.048 (t/δ = 0.84)

0.062 (t/δ = 0.63)

0.062 (t/δ = 1.09)

0.125 (t/δ = 1.26)

0.125 (t/δ = 2.19)
Corner and Center Temperature Difference
• The percent difference between
the temperature of the corner and
center of the copper tubing is
plotted
• A positive difference correlates to
the corner being hotter
• For the data shown here, the water
pressure is 40 psi

0.048
20
15
10
5

Percent
Difference

10 kHz

0

3 kHz

-5

5000 A

1 kHz

-15
-20

0.125
20

20

15

15

10

10
5

10 kHz

0

3 kHz

-5

10000 A

-10

0.062

Percent
Difference

7500 A

5000 A

7500 A

10000 A

1 kHz

5
Percent
Difference

10 kHz

0

3 kHz

-5

-10

-10

-15

-15

-20

5000 A

-20

*Cases where the induction coil wall reached over 250 C are
dropped from the graphs

7500 A

10000 A

1 kHz
Corner and Center Temperature Difference
t/δ = 0.48

t/δ = 4.03

• The reference depth is
shown to influence the
thermal profile in the coil
• As shown here, when
the wall thickness to
reference depth ratio is
small the temperature is
higher in the center, but
when the ratio is large it
is higher in the corners.
1 kHz
7500 A
40 psi
0.048 in

10 kHz
7500 A
40 psi
0.125 in
•

•

Effect of Water Pressure
10 kHz

The percent decrease in temperature
when water pressure across the leg of
the inductor is dropped from 40 psi to
20 psi is plotted
The temperature of the center of the
copper tubing is analyzed here

50
45
40
35
30
Decrease in
25
Temperature
20
15
10
5
0

0.125
0.062
0.048

5000 A

1 kHz

0.125
0.062
0.048

7500 A

10000 A

3 kHz

50
45
40
35
30
Decrease in
25
Temperature
20
15
10
5
0
5000 A

7500 A

10000 A

50
45
40
35
30
Decrease in
25
Temperature
20
15
10
5
0

0.125
0.062
0.048

5000 A

*Cases where the induction coil wall reached over 250 C are
dropped from the graphs

7500 A

10000 A
Effect of Increasing Water Pressure
• With increasing current the percent temperature
drop is greater. This is due to the higher
temperature gradient.
• The percent temperature drop is higher for
thinner wall thicknesses. The water cooled
surface is in closer proximity to the hottest
points on the copper for thin walled tubing.
3 kHz
50
40
30
Decrease in
Temperature 20

0.125

10

0.048

0.062

0
5000 A

7500 A

10000 A
Effect of Increasing Water Pressure
• 3 kHz, 7,500A

0.048”

40 to 20 psi
pressure increase

0.048”

0.125”

40 to 20 psi
pressure increase

0.125”
Thermal Cycling
• A cycling process is modeled with intervals of 10
seconds of heating following by 5 seconds with
no current
• Analyses of different points on the inductor are
done to determine if and when a steady state is
reached
Cycling Results
10kHz 7500A 0.062 40psi

200

Center Temperature
Corner Temperature
Concentrator Corner
Concentrator Backside

150

Temperature
( C)
100

50

0
0

20

40

60

80
Time (s)

100

120

140

160
Thermal Profile During Cycling
10kHz,
7,500A
40psi,
0.062

10 s

70 s

25 s

85 s

40 s

100 s

55 s

115 s
Cycling Results
• The copper reaches steady state 1-2 seconds into the first
cycle, since it has a high thermal conductivity and is in
contact with the cooling source
• The corner of the concentrator closest to the copper
reaches steady state after 4-5 cycles. The Layer of epoxy
causes it to reach a much lower temperature than the
corner of the copper tube adjacent to it.
• The backside of the concentrator is slow to reach steady
state, but the fact that it did within a reasonable amount of
time shows that the whole inductor reaches a steady state
during continuous cycling
Conclusions
• Heat loss from radiation has little effect compared to
the heat generated from coil losses in single shot
coils
• Coil losses are higher when the reference depth is
greater than the wall thickness
• There is a optimal wall thickness that will result in a
minimum copper temperature for a given case
• Coil losses are higher when the temperature of the
copper is greater, since the resistivity of copper
increases with temperature
Conclusions Continued
• When the reference depth is greater than the wall
thickness, the temperature tends to be higher in the
center of the tubing, and vice versa
• Thin walled tubing cools more efficiently and has a
higher response to an increase in water pressure
• During cycling the copper tubing reaches steady
state immediately, while the concentrator is slow to
reach it on the backside.
• Coupling of electromagnetic and thermal results
with deformation and stress simulation would
provide additional insight into the coil lifetime
Thank You!

www.fluxtrol.com

Booth #1623

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ASM 2013 Fluxtrol Presentation - Enhancing Inductor Coil Reliability

  • 1. Enhancing Induction Coil Reliability Robert Goldstein www.fluxtrol.com
  • 2. Overview • • • • • Demand for Improved Inductor Life Failure Modes of Induction Coils Extending Inductor Lifetime Case Story – Single Shot Heating of Shaft Conclusions
  • 3. Demand for Improved Inductor Life • Increased competition has led to increased pressure to maximize manufacturing efficiency and equipment utilization • Machine downtime is extremely costly, especially if it is unplanned • Inductor failure is one of the leading causes of machine downtime
  • 4. Common Failure Modes of Induction Coils • Mechanical Damage • Electrical Break • Thermal Degradation
  • 5. Mechanical Damage • Coil to part impact – Inaccurate coil set-up – Improper part installation – Incoming part defect • Electrodynamic forces – Distortion of winding shape – Elongation of winding (copper creep)
  • 6. Electrical Break • Insufficient insulation between turns – Poor design – Insulation displaced during shipping/installation – Wearing of insulation over time • Process Debris – Scale from the part – Magnetic chips from prior machining
  • 7. Thermal Degradation • Total overheating of inductor – Insufficient water flow • Local overheating of inductor component – Copper cracking due to thermal ratcheting (intermittent processes) – Gradual coil deformation (continuous processes) – Intergranular oxidation • Failure of braze joint
  • 8. Extending Inductor Lifetime • Failures due to mechanical damage and electrical break can be prevented – Good machine design – Proper coil manufacturing procedures – Proper maintenance • Failures due to thermal degradation more complicated
  • 9. Thermal Degradation Prevention Methods • Good brazing practices – Nearly all braze joint failures preventable with good manufacturing practices and proper material selection • Primarily done in response to failures based upon experience – – – – – – Increase water flow Add booster pumps Change water pockets in windings Split concentrator into multiple sections Change winding design Improve water quality • Changes made on trial and error basis, no scientific method
  • 10. Case Story – Single Shot Heating of a Shaft
  • 11. Variables • Combinations of the following variables are used in the simulations – Frequency: 10 KHz, 3 kHz, 1 kHz – Current: 10,000 A, 7,500 A, 5,000 A – Water Pressure: 40 psi, 20 psi across inlet and outlet of inductor leg – Wall Thickness: 0.125 in, 0.062 in, 0.048 in • Heating lasts for 10 seconds
  • 12. Dimensions and Materials 1045 Steel (Above 800 C Non-Magnetic) Fluxtrol A 0.02” 5/8” Variable Copper 0.355” 1” 1/8” 5/8” 1 3/8” 1/4” JB Weld 1” 1045 Steel Only hot conditions considered, to limit the number of variables in the study
  • 13. Assumptions • The heat transfer coefficients used are calculated at a constant temperature when in reality they will change with temperature • When the temperature of the inductor wall is 250 C or higher, the correlations used for heat transfer coefficient are no longer valid – Above this temperature, the heat transfer coefficient will initially rise rapidly then drop dramatically. The specifics of these changes are case dependent. – Therefore, the results from these cases will be dropped from the study.
  • 14. Effect of Radiation No Radiant Heat Transfer During the entire cycle 1000 C radiation from part considered • 3 kHz 10000A 40psi 0.125in • With radiation accounted for the copper temperature increases 2 C and the concentrator temperature increases 10 C • Since the influence is not very strong, radiation can be neglected
  • 15. Percent of Power Lost in Coil 10 kHz • The percent of power in the coil out of the total power is plotted • For the data shown here, the water pressure is 40 psi 60 50 40 Percent of 30 Total Power 20 0.048 0.062 0.125 10 0 5000 A 1 kHz 7500 A 10000 A 3 kHz 60 60 50 50 40 Percent of 30 Total Power 20 0.048 0.062 0.125 10 0 40 Percent of 30 Total Power 20 0.048 0.062 0.125 10 0 5000 A 7500 A 10000 A 5000 A *Cases where the induction coil wall reached over 250 C are dropped from the graphs 7500 A 10000 A
  • 16. Reference Depth and Wall Thickness Frequency (kHz) 10 3 1 Reference Depth (in) 0.031 0.057 0.099 0.048 0.062 2.00/28.6 1.09/27.6 0.63/30.0 0.125 Wall Thickness 1.55/27.6 0.84/30.0 0.48/35.0 4.03/29.0 2.19/28.6 1.26/24.8 *The first value is t/δ, the second is the percent of power lost in the coil *For the values shown, current is 5000A the water pressure is 40psi • • • • The ratio between the wall thickness and reference depth can be used to minimize coil losses Theoretically, it has been found that electromagnetic losses will be at their minimum when the ratio is π/2δ (≈1.6), but these calculations were made for an infinitely long heat face of the coil turns and uniform proximity effect Taking into account the effects of the sidewall of the coil turns for real inductor and varying coupling gap, the optimal wall thickness will be influenced. The sidewalls influence both the electromagnetic losses and the heat removal. The authors are not aware of any other published studies that look at the effects for short coils, such as those used for heat treating
  • 17. Reference Depth and Wall Thickness 60 55 Power Lost in Coil (%) 50 45 40 35 30 25 20 0 0.5 1 1.5 2 2.5 3 t/δ • Shown here is a curve of multiple wall thicknesses for the 3kHz, 5000A case • Coil losses are highest when the coil wall thickness to reference depth ratio falls below 1, there is a slight minima around 1.2 and essentially flat above 2 • The interaction of all of the variables is complex and this curve will look different for different inductors with different parts.
  • 18. Power Density in Coil 1kHz, 7,500A, 20psi 0.048 (t/δ = 0.48) 3kHz, 7,500A, 20psi 0.048 (t/δ = 0.84) 0.062 (t/δ = 0.63) 0.062 (t/δ = 1.09) 0.125 (t/δ = 1.26) 0.125 (t/δ = 2.19)
  • 19. Corner and Center Temperature Difference • The percent difference between the temperature of the corner and center of the copper tubing is plotted • A positive difference correlates to the corner being hotter • For the data shown here, the water pressure is 40 psi 0.048 20 15 10 5 Percent Difference 10 kHz 0 3 kHz -5 5000 A 1 kHz -15 -20 0.125 20 20 15 15 10 10 5 10 kHz 0 3 kHz -5 10000 A -10 0.062 Percent Difference 7500 A 5000 A 7500 A 10000 A 1 kHz 5 Percent Difference 10 kHz 0 3 kHz -5 -10 -10 -15 -15 -20 5000 A -20 *Cases where the induction coil wall reached over 250 C are dropped from the graphs 7500 A 10000 A 1 kHz
  • 20. Corner and Center Temperature Difference t/δ = 0.48 t/δ = 4.03 • The reference depth is shown to influence the thermal profile in the coil • As shown here, when the wall thickness to reference depth ratio is small the temperature is higher in the center, but when the ratio is large it is higher in the corners. 1 kHz 7500 A 40 psi 0.048 in 10 kHz 7500 A 40 psi 0.125 in
  • 21. • • Effect of Water Pressure 10 kHz The percent decrease in temperature when water pressure across the leg of the inductor is dropped from 40 psi to 20 psi is plotted The temperature of the center of the copper tubing is analyzed here 50 45 40 35 30 Decrease in 25 Temperature 20 15 10 5 0 0.125 0.062 0.048 5000 A 1 kHz 0.125 0.062 0.048 7500 A 10000 A 3 kHz 50 45 40 35 30 Decrease in 25 Temperature 20 15 10 5 0 5000 A 7500 A 10000 A 50 45 40 35 30 Decrease in 25 Temperature 20 15 10 5 0 0.125 0.062 0.048 5000 A *Cases where the induction coil wall reached over 250 C are dropped from the graphs 7500 A 10000 A
  • 22. Effect of Increasing Water Pressure • With increasing current the percent temperature drop is greater. This is due to the higher temperature gradient. • The percent temperature drop is higher for thinner wall thicknesses. The water cooled surface is in closer proximity to the hottest points on the copper for thin walled tubing. 3 kHz 50 40 30 Decrease in Temperature 20 0.125 10 0.048 0.062 0 5000 A 7500 A 10000 A
  • 23. Effect of Increasing Water Pressure • 3 kHz, 7,500A 0.048” 40 to 20 psi pressure increase 0.048” 0.125” 40 to 20 psi pressure increase 0.125”
  • 24. Thermal Cycling • A cycling process is modeled with intervals of 10 seconds of heating following by 5 seconds with no current • Analyses of different points on the inductor are done to determine if and when a steady state is reached
  • 25. Cycling Results 10kHz 7500A 0.062 40psi 200 Center Temperature Corner Temperature Concentrator Corner Concentrator Backside 150 Temperature ( C) 100 50 0 0 20 40 60 80 Time (s) 100 120 140 160
  • 26. Thermal Profile During Cycling 10kHz, 7,500A 40psi, 0.062 10 s 70 s 25 s 85 s 40 s 100 s 55 s 115 s
  • 27. Cycling Results • The copper reaches steady state 1-2 seconds into the first cycle, since it has a high thermal conductivity and is in contact with the cooling source • The corner of the concentrator closest to the copper reaches steady state after 4-5 cycles. The Layer of epoxy causes it to reach a much lower temperature than the corner of the copper tube adjacent to it. • The backside of the concentrator is slow to reach steady state, but the fact that it did within a reasonable amount of time shows that the whole inductor reaches a steady state during continuous cycling
  • 28. Conclusions • Heat loss from radiation has little effect compared to the heat generated from coil losses in single shot coils • Coil losses are higher when the reference depth is greater than the wall thickness • There is a optimal wall thickness that will result in a minimum copper temperature for a given case • Coil losses are higher when the temperature of the copper is greater, since the resistivity of copper increases with temperature
  • 29. Conclusions Continued • When the reference depth is greater than the wall thickness, the temperature tends to be higher in the center of the tubing, and vice versa • Thin walled tubing cools more efficiently and has a higher response to an increase in water pressure • During cycling the copper tubing reaches steady state immediately, while the concentrator is slow to reach it on the backside. • Coupling of electromagnetic and thermal results with deformation and stress simulation would provide additional insight into the coil lifetime