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MCPCBs for LED Applications
   Thermal Management Material Specifications
Purpose of the Webinar
Defining your needs
To break down your needs for thermal management materials, specifically metal core printed circuit
board (MCPCB), in LED Applications by technical requirements in order to make more effective
callouts.

Controlling the process
The end result should be shorter lead times, lower cost, and more reliable product.

Non-browning soldermasks
Introduce new non-browning white LED soldermasks.
Metal Core Boards
Definition
The MCPCB commonly consists of a metal core layer (typically aluminum or copper), a continuous dielectric
layer and a copper circuit layer.
Part One
Specifying Materials for LED Applications
Survey Question
How do you specify materials in MCPCB LED applications?
a) Company Name and/or Part Number (e.g. Bergquist, Laird, DuPont, etc.)
b) Thickness of dielectric
c) Tg or Td
d) “Metal Core”
e) Insulation Resistance & Thermal Conductivity Values
Survey Answer
     How do you specify materials in metal core LED applications?

          a) Company Name and/or Part Number (e.g. Bergquist, Laird, DuPont, etc.)




Comment
Specifying by brand name locks you into a particular product produced by a particular manufacturer.

Risks Include:
• Locked into pricing
• Subject to lead times
• Preventing new materials from being used on your product
Survey Answer
       How do you specify materials in metal core LED applications?

            b) Thickness of dielectric,
            c) Tg,
            d) Td


Specifying only these items may not fully address your needs.
• Does not address thermal conductivity
• Does not address electrical insulation resistance
• Does not address type of dielectric
Answer
     How do you specify materials in metal core LED applications?

          e) “Metal Core”




Comment:
Specifying “metal core” does address anything whatsoever.
Answer
    How do you specify materials in metal core LED applications?

         f) Insulation Resistance & Thermal Conductivity Values



Comment:
You are a rock star! This is the whole point of our webinar.
Consider your needs when bringing the
     bare board into the equation
Survey Question
What Are Your Needs When Selecting Materials? (Choose all that apply)
a) Transfer heat (Thermal Conductivity)
b) Prevent short circuiting to base metal core (Electrical Insulation Resistance)
c) Thickness of dielectric
d) Brand name of the material?
Cost Drivers For MCPCBs
Dielectric Substrate
The # 1 cost component of the MCPCB is the dielectric substrate between the copper traces and the
metal heatsink / core.

Definition
An insulating medium which occupies the region between two conductors. In this case, the copper
circuits and the metal core heat sink.
Cost Drivers For MCPCBs (cont.)
Introducing competition
The most effective way to reduce cost of dielectric is to introduce competition:
 Laird
 Bergquist
 Dupont
 Uniplus
 Iteq
 Insulectro
 Plus future innovators
Definition and Applications
  Thermal Transfer
  Product Application
  Electrical Insulation
  Product Reliability
Purpose #1
Transfer Heat
Common Callouts include Thermal Impedance / Resistance (°C in2/W) and Thermal Conductivity / (°W/m-K).
Why Kapton® / Polyimide?
Heat Resistance
Stability
Flexibility
Dielectric Properties
Density/Weight



CooLamTM MCPCB (metal core PCB) Offers:
•   Very Low Thermal Impedance
•   Excellent Reliability Performance
•   Excellent Durability and Stability at High Temperature
•   Uniform Thermal, Mechanical & Electrical Properties Under Environmental Stress
•   Lead Free Solder and Wirebond Process Compatibility
•   Halogen Free
•   Meets UL 94 V-0
•   Construction Variations to Meet Thermal Management Needs
•   3D Shapes
Thermal Measurement
Characterize the Thermal Performance of Materials
Objective:
Measuring thermal performance per ASTM D5470.

Equipment:
         1) Steady State “Thermal Interface Material Tester” (TIM)
           (Analysis Tech. Inc.)


Factors to Consider:
         1) Reducing contact resistance between sample and test unit
         2) Repeatability of measured values
         3) Identify any equipment and/or material limitations
Power (Watts)
                                                Basic Principles of ASTM D5470
Heat Source           T1                        What is Thermal Resistance ?
                                                Thermal Resistance (Rth) is defined as the difference in
                                                temperature between two closed isothermal surfaces
                                                divided by the total heat flow between them.
                      T2
                                                          Rth      = (T(A) – T(B))                 Power
    (surface A)
    (surface B)



                      T3

 Heat Sink                                                                              ∆C
                      T4                                                                Watt (V*I)
                                  * Present system does a good job of accounting for all heat and monitoring temperature but nothing is perfect.
Power (Watts)
                                   Output from TIM unit:
                               Thermal Resistance (Rth):               ∆C
Heat Source        T1                                                  Watt
                                = (∆ Temp.  power)



                   T2

                               Thermal Impedance (RthI): C - in2
                                                          Watt
              Test Sample        = (Thermal Resistance) x area (of test sample)


                                                      and
                   T3
                               Thermal Conductivity:                   Watt
 Heat Sink                                                             m -C
                                = thickness (material)  thermal impedance
                   T4

                                  Basic Principles of ASTM D5470 (cont.)
Power (Watts)
                        • Total Thermal Resistance (Rth total) is the sum of
                        components and its thermal resistance value.



    “thermal grease”                                                Grease



                                                                    Copper


      Test Sample                                                  Dielectric



                                                                   Aluminum



     “thermal grease”                                               Grease


                          A                B              C


ASTM D5470 Thermal Measurement Technique
ASTM D5470 Thermal Measurement Technique
Measured Thermal Impedance (C-in2/Watt):


          RthI   (grease_top)
                                     “thermal
                                     Grease”



                   +
          RthI   (sample)
                                      Test
                                     Sample                                           Total RthI
                   +
         RthI   (grease_bottom)
                                    “thermal
                                    Grease”


         Total RthI                              B                    A

         RthI    (sample) =     Total RthI - (RthI   (grease_top)   + RthI   (grease-bottom)   )
Thermal Impedance
Electronics industry defines thermal impedance as the following:

                   thickness
impedancethermal 
                       k
This does not include an area through which the heat flows!


          Thermal Impedance                                        Thermal Resistance

                     tDiel                                                    tDiel
               I                                                         R
                     kDiel                                                   kDielA
      Units:                                                  Units:
                 m         m2 K                                          m       K
          I                                                      R        2
                                                                               
                                                                        mK m     W
                                                                      W
                W
                    mK      W
                                                                                        22
Thermal Impedance
Calculating the thermal conductivity of a material
Plot Ra vs. thickness from TIM tester
1/k =thermal conductivity k = is the slope of the line


                                                      Fitted Line Plot
                                            K-in^2/W = 0.01366 + 39.35 Thickness (in)
                             0.225                                                      S           0.0010461
                                                                                        R-Sq          100.0%
                                                                                        R-Sq(adj)     100.0%
Thermal Impedance K-in^2/W




                             0.200

                             0.175

                             0.150                                                           Thermal Conductivity LG:
                                                                                             0.25 W/M-K
                             0.125

                             0.100                                                           = 1.0 in / 39.35 K-in2/W
                             0.075
                                                                                             = .006394 W/in-K x 39.4
                                                                                             in/M (convert to metric)
                             0.050
                                  0.001   0.002       0.003      0.004        0.005
                                                                                             = 1.0 W/M-K
                                                  Thickness (in)LC
                                                                                                                                              23
                                                                                                                Data Plotted from multiple readings
Example problems
What is the thermal resistance through the thickness of a 0.3 meter by 0.3 meter piece of
stainless steel that is 1.5 cm thick? Assume the thermal conductivity of stainless steel is 15
W/mK.



                              k=15 W/mK                                        1.5cm

                                                                            0.3m
                                t
                         R                                0.3m
                               kA
                          t       0.015m
                   R       
                         kA (15W mK )(0.3m)(0.3m)

             R  0.011 K W
Example Problems
This same piece of stainless steel now has a
heater attached to one side that generates
                                                                                                   1.5cm
100 Watts of heat into the plate.                                 Ttop

If the bottom of the plate measures 45°C             k=15 W/mK                                  0.3m
(318K), what is the temperature of the top                      Tbottom          0.3m
side of the plate?


                                             (Ttop  Tbottom)             (Ttop  Tbottom)  q  Rthermal
                                      q
                                                 Rthermal


                                Ttop  q  Rthermal  Tbottom
                                Ttop  100W  0.011 K W  318K
                                Ttop  319.1K  46.1C                                            25
Basic Question                         Room Temp = 30°C
                                    Same LED and power input



                                      MCPCB 1
                       LED
                                                   MCPCB 2       LED
                         Cu                                        Cu
                       Dielectric                                Dielectric
                  Al/Cu Base                                   Al/Cu Base
                   Heat Sink                                    Heat Sink




    Tjunction = 65°C                                                     Tjunction = 70°C


                                          WHY???
                                       Heat Transfer                                        26
Thermal Management for LED Applications
                              What is the role of the PCB?




Presented by Clemens Lasance
Clemens is a former Principal Scientist Emeritus with Philips Research, the Netherlands, with a 30 year +
focus on thermal management of electronic systems.
He is now a consultant for Somelikeit Cool, contact info: lasance@onsnet.nu
Motivation
Providing the right information the first time
The goal is to provide the LED application engineer with the right information to select the most
optimal MCPCB from a thermal point of view. Thus, ensuring the best decision is made for a
specific application in regards to thermal performance and cost.
Main Goal of Thermal Management
The Calculation of application-specific junction temperatures

     Reasons / Key Issues
      Lifetime
      Color point
      Efficiency


All these key issues are significantly dependent on the junction temperature.
Basics of Heat Transfer
Fundamentals of Critical Temperature Calculation
Determining critical temperatures is contingent upon a critical understanding of:

    •   The electrothermal analogue
    •   Thermal conductivity k
    •   Heat transfer coefficient h
    •   Thermal resistance Rth
Electro-Thermal Analogue


            ∆T = q * Rth          ∆V = I * R


    Temperature drop (°C)         Voltage drop (V)


    Power dissipation (W)         Current (A)


    Heat flux (W/m2)              Current density (A/m2)


    Thermal resistance (K/W)      Resistance (Ohm)
Electro-Thermal Analogue
A heat transfer path can be described by an electrical network

                             T source

                                            Rth    T ambient
                                        q




   ΔT = Tsource-Tambient

   Rth (K/W) = thermal resistance
Series Circuit
Example for two resistances in series

                                        T intermediate
   T source                     R1                       R2

                    q                                         T ambient




      DT = Tsource - Tambient = q * Rtotal

      Rtotal = R1 + R2
Consequence of Series Circuit
Often only the largest R is relevant!


                                T intermediate
                        R1
   T source                                      R2

                q                                     T ambient




Designer’s job: find the largest resistance!
Thermal Conductivity: Fourier’s Experiment (1822)
                                                            Heat insulation
                                 Cross Sectional Area A


             hot          Heat flow q                                cold

          Heated block                     L                        Water cooled block


  Result of Fourier’s experiment:
                                                                 A
  q ~ ∆T = Thot – Tcold
  q ~ A = cross-sectional area                            q  k   DT
  q ~ L-1                                                        L
                 The proportionality constant k is called the ‘thermal conductivity’
Typical Thermal Conductivity Values
The Heat Transfer Coefficient h
The heat transfer from a solid wall into a fluid (air, water) is called convection, and to first order this
heat transfer is proportional to the area and the temperature difference between the wall and the
fluid:


                                                                   q  h  A  DT

                         The proportionality constant h is called the
                                 ‘heat transfer coefficient’



   Typical values:
   Natural convection: 10 W/m2K
   Forced convection: 50 W/m2K
Practice
Suppose a Designer needs 5W to reach a required light output
What procedure is most optimal?
                                                                                   DT
                                                                          q
Information required for first order guess:                                      Rthtotal
•     Maximum junction temperature: e.g. 120 °C
•     Maximum ambient temperature: e.g. 40 °C
•     An estimation of all thermal resistances in the total heat transfer path
Practice (2)
Next steps

   Check if required power is manageable by suitable heat sinks & convection


   Check which thermal resistances are dominant
        Then focus on them to reduce the total thermal resistance


   Final step should always be a detailed analysis
        Recall that often we don’t talk one-dimensional heat transfer but heat spreading,
         which is a rather complicated issue
             For more information please see Heat Spreading, Not a Trivial Problem in the May 2008
              issue of ElectronicsCooling
Practical Example
        A                        L
 q  k   DT             Rth 
        L                       kA
                                   1
 q  h  A  DT           Rth 
                                  h A
  Relevant thermal resistances, assume 1 cm2 PCB

                                            K/W
  Rth-LED                                   16     Luxeon Rebel
  Rth-MCPCB                                 0.5    t = 100 µm, k = 2 W/mK
  Rth-TIM                                   1      t = 100 µm, k = 1 W/mK


  Rth-heatsink                              50     A = 20 cm2, h = 10 W/m2K
  Rth-heatsink                              2      A = 100 cm2, h = 50 W/m2K
  Rth-heatsink                              1      A = 1 cm2, h = 10000 W/m2K
Practical Example
We need 5W for our light output
Can we find a suitable heat sink?

We have:
Tjunction = 120 °C
Tambient = 40 °C
Rth-LED + Rth-MCPCB + Rth-TIM = 17.5 K/W; Rth-heatsink = ?


Can we dissipate 5W? No way:                                     DT
q = 80 / (17.5 + Rth-heatsink)                          q
                                                              Rthtotal
Conclusion:
Even with an ideal heat sink (Rth-heatsink = 0) we cannot dissipate the required 5W. In this case we
need an LED with less thermal resistance.
Practical Example
We need 1W for our light output

We have again:
Tjunction = 120 °C
Tambient = 40 °C
Rth-LED + Rth-MCPCB + Rth-TIM = 17.5 K/W; Rth-heatsink = ?

Which heat sink is OK?                                              DT
q = 80 / (17.5 + Rth-heatsink) ; Rth-heatsink = 62.5 K/W     q
                                                                  Rthtotal
We found earlier:
A=20 cm2, h=10 W/m2K  Rth-heatsink = 50 K/W

Conclusion:
We can use a simple heat sink with natural convection.
Practical Example Conclusion
Thermal resistance of the MCPCB does not play any role

  In our first case, the LED thermal resistance was dominant; while in the last case, the
convective resistance was dominant.


 Hence, from a thermal point only, you can choose MCPCBs with a much lower thermal
performance and, hence, lower cost.


 The thermal performance of the PCB is relevant only for very high heat flux cases (e.g. liquid
cooling) and for top-of-the-bill LEDs.
Nomenclature
The confusing situation regarding ‘thermal impedance’
Fact:
‘Electrical impedance’ is historically reserved to describe time-dependent electrical resistance. In the
limit of steady state, thermal impedance equals thermal resistance  hence, units should be the
same!

Hence,
‘Thermal impedance’ , as used by U.S. vendors, violates the electro-thermal analogy, because:
   –    Unit does not correspond (K/W vs. m2K/W)
   –    Definition does not correspond (time-dependent vs. steady state)

Is this a problem?
Yes, because time-dependent (dynamic) test methods will be increasingly used, one output of which is
the ‘correct’ thermal impedance.

Proposal:
Use thermal resistance per unit area, or unit Rth.
Electrical Properties
Presented by Michael Gay (Isola) and Norm Berry (Insulectro)




                                                               45
Common Tests
• Insulation Resistance (IR)
    • This test is used to provide a quantifiable resistance value for all of a product's insulation

• Dielectric Breakdown Strength Test
    • The test voltage is increased until the dielectric fails, or breaks down, allowing too much
      current to flow.

• Dielectric Withstand Voltage Test (DWS) or High Potential Test (HiPot)
    • A standard test voltage is applied (below the established Breakdown Voltage) and the
      resulting leakage current is monitored

• Conductive Anodic Filament Test (CAF)
    • This test is used to determine the capability of the material for various design feature spacing
      under high humidity conditions with applied voltage


                                                                                                  46
Typical Proof Test (VDC)
Proof Test or High Potential Test (HiPot)
A standard non-destructive test voltage is applied (below the established Breakdown
voltage) and the resulting leakage current is monitored. The test is done to evaluate the
integrity of the dielectric material.
Typical Proof Test (VDC)
High Potential Dielectric Testing (HiPot)
This non-destructive testing methodology is used to characterize the laminate material insulation
capability under a specified potential. Leakage current is measured and compared to predetermined
limits

Typical Test Conditions:
500-2500 Volts DC (VDC)                                         Applied        +
700-1200 Volts AC @50-60 Hz (VAC)
                                                                Potential
Up to 30 seconds
10 MΩ – 500 MΩ
10 μA – 100 μA




                                                                               -
Breakdown (kV AC)
Breakdown Voltage Test
Breakdown voltage is the stress at failure when AC at power frequency is applied using a rate of rise is
500 Volts/second. Breakdown voltage testing does not relate to proof stress “Proof Testing”.
Breakdown voltage is the potential difference at which dielectric failure occurs under prescribed
conditions in an electrical insulating material located between two electrodes.
Breakdown (kV AC)
Dielectric Breakdown Voltage
This testing methodology is used to characterize the
laminate material insulation capability to failure.
                                                                      Applied     +
Typical Test Conditions:                                              Potential
Ramp Volts AC @50-60 Hz (VAC) until failure


Example:
Determine the electric strength in volts per mil for each
specimen by dividing the breakdown voltage expressed in
kilovolts by the thickness express in inches.                                     -



ES = (6.8 KV/.005 inch) X (1000 V/KV) X (1 inch/1000 mils) = 1360 v/mil
Permittivity (Dk)
Typical thermal management materials are modified to have higher thermal conductivity. The
modifications of the dielectric material raise the Dk of the material to the range of 6 or higher.
Product Reliability
Presented by Richard A. Wessel of DuPont
Simplified LED                        Tjunction
                                                                           q

                                                                                 Tjunction
                        LED                       Tsolder point                RJ-SP
                         Cu                                                      Tsolder point
                       Dielectric
                                                                  Tboard       RSP-B
                    Al/Cu Base
                                                                                 Tboard
                     Heat Sink
                                                                               RB-A

                        Tambient                                                 Tambient




    Big concern: what is Tjunction?
Lower T junction Better
Increased relative luminous flux for lower
junction or thermal pad temperature




                                                       Cree® XLamp® MC-E LED


                                             Luxeon®
                                              Rebel




                                                                    54
Increased Lifetimes
Lower Junction Temperature
Increased lifetimes for lower junction temperature



                                                 Luxeon®
                                                  Rebel




                                                           55
Suggested Fabrication Notes
      Taking Control of Your Design!




                                       56
Suggested Fabrication Notes
Purpose of Fab Notes
Take your requirements for each characteristic that you deem most important and specify (values for
thermal conductivity and electrical insulation resistance).

We also suggest including a list of pre-approved materials.
Suggested Fabrication Notes (cont.)
Example of a Fab Note
    Copper Weight: 2 oz.
    Metal Core: 0.060” Al 5051
    Dielectric:
         Thermal Conductivity: Must meet or exceed 1.3 (°W/m-K)
         Thermal Resistance: Maximum 0.9 (°C in2/W)
         Electrical Insulation: Must meet or exceed 2,000 VDC
         Any other characteristic you feel is important: XYZ
         Currently Approved Materials:
               Bergquist HT-07006
               Bergquist LTI-06005
               Laird T-lam SS 1KA06
               DuPont CooLam
Suggested Fabrication Notes (cont.)
Benefits of Fab Notes
Allows supplier to quote multiple vendors.

Subsequent Results
• Lower Cost
• Quicker Lead Times
• Adaptability to take advantage of new technologies down the road
• Introduce competition from the raw materials and finished PCB suppliers
Materials Chart
Part Two
Non-browning White Soldermask
White Soldermask
Current Resin Systems
 Focus on initial thermal shock, not constant heat

 Tend to Brown over time

 Not developed to be a Reflecting Surface for LEDs
White Soldermask (cont.)
Desired Resin Systems
 Remain white through Assembly and Lifespan of LED final product

 Have high reflectivity to enhance LED performance
    Some believe high reflection soldermask results in lower power consumption for same light
   output
What are the Solutions?
New White High Temperature Liquid Photo-Imageable Soldermasks
 Past two years a number of “LED” white soldermasks have been introduced
     Unfortunately we have not seen improvements in all of them

 Through numerous studies we have so far found two offerings that show significant improvement:
     Peters (SD2491SM TSW)
     Sun Chemicals (CAWN 2589/2591)
What are the Solutions? (cont.)
New White High Temperature Thermal Soldermasks
If Bright white soldermask is the objective, these solutions may not suffice

 Suggest base coat of LPI White then topcoat of High-Temp thermal white soldermask

 After numerous thermal whites, one does not brown after multiple cycles (Peters SD2496TSW)

 This is the formula behind “proprietary” white soldermasks offered by other PCB vendors
Cost Expanders
New White High Temperature Liquid Photo-Imageable Soldermasks
 To date, we’ve seen cost increases over standard soldermask price of 30% - 100%
     Approximately .20 to .30 cents per panel (18” x 24”)

New White High Temperature Thermal Soldermasks
To date, we’ve seen cost increases over standard soldermask price of > 100%
      Approximately $1 per panel (18” x 24”)
      Includes labor and set up for secondary application process
Thermal Webinar Conclusion

 your needs for thermal performance of the dielectric



 your needs for the electrical performance of the dielectric



 your needs in context of entire product, not just PCB (when applicable)



 that you have white soldermask choices
     but keep your fab notes open to take advantage of future developments
68

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Thermal Management: MCPCBs for LED Applications

  • 1. MCPCBs for LED Applications Thermal Management Material Specifications
  • 2. Purpose of the Webinar Defining your needs To break down your needs for thermal management materials, specifically metal core printed circuit board (MCPCB), in LED Applications by technical requirements in order to make more effective callouts. Controlling the process The end result should be shorter lead times, lower cost, and more reliable product. Non-browning soldermasks Introduce new non-browning white LED soldermasks.
  • 3. Metal Core Boards Definition The MCPCB commonly consists of a metal core layer (typically aluminum or copper), a continuous dielectric layer and a copper circuit layer.
  • 4. Part One Specifying Materials for LED Applications
  • 5. Survey Question How do you specify materials in MCPCB LED applications? a) Company Name and/or Part Number (e.g. Bergquist, Laird, DuPont, etc.) b) Thickness of dielectric c) Tg or Td d) “Metal Core” e) Insulation Resistance & Thermal Conductivity Values
  • 6. Survey Answer How do you specify materials in metal core LED applications? a) Company Name and/or Part Number (e.g. Bergquist, Laird, DuPont, etc.) Comment Specifying by brand name locks you into a particular product produced by a particular manufacturer. Risks Include: • Locked into pricing • Subject to lead times • Preventing new materials from being used on your product
  • 7. Survey Answer How do you specify materials in metal core LED applications? b) Thickness of dielectric, c) Tg, d) Td Specifying only these items may not fully address your needs. • Does not address thermal conductivity • Does not address electrical insulation resistance • Does not address type of dielectric
  • 8. Answer How do you specify materials in metal core LED applications? e) “Metal Core” Comment: Specifying “metal core” does address anything whatsoever.
  • 9. Answer How do you specify materials in metal core LED applications? f) Insulation Resistance & Thermal Conductivity Values Comment: You are a rock star! This is the whole point of our webinar.
  • 10. Consider your needs when bringing the bare board into the equation
  • 11. Survey Question What Are Your Needs When Selecting Materials? (Choose all that apply) a) Transfer heat (Thermal Conductivity) b) Prevent short circuiting to base metal core (Electrical Insulation Resistance) c) Thickness of dielectric d) Brand name of the material?
  • 12. Cost Drivers For MCPCBs Dielectric Substrate The # 1 cost component of the MCPCB is the dielectric substrate between the copper traces and the metal heatsink / core. Definition An insulating medium which occupies the region between two conductors. In this case, the copper circuits and the metal core heat sink.
  • 13. Cost Drivers For MCPCBs (cont.) Introducing competition The most effective way to reduce cost of dielectric is to introduce competition:  Laird  Bergquist  Dupont  Uniplus  Iteq  Insulectro  Plus future innovators
  • 14. Definition and Applications Thermal Transfer Product Application Electrical Insulation Product Reliability
  • 15. Purpose #1 Transfer Heat Common Callouts include Thermal Impedance / Resistance (°C in2/W) and Thermal Conductivity / (°W/m-K).
  • 16. Why Kapton® / Polyimide? Heat Resistance Stability Flexibility Dielectric Properties Density/Weight CooLamTM MCPCB (metal core PCB) Offers: • Very Low Thermal Impedance • Excellent Reliability Performance • Excellent Durability and Stability at High Temperature • Uniform Thermal, Mechanical & Electrical Properties Under Environmental Stress • Lead Free Solder and Wirebond Process Compatibility • Halogen Free • Meets UL 94 V-0 • Construction Variations to Meet Thermal Management Needs • 3D Shapes
  • 17. Thermal Measurement Characterize the Thermal Performance of Materials Objective: Measuring thermal performance per ASTM D5470. Equipment: 1) Steady State “Thermal Interface Material Tester” (TIM) (Analysis Tech. Inc.) Factors to Consider: 1) Reducing contact resistance between sample and test unit 2) Repeatability of measured values 3) Identify any equipment and/or material limitations
  • 18. Power (Watts) Basic Principles of ASTM D5470 Heat Source T1 What is Thermal Resistance ? Thermal Resistance (Rth) is defined as the difference in temperature between two closed isothermal surfaces divided by the total heat flow between them. T2 Rth = (T(A) – T(B))  Power (surface A) (surface B) T3 Heat Sink ∆C T4 Watt (V*I) * Present system does a good job of accounting for all heat and monitoring temperature but nothing is perfect.
  • 19. Power (Watts) Output from TIM unit: Thermal Resistance (Rth): ∆C Heat Source T1 Watt = (∆ Temp.  power) T2 Thermal Impedance (RthI): C - in2 Watt Test Sample = (Thermal Resistance) x area (of test sample) and T3 Thermal Conductivity: Watt Heat Sink m -C = thickness (material)  thermal impedance T4 Basic Principles of ASTM D5470 (cont.)
  • 20. Power (Watts) • Total Thermal Resistance (Rth total) is the sum of components and its thermal resistance value. “thermal grease” Grease Copper Test Sample Dielectric Aluminum “thermal grease” Grease A B C ASTM D5470 Thermal Measurement Technique
  • 21. ASTM D5470 Thermal Measurement Technique Measured Thermal Impedance (C-in2/Watt): RthI (grease_top) “thermal Grease” + RthI (sample) Test Sample Total RthI + RthI (grease_bottom) “thermal Grease” Total RthI B A RthI (sample) = Total RthI - (RthI (grease_top) + RthI (grease-bottom) )
  • 22. Thermal Impedance Electronics industry defines thermal impedance as the following: thickness impedancethermal  k This does not include an area through which the heat flows! Thermal Impedance Thermal Resistance tDiel tDiel I R kDiel kDielA Units: Units: m m2 K m K I  R 2  mK m W W W mK W 22
  • 23. Thermal Impedance Calculating the thermal conductivity of a material Plot Ra vs. thickness from TIM tester 1/k =thermal conductivity k = is the slope of the line Fitted Line Plot K-in^2/W = 0.01366 + 39.35 Thickness (in) 0.225 S 0.0010461 R-Sq 100.0% R-Sq(adj) 100.0% Thermal Impedance K-in^2/W 0.200 0.175 0.150 Thermal Conductivity LG: 0.25 W/M-K 0.125 0.100 = 1.0 in / 39.35 K-in2/W 0.075 = .006394 W/in-K x 39.4 in/M (convert to metric) 0.050 0.001 0.002 0.003 0.004 0.005 = 1.0 W/M-K Thickness (in)LC 23 Data Plotted from multiple readings
  • 24. Example problems What is the thermal resistance through the thickness of a 0.3 meter by 0.3 meter piece of stainless steel that is 1.5 cm thick? Assume the thermal conductivity of stainless steel is 15 W/mK. k=15 W/mK 1.5cm 0.3m t R 0.3m kA t 0.015m R  kA (15W mK )(0.3m)(0.3m) R  0.011 K W
  • 25. Example Problems This same piece of stainless steel now has a heater attached to one side that generates 1.5cm 100 Watts of heat into the plate. Ttop If the bottom of the plate measures 45°C k=15 W/mK 0.3m (318K), what is the temperature of the top Tbottom 0.3m side of the plate? (Ttop  Tbottom) (Ttop  Tbottom)  q  Rthermal q Rthermal Ttop  q  Rthermal  Tbottom Ttop  100W  0.011 K W  318K Ttop  319.1K  46.1C 25
  • 26. Basic Question Room Temp = 30°C Same LED and power input MCPCB 1 LED MCPCB 2 LED Cu Cu Dielectric Dielectric Al/Cu Base Al/Cu Base Heat Sink Heat Sink Tjunction = 65°C Tjunction = 70°C WHY??? Heat Transfer 26
  • 27. Thermal Management for LED Applications What is the role of the PCB? Presented by Clemens Lasance Clemens is a former Principal Scientist Emeritus with Philips Research, the Netherlands, with a 30 year + focus on thermal management of electronic systems. He is now a consultant for Somelikeit Cool, contact info: lasance@onsnet.nu
  • 28. Motivation Providing the right information the first time The goal is to provide the LED application engineer with the right information to select the most optimal MCPCB from a thermal point of view. Thus, ensuring the best decision is made for a specific application in regards to thermal performance and cost.
  • 29. Main Goal of Thermal Management The Calculation of application-specific junction temperatures Reasons / Key Issues  Lifetime  Color point  Efficiency All these key issues are significantly dependent on the junction temperature.
  • 30. Basics of Heat Transfer Fundamentals of Critical Temperature Calculation Determining critical temperatures is contingent upon a critical understanding of: • The electrothermal analogue • Thermal conductivity k • Heat transfer coefficient h • Thermal resistance Rth
  • 31. Electro-Thermal Analogue ∆T = q * Rth  ∆V = I * R Temperature drop (°C)  Voltage drop (V) Power dissipation (W)  Current (A) Heat flux (W/m2)  Current density (A/m2) Thermal resistance (K/W)  Resistance (Ohm)
  • 32. Electro-Thermal Analogue A heat transfer path can be described by an electrical network T source Rth T ambient q ΔT = Tsource-Tambient Rth (K/W) = thermal resistance
  • 33. Series Circuit Example for two resistances in series T intermediate T source R1 R2 q T ambient DT = Tsource - Tambient = q * Rtotal Rtotal = R1 + R2
  • 34. Consequence of Series Circuit Often only the largest R is relevant! T intermediate R1 T source R2 q T ambient Designer’s job: find the largest resistance!
  • 35. Thermal Conductivity: Fourier’s Experiment (1822) Heat insulation Cross Sectional Area A hot Heat flow q cold Heated block L Water cooled block Result of Fourier’s experiment: A q ~ ∆T = Thot – Tcold q ~ A = cross-sectional area q  k   DT q ~ L-1 L The proportionality constant k is called the ‘thermal conductivity’
  • 37. The Heat Transfer Coefficient h The heat transfer from a solid wall into a fluid (air, water) is called convection, and to first order this heat transfer is proportional to the area and the temperature difference between the wall and the fluid: q  h  A  DT The proportionality constant h is called the ‘heat transfer coefficient’ Typical values: Natural convection: 10 W/m2K Forced convection: 50 W/m2K
  • 38. Practice Suppose a Designer needs 5W to reach a required light output What procedure is most optimal? DT q Information required for first order guess: Rthtotal • Maximum junction temperature: e.g. 120 °C • Maximum ambient temperature: e.g. 40 °C • An estimation of all thermal resistances in the total heat transfer path
  • 39. Practice (2) Next steps  Check if required power is manageable by suitable heat sinks & convection  Check which thermal resistances are dominant  Then focus on them to reduce the total thermal resistance  Final step should always be a detailed analysis  Recall that often we don’t talk one-dimensional heat transfer but heat spreading, which is a rather complicated issue  For more information please see Heat Spreading, Not a Trivial Problem in the May 2008 issue of ElectronicsCooling
  • 40. Practical Example A L q  k   DT Rth  L kA 1 q  h  A  DT Rth  h A Relevant thermal resistances, assume 1 cm2 PCB K/W Rth-LED 16 Luxeon Rebel Rth-MCPCB 0.5 t = 100 µm, k = 2 W/mK Rth-TIM 1 t = 100 µm, k = 1 W/mK Rth-heatsink 50 A = 20 cm2, h = 10 W/m2K Rth-heatsink 2 A = 100 cm2, h = 50 W/m2K Rth-heatsink 1 A = 1 cm2, h = 10000 W/m2K
  • 41. Practical Example We need 5W for our light output Can we find a suitable heat sink? We have: Tjunction = 120 °C Tambient = 40 °C Rth-LED + Rth-MCPCB + Rth-TIM = 17.5 K/W; Rth-heatsink = ? Can we dissipate 5W? No way: DT q = 80 / (17.5 + Rth-heatsink) q Rthtotal Conclusion: Even with an ideal heat sink (Rth-heatsink = 0) we cannot dissipate the required 5W. In this case we need an LED with less thermal resistance.
  • 42. Practical Example We need 1W for our light output We have again: Tjunction = 120 °C Tambient = 40 °C Rth-LED + Rth-MCPCB + Rth-TIM = 17.5 K/W; Rth-heatsink = ? Which heat sink is OK? DT q = 80 / (17.5 + Rth-heatsink) ; Rth-heatsink = 62.5 K/W q Rthtotal We found earlier: A=20 cm2, h=10 W/m2K  Rth-heatsink = 50 K/W Conclusion: We can use a simple heat sink with natural convection.
  • 43. Practical Example Conclusion Thermal resistance of the MCPCB does not play any role  In our first case, the LED thermal resistance was dominant; while in the last case, the convective resistance was dominant.  Hence, from a thermal point only, you can choose MCPCBs with a much lower thermal performance and, hence, lower cost.  The thermal performance of the PCB is relevant only for very high heat flux cases (e.g. liquid cooling) and for top-of-the-bill LEDs.
  • 44. Nomenclature The confusing situation regarding ‘thermal impedance’ Fact: ‘Electrical impedance’ is historically reserved to describe time-dependent electrical resistance. In the limit of steady state, thermal impedance equals thermal resistance  hence, units should be the same! Hence, ‘Thermal impedance’ , as used by U.S. vendors, violates the electro-thermal analogy, because: – Unit does not correspond (K/W vs. m2K/W) – Definition does not correspond (time-dependent vs. steady state) Is this a problem? Yes, because time-dependent (dynamic) test methods will be increasingly used, one output of which is the ‘correct’ thermal impedance. Proposal: Use thermal resistance per unit area, or unit Rth.
  • 45. Electrical Properties Presented by Michael Gay (Isola) and Norm Berry (Insulectro) 45
  • 46. Common Tests • Insulation Resistance (IR) • This test is used to provide a quantifiable resistance value for all of a product's insulation • Dielectric Breakdown Strength Test • The test voltage is increased until the dielectric fails, or breaks down, allowing too much current to flow. • Dielectric Withstand Voltage Test (DWS) or High Potential Test (HiPot) • A standard test voltage is applied (below the established Breakdown Voltage) and the resulting leakage current is monitored • Conductive Anodic Filament Test (CAF) • This test is used to determine the capability of the material for various design feature spacing under high humidity conditions with applied voltage 46
  • 47. Typical Proof Test (VDC) Proof Test or High Potential Test (HiPot) A standard non-destructive test voltage is applied (below the established Breakdown voltage) and the resulting leakage current is monitored. The test is done to evaluate the integrity of the dielectric material.
  • 48. Typical Proof Test (VDC) High Potential Dielectric Testing (HiPot) This non-destructive testing methodology is used to characterize the laminate material insulation capability under a specified potential. Leakage current is measured and compared to predetermined limits Typical Test Conditions: 500-2500 Volts DC (VDC) Applied + 700-1200 Volts AC @50-60 Hz (VAC) Potential Up to 30 seconds 10 MΩ – 500 MΩ 10 μA – 100 μA -
  • 49. Breakdown (kV AC) Breakdown Voltage Test Breakdown voltage is the stress at failure when AC at power frequency is applied using a rate of rise is 500 Volts/second. Breakdown voltage testing does not relate to proof stress “Proof Testing”. Breakdown voltage is the potential difference at which dielectric failure occurs under prescribed conditions in an electrical insulating material located between two electrodes.
  • 50. Breakdown (kV AC) Dielectric Breakdown Voltage This testing methodology is used to characterize the laminate material insulation capability to failure. Applied + Typical Test Conditions: Potential Ramp Volts AC @50-60 Hz (VAC) until failure Example: Determine the electric strength in volts per mil for each specimen by dividing the breakdown voltage expressed in kilovolts by the thickness express in inches. - ES = (6.8 KV/.005 inch) X (1000 V/KV) X (1 inch/1000 mils) = 1360 v/mil
  • 51. Permittivity (Dk) Typical thermal management materials are modified to have higher thermal conductivity. The modifications of the dielectric material raise the Dk of the material to the range of 6 or higher.
  • 52. Product Reliability Presented by Richard A. Wessel of DuPont
  • 53. Simplified LED Tjunction q Tjunction LED Tsolder point RJ-SP Cu Tsolder point Dielectric Tboard RSP-B Al/Cu Base Tboard Heat Sink RB-A Tambient Tambient Big concern: what is Tjunction?
  • 54. Lower T junction Better Increased relative luminous flux for lower junction or thermal pad temperature Cree® XLamp® MC-E LED Luxeon® Rebel 54
  • 55. Increased Lifetimes Lower Junction Temperature Increased lifetimes for lower junction temperature Luxeon® Rebel 55
  • 56. Suggested Fabrication Notes Taking Control of Your Design! 56
  • 57. Suggested Fabrication Notes Purpose of Fab Notes Take your requirements for each characteristic that you deem most important and specify (values for thermal conductivity and electrical insulation resistance). We also suggest including a list of pre-approved materials.
  • 58. Suggested Fabrication Notes (cont.) Example of a Fab Note Copper Weight: 2 oz. Metal Core: 0.060” Al 5051 Dielectric: Thermal Conductivity: Must meet or exceed 1.3 (°W/m-K) Thermal Resistance: Maximum 0.9 (°C in2/W) Electrical Insulation: Must meet or exceed 2,000 VDC Any other characteristic you feel is important: XYZ Currently Approved Materials:  Bergquist HT-07006  Bergquist LTI-06005  Laird T-lam SS 1KA06  DuPont CooLam
  • 59. Suggested Fabrication Notes (cont.) Benefits of Fab Notes Allows supplier to quote multiple vendors. Subsequent Results • Lower Cost • Quicker Lead Times • Adaptability to take advantage of new technologies down the road • Introduce competition from the raw materials and finished PCB suppliers
  • 62. White Soldermask Current Resin Systems  Focus on initial thermal shock, not constant heat  Tend to Brown over time  Not developed to be a Reflecting Surface for LEDs
  • 63. White Soldermask (cont.) Desired Resin Systems  Remain white through Assembly and Lifespan of LED final product  Have high reflectivity to enhance LED performance  Some believe high reflection soldermask results in lower power consumption for same light output
  • 64. What are the Solutions? New White High Temperature Liquid Photo-Imageable Soldermasks  Past two years a number of “LED” white soldermasks have been introduced  Unfortunately we have not seen improvements in all of them  Through numerous studies we have so far found two offerings that show significant improvement:  Peters (SD2491SM TSW)  Sun Chemicals (CAWN 2589/2591)
  • 65. What are the Solutions? (cont.) New White High Temperature Thermal Soldermasks If Bright white soldermask is the objective, these solutions may not suffice  Suggest base coat of LPI White then topcoat of High-Temp thermal white soldermask  After numerous thermal whites, one does not brown after multiple cycles (Peters SD2496TSW)  This is the formula behind “proprietary” white soldermasks offered by other PCB vendors
  • 66. Cost Expanders New White High Temperature Liquid Photo-Imageable Soldermasks  To date, we’ve seen cost increases over standard soldermask price of 30% - 100%  Approximately .20 to .30 cents per panel (18” x 24”) New White High Temperature Thermal Soldermasks To date, we’ve seen cost increases over standard soldermask price of > 100%  Approximately $1 per panel (18” x 24”)  Includes labor and set up for secondary application process
  • 67. Thermal Webinar Conclusion your needs for thermal performance of the dielectric your needs for the electrical performance of the dielectric your needs in context of entire product, not just PCB (when applicable) that you have white soldermask choices but keep your fab notes open to take advantage of future developments
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