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An Introduction to Quantification 
                  of Reliability‐Centered Burn‐In and 
                  of Reliabilit Centered B rn In and
                  ESS (以可靠性为中心的老炼和环
                      境应力筛选定量分析简介)
                      境应力筛选定量分析简介


                Feng‐Bin (Frank) Sun(孙凤斌), 
                             Ph.D.
                             ©2012 ASQ & Presentation Sun
                            Presented live on May 20th, 2012




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An Introduction to Quantification of
Reliability-Centered Burn-In and ESS
(以可靠性为中心的老炼和环境应力筛选定量分析简介)



      Feng-Bin (Frank) Sun, Ph.D.
      HDD Reliability Engineering
      HGST, a Western Digital Company
Overview (综述)
   Why Stress Screen?
   Definition of ESS and Burn-in and Their Relationship
   Phenomenological Observations and the Physical Insight of the
    Failure Process During Screen
   Flaw-Stimulus Relationships and Typical Stress Screen Types
   Burn-in and ESS Quantification
       Statistical Modeling                       √
       Physical Modeling
       Optimum Screening Time Determination        √
   References



                                                                2
Why Stress Screen?(为什么要进行应力筛选?)

1. $500 TO $1,500 WORTH OF ELECTRONICS ARE USED IN EACH
   VEHICLE BY AUTOMOBILE MANUFACTURERS.

2. ABOUT 60% OF A MILITARY AIRCRAFT'S COST NOW GOES TO ITS
   ELECTRONIC SYSTEMS.

3. "NEVER BUY A CAR MADE ON MONDAY OR FRIDAY!!!"

4. OVER HALF THE EFFORT HAS BEEN REPORTEDLY APPLIED TO
   REWORK IN THE U.S.

5. CORRECTIONS OF DEFECTS AT THE MANUFACTURER'S FACILITY
   IS MORE ECONOMICAL THAN SHIPYARD FAILURE CORRECTIONS
   AND SHIPYARD FAILURE CORRECTIONS ARE MORE ECONOMICAL
   THAN POST DELIVERY FAILURE CORRECTIONS DURING FIELD
   OPERATION.
                                                             3
Why Stress Screen? (continued) (为什么要进行应
力筛选 - 续)




                                          4
Why Stress Screen? (continued) (为什么要进行应
力筛选 - 续)




                                          5
What Is ESS? (什么是环境应力筛选?)

  Is a process or series of processes.
  Involves the tailored applications of environmental stimuli
   (such as thermal cycling and random vibration, and/or
   electrical stresses).
  To electronic and electromechanical items (parts, modules,
   units, and systems).
  On an accelerated basis, but within design capability.
  Ideally at the most cost-effective point of assembly.
  To expose, identify and eliminate latent defects.
   (such defects can’t be detected by visual inspection, or
   electrical testing and would in all likelihood, if undetected,
   manifest themselves in the operational or field environment)
                                                                6
What Is Burn-In? (什么是老练?)


 Burn-in is a test performed for the purpose of screening or
 eliminating marginal devices, those with inherent defects or
 defects resulting from manufacturing aberrations which cause
 time and stress dependent failures.
                                     -- MIL-STD-883C


 Burn-in can be regarded as a special case of ESS where the
 appropriate electrical conditions are combined with the
 appropriate thermal conditions to accelerate the aging of a
 component or device.

                                                            7
Phenomenological Observations and the Physical
Insight of the Failure Process during Screen (应力
筛选过程中的现象表征以及失效过程的物理机制洞察)

   Conventional Bathtub Curve Concept
   The “S”-shaped CDF Pattern
   Roller-Coaster Failure Rate Curve
   Stress-Strength Interference and Component
    Failure Patterns




                                                 8
Conventional Bathtub Curve Concept (传统失效
率浴盆曲线概念)


                        1 Quality failures       2 Stress-related failures
                        3 Wearout failures
                   Early-
Failure rate




                   failure                                        Wearout
                   period        Useful-life period               period

                   1
                                                                       3
                                             2

               0             Cumulative operating time

                                                                             9
The S-Shaped CDF Pattern (“S”形累积分布图特征)




   A cdf plot based on the experimental data of CMOS transistors.


                                                                    10
Roller-Coaster Failure Rate Curve (“过山车”形失效
率曲线特征)


                               Latent defects
                               removed in checkout
                                      Latent defects removed in
                                      process inspections and tests
  Failure rate




                                                     Wearout
                                                     failures
                     Roller-Coaster
                     curve
                 0              Cumulative operating time

                                                                      11
Stress-Strength Interference and Bathtub Curve
(应力-强度干涉与浴盆曲线的关系)




                                                 12
Flaw-Stimulus Relationships (缺陷与激发因子的关系)

1. Patent Defect
     flaw which has advanced to the point where an anomaly
      actually exists ,or
     out-of-tolerance, or a specification, condition which can be
      readily detected by an inspection or a test procedure.
2. Latent Defect
      Irregularity due to manufacturing processes, or
      materials which will advance to a patent defect when
       exposed to environmental or other stimuli.



                                                                     13
Flaw-Stimulus Relationships (continued) (缺陷与
  激发因子的关系 - 续)
         Examples of Patent Defect
1. Parts                               2. Interconnections
   (1.1) Broken or damaged in            (2.1) Incorrect wire termination.
         handling.                       (2.2) Open wire due to handling
   (1.2) Wrong part installed.                 damage.
   (1.3) Correct part installed          (2.3) Wire shorted to ground due to
         incorrectly.                          misrouting or insulation damage.
   (1.4) Failure due to electrical       (2.4) Missing wire.
         overstress or electrostatic     (2.5) Open etch on printed wiring
         discharge.                            board.
   (1.5) Missing parts.                  (2.6) Open plated through-hole.
                                         (2.7) Shorted etch.
                                         (2.8) Solder bridge.
                                         (2.9) Loose wire strand.
                                                                           14
Flaw-Stimulus Relationships (continued) (缺陷与
  激发因子的关系 - 续)
                      Examples of Latent Defect
1. Parts                                   2. Interconnections
   (1.1) Partial damage through              (2.1) Cold solder joint.
         electrical overstress or            (2.2) Inadequate/excessive solder.
         electrostatic discharge.            (2.3) Broken wire strands.
   (1.2) Partial physical damage during      (2.4) Insulation damage.
         handling.
                                             (2.5) Loose screw termination.
   (1.3) Material or process induced
         hidden flaws.                       (2.6) Improper crimp.
   (1.4) Damage inflicted during             (2.7) Unseated connector contact.
         soldering operations (excessive     (2.8) Cracked etch.
         heat).                              (2.9) Poor contact termination.
                                             (2.10) Inadequate wire stress relief.

                                                                                 15
Flaw-Stimulus Relationships (continued) (缺陷与
  激发因子的关系 - 续)
                            Screening processes for IC failure mechanisms
Screening                                                      Failure
   Test                                                       Mechanism
                Substrate     Bulk     Substrate Bonding     Particle                         External
                mounting     silicon    surface    and   contamination    Seal     Package      lead   Thermal Electrical
                 defects     defects    defects   wire    + extraneous   defects    defects    defects mismatch stability
                                                            material
   Internal                                                                       
 visual exam
   External                                                                                    
 visual exam
Stabilization                                                                                                    
     bake
   Thermal                                                                                           
    cycling
   Thermal                                                                                           
     shock
 Centrifuge                                                                        
    Shock                                                                          
  Vibration                                                                        
     X ray                                                                        
   Burn-in                                                                                                      
Leakage tests                                                              


                                                                                                                        16
Flaw-Stimulus Relationships (continued) (缺陷与
激发因子的关系 - 续)




* PIND: particle impact noise detector


                                               17
Typical Stress Screen Types (典型应力筛选类型)


1.   Temperature cycling
2.   Random vibration
3.   High temperature burn-in
4.   Electrical stress
5.   Thermal shock
6.   Sine-wave vibration, fixed frequency
7.   Sine-wave vibration, swept frequency
8.   Low temperature
9.   Combined environment


                                            18
Typical Stress Screen Types (continued)
   (典型应力筛选类型 – 续)




                                              An Example of Input Power Spectral Density
An Example of Input Temperature Profile for
                                                       for Random Vibration
          Temperature Cycling




                                                                                     19
Governing Parameters of Stress Profiles (应力筛选
激发谱的关键参数)
1. High Temperature Burn-in
     Temperature Delta
     Duration

2. Temperature Cycling
     Maximum/Minimum Temperature
     Temperature Change Rate
     Dwell Duration
     Number of Cycles

3. Random Vibration
     Grms
     Input Acceleration Profile (Power Spectral Density)
     Duration
     Axes of Vibration
                                                            20
ESS/Burn-In Quantification Classification (老炼
及环境应力筛选定量分析分类)

1. Statistical Modeling: Mathematical Description of Failure
   Time Behavior
2. Physical Modeling: Life-stress Relationship
3. Optimum Screening Time Determination under a Given Stress
   Profile:
  •   Cost Criteria: Cost/Profit
  •   Reliability Criteria: Failure Rate/Mean Life/Mission Reliability
  •   Screening Efficiency Criteria: Efficiency/Residue/Power/Strength
4. Optimum Screening Profile (Parameter) Determination:
  •   Screening Strength
  •   Life-Stress Relation (Accelerated Stress Testing)



                                                                         21
Mathematical Description Of The Failure
Process During Screen (应力筛选过程的数学描述)


1.   Mixed Weibull Life Distribution   √
2.   Two-Parameter Bathtub Model
3.   Three-Parameter Bathtub Model
4.   Five-Parameter Bathtub Model
5.   Six-Parameter Bathtub Model




                                           22
Model Selection and Parameter Estimation (模型
选择以及参数估计)

   Model Selection:
    (1) Bimodal Mixed Weibull Life Distribution
       – with physical meaning and commercial software available for
          parameter estimation
    (2) Two-Parameter Bathtub Model
       – simple and easy to estimate parameters
   Parameter Estimation:
    (1) Analytical Method: MLE
       – mathematically complicated, but more efficient & accurate




                                                                       23
Mixed Life Distribution – General (混合寿命分布 –
通用模型)

 R1, 2,...,n (T )  p1 R1 (T )  p2 R2 (T )  p3 R3 (T )  ...  pn Rn (T )

  f1, 2,...,n (T )  p1 f1 (T )  p2 f 2 (T )  p3 f 3 (T )  ...  pn f n (T )

                   p1 f1 (T )  p2 f 2 (T )  p3 f 3 (T )  ...  pn f n (T )
1, 2,...,n (T ) 
                   p1 R1 (T )  p2 R2 (T )  p3 R3 (T )  ...  pn Rn (T )

  where n = total number of subpopulations; fi(T), Ri(T), and λi(T) are
  failure probability density function, reliability function, and failure
  rate function of ith subpopulation at age T; pi = proportion of ith
  subpopulation, and           n
                                  pi  1
                                i 1
                                                                                  24
Mixed Life Distribution – Bimodal Weibull (混合
寿命分布 – 双态威布尔模型)
                                                           1                                    2
                                          T  1                                 T  2   
                                        
                                                     
                                                                                
                                                                                           
                                                                                             
                  R1, 2 (T )  p1 e       1           
                                                                     p2 e            2     

                                                                         1                                                                 2
                                       1 1          T  1                                               2 1         T  2      
                    1  T   1                   
                                                                   
                                                                                  2  T   2                         
                                                                                                                                      
                                                                                                                                        
    f1, 2 (T )  p1    
                                             e     1             
                                                                               p2    
                                                                                                                  e        2        
                    1  1                                                       2     2
                                                                                                
                                                                                                
                                                                1                                                                      2
                                    1 1         T  1                                                  2 1         T  2   
                  1  T   1                 
                                                          
                                                                             2  T   2                             
                                                                                                                                  
                                                                                                                                    
               p1    
                                         e     1        
                                                                          p2    
                                                                                                                 e        2     
                  1  1                                                    2          
                                                                                           
1, 2 (T )                                                         1
                                                                                      2
                                                                                                      2
                                                  T  1                           T  2      
                                                
                                                              
                                                                                  
                                                                                                
                                                                                                  
                                     p1 e         1            
                                                                           p2 e        2        



   where i, βi, i are Weibull location, shape, and scale parameters of
   ith subpopulation; pi = proportion of ith subpopulation, and
                                 p1  p2  1
                                                                                                                                                 25
Two-Parameter Bathtub Curve Model (两参数浴盆
曲线模型)

                 1 T /  
     (T )     T e            , T  0,   0,   0
              

                       1 T /   1 e T /  
          f (T )     T   e         e
                    

                                 1 e T /  
                     R(T )  e


                                                          26
Maximum Likelihood Estimation (MLE) Method
For Mixed Weibull Distribution (混合威布尔寿命分布
的极大似然估计)
  ReliaSoft Weibull++ 7 - www.ReliaSoft.com
                                                                     Probability - Weibull
                                       99.000                                                                                                                   Probability-W eibull

                                       90.000                                                                                                                   D ata 1
                                                                                                                                                                W eibull-Mixed
                                                                                                                                                                MLE RRM K-M FM
                                                                                                                                                                F= 74/ S= 40
                                       50.000                                                                                                                         Probability Line
                                                    p=23%
      U n r e lia b ilit y , F ( t )




                                       10.000
                                        5.000



                                        1.000
                                        0.500
                                                                                                                        Results Summary
                                                                                                 Distribution: Weibull-Mixed
                                                                                                 Analysis:     MLE
                                        0.100                                                    CB Method: FM
                                        0.050
                                                                                                 Ranking:      K-M
                                                                                                 Beta          1.497589756   2.244569659
                                                                                                 Eta           7656.365785   519.3829595
                                        0.010                                                    Portion       0.7699722126 0.2300277874
                                        0.005
                                                                                                 LK Value      -703.6170419
                                                                                                 Fail  Susp   74  40

                                        0.001
                                            1.000           10.000                 100.000                          1000.000                        10000.000
                                                                                 Time, (t)
                                                                                 

                                                                                                                                                                                         27
Optimum Screen Time Determination Based On
Bimodal Mixed Exponential Life Distribution (基
于双态混合指数寿命分布的最佳筛选时间确定)

1. Bimodal Mixed Exponential Life Distribution – A
   Special Case of Bimodal Mixed Weibull
2. An Ever Decreasing Failure Rate Function
3. Screen Duration for a Post-Screen Mission Reliability
4. Screen Duration for a Post-Screen Mean Residual Life
5. Screen Duration for a Post-Screen Failure Rate Function
6. Screen Duration for a Screen Power Function
7. The Number and Cost of Failures During Screen

                                                         28
Bimodal Mixed Exponential Life Distribution --
A Life Distribution With Ever Decreasing Failure Rate
(双态混合指数寿命分布 – 一个失效率永远递减的特殊寿命分布)

    Reliability Function:
                                  t      t
                        R(t) =p e b  pg e g
                               b

    Probability Density Function (pdf):
                            t           t
                f(t) =p  e b  pg g e g
                             b b
    Failure Rate Function:
                                                         λg t                                 (λ b  λ g ) t
                   f(t)     pb λ be  λ b t  p g λ ge                    p b (λ b  λ g )e
          λ(t)                     λb t           λg t
                                                                  λg                   (λ b  λ g ) t
                   R(t)        pbe            pge                          p g  pbe
                                                                                                                  (t )
     where pb>pg, pb+pg  1 and Failure Rate Is Always Decreasing!!!                                              t
                                                                                                                         0

         Initial Failure Rate: λ(0) = pb λb + pg λg
         Limiting Final Failure Rate: λ() = λg
                                                                                                                      29
Failure Rate Function of Mixed Exponential Life
Distribution -- An Ever Decreasing Function (混合指数
寿命分布失效率函数– 一个永远递减的函数)
                               Failure Rate Function of Mixed Exponential Life Distribution

                                       (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%)

                          5.E-04
    Failure Rate, fr/hr




                          4.E-04

                          3.E-04

                          2.E-04

                          1.E-04

                          0.E+00
                                   0                  500               1,000             1,500       2,000

                                                               Operating Time, hr




                                                                                                              30
Optimum Screen Duration For A Specified Post-
Screen Mission Reliability Goal (满足指定的筛选后
工作可靠度目标的最佳筛选时间)
                                    
                                              t 
                              
                                 p R (t)  e
                                               b 
                                                  
                                b G
                                                 
                                              
                  1
            T* =
                      
                     Loge                
             b  
               
               
                       
                       
                              
                               t
                              
                                           
                                           
               
                 b g           g
                      
                          pg 
                             e
                                    R (t) 
                                     G 
                              
                                                 
                                                    

where
  RG(t) =       specified post-burn-in reliability goal for a
                mission time of t.
Constraints:             t      t             t
                   (p e   b  p e g ) < R (t) < e g
                     b         g         G

                                                                31
Optimum Screen Duration For A Specified Post-
Screen Mission Reliability Goal – An Example
(满足指定的筛选后工作可靠度目标的最佳筛选时间 - 举例)

                          Screen Time Versus Post-screen Mission Reliability
                              (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%; t=1000 hr)

                        700
                        600
   Screen Time, Hours




                        500
                        400
                        300
                        200
                        100
                         0
                         0.8900         0.9100          0.9300         0.9500          0.9700           0.9900

                                         Desired Post-screen Mission Reliability Goal

                                                                                                                 32
Optimum Screen Duration For A Specified Post-
Screen Mean Residual Life Goal (满足指定的筛选
后剩余寿命目标的最佳筛选时间)
                                          1 
                                p  MRL     
                 1           b      G
                                           λb  
        TS  
         *
                         Log e              
              λb  λg          1          
                      
                                pg 
                                 λg
                                        MRLG  
                                              
                                            
where
  MRLG = specified post-screen mean residual life goal.
                      
                         p    pg 
                                  
Constraints:              b +     < MRL   < 1
                      
                             g 
                                  
                                          G   g
                          b      

                                                          33
Optimum Screen Duration For A Specified Post-
Screen Mean Residual Life Goal -- An Example
(满足指定的筛选后剩余寿命目标的最佳筛选时间 – 举例)

                                            Screen Time Versus MRL
                             (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%)

                       600
  Screen Time, Hours




                       500

                       400

                       300

                       200

                       100

                         0
                        900,000                         950,000                       1,000,000
                                             Desired MRL Goal, hr


                                                                                                  34
Optimum Screen Duration For A Specified Post-
Screen Failure Rate Goal (满足指定的筛选后失效率目
标的最佳筛选时间)

                  1           p b λ b - λ G ( t ) 
         *
                      Log e                        t
        TS
               λb  λg 
                                    
                                pg λ G (t )  λ g 
                                                     

where
 G (t) =      specified post-screen failure rate goal at
               the end of t-hr mission.
                                                              
Constraints:                    
                                
                                                               
                                                               
                                      p g   - g 
                                           
                                                    
                                                              
                                            b
                  g <  (t) <  -
                                
                                
                                                              
                                                               
                        G       b
                                             -   - g  t
                                                             
                                                            
                                                 b      
                                
                                  pg + p e                    
                                                               
                                         b                    

                                                                   35
Optimum Screen Duration For A Specified Post-
Screen Failure Rate Goal -- An Example (满足指定
的筛选后失效率目标的最佳筛选时间 – 举例)

                              Screen Time Versus Post-screen Failure Rate
                             (Lambda_b=5E-3 fr/hr; p_b=10%;Lambda_g=1E-6 fr/hr; p_g=90%; t=100 hr)
                               (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_b=90%; t=100 hr)

                       700

                       600
  Screen Time, Hours




                       500

                       400

                       300

                       200
                       100

                         0
                        1.00E-05     6.00E-05     1.10E-04   1.60E-04   2.10E-04   2.60E-04   3.10E-04

                                                Desired Post-screen Failure Rate Goal

                                                                                                         36
Optimum Screen Duration for a Desired Screen
Power Goal (满足指定的筛选功效强度目标的最佳筛选时
间)
                      Actual failure rate reduction due to screen
Screen Power 
                 Maximum potential failure rate reduction due to screen


                         1 Log 1
                                  
                                   PS      
                                            
                     *
                    Ts           
                                      G     
                              e p (1 PS )
                                  
                         D        
                                  g
                                  
                                  
                                       G 
where
  PSG = the screen power goal,
  D = λb - λg

Constraints: 0 < PSG < 1
                                                                     37
Optimum Screen Duration for a Desired Screen
Power Goal – An Example (满足指定的筛选功效强度
目标的最佳筛选时间 – 举例)

 Screen Power Screen Time, hr
      0%            0.00
      5%           10.36                                            Screen Time Versus Screen Power
     10%           21.27                                   (Lambda_b=5E-3 fr/hr; p_b=1%;Lambda_g=1E-7 fr/hr; p_b=99%)
                                                      (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%)
     15%           32.81
                                                     600.00
     20%           45.03


                                Screen Time, Hours
     25%           58.04
                                                     500.00
     30%           71.94
     35%           86.86
                                                     400.00
     40%          102.97
     45%          120.48
                                                     300.00
     50%          139.64
     55%          160.81                             200.00
     60%          184.47
     65%          211.28                             100.00
     70%          242.21
     75%          278.77                               0.00
     80%          323.50
                                                              0%   10%   20%   30%   40%   50%   60%   70%    80%   90%
     85%          381.14
     90%          462.34                                                        Screen Power
     95%          601.07




                                                                                                                        38
The Number and Cost of Failures During Screen
(筛选过程中的失效次数和费用模型)

                        1                 A Ts
        H(Ts )  h Ts    (h  h )(1  e        )
                  f     A   i   f

                   C(Ts )  H(Ts ) C
                                    f
where
         A  p  g + pg 
              b           b
         h  pg  g + p 
          i            b b
               
              b g
         h 
          f    A
         C  average cost of a single failure.
          f
                                                    39
Optimum Screen Time for the Minimum Cost (使
总费用最小的的最佳筛选时间)

   C (TS )  N [C0  C STS  C fS H S (TS )  C fW HW (TW | TS )]


Where
  TS = screen time,
  TW = warranty time,
  N    = total # of units to be screened,
  C0 = fixed cost of screen for each unit,
  CS = screen cost per hour per unit,
  CfS = cost of replacing a failed unit during screen,
  CfW = cost of replacing a failed in the field during warranty,
  HS(TS)         = expected number of renewals of a unit during screen,
  HW(TW|TS) = expected number of renewals of a screened unit during
                   warranty.
                                                                          40
References (参考文献)
   D. Kececioglu and F. Sun, Environmental Stress Screening (ESS) - Its
    Quantification, Optimization, and Management, 544 pp., 1st Printing by Prentice
    Hall, June 1995, 2nd Printing by DEStech Inc., 2003.
   D. Kececioglu and F. Sun, Burn-in Testing - Its Quantification and Optimization,
    704 pp., 1st Printing by Prentice Hall, May 1997, 2nd Printing by DEStech, 2003.
   W. Kuo, W. Chien, T. Kim, Reliability, Yield, and Stress Burn-In: A Unified
    Approach for Microelectronics Systems Manufacturing and Software Development ,
    Springer; 1st edition January 31, 1998.
   F. Jensen and N. E. Peterson, Burn-in, John Wiley & Sons, Inc., 167 pp., 1982.
   D. Kececioglu and F. Sun, "Mixed-Weibull Parameter Estimation for Burn-in Data
    Using the Bayesian Approach," Microelectronics and Reliability, Vol. 34, No. 10,
    pp. 1657-1679, 1994.
   F. Sun and D. Kececioglu, "Determine the Optimum Burn-in Time for the Maximum
    MRL Directly from the TTT Plot," Proceedings of 5th International Conference of
    the Decision Sciences Institute, Athens, Greece, July 4-7, 1999.
   F. Sun and D. Kececioglu, "A Physical Approach for the Determination of the
    Optimum Random-Vibration Screening Duration,” Proceedings of 1996 Annual
    Reliability and Maintainability Symposium, Las Vegas, NV, pp. 177-184, January
    22-25, 1996.                                                                     41
My Contact Information
           (联络方式)



   Feng-Bin (Frank) Sun, Ph.D.
  Email: franksun9999@gmail.com




Thanks for Your Time!


                                  42

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Intro to burn in & ess quantification

  • 1. An Introduction to Quantification  of Reliability‐Centered Burn‐In and  of Reliabilit Centered B rn In and ESS (以可靠性为中心的老炼和环 境应力筛选定量分析简介) 境应力筛选定量分析简介 Feng‐Bin (Frank) Sun(孙凤斌),  Ph.D. ©2012 ASQ & Presentation Sun Presented live on May 20th, 2012 http://reliabilitycalendar.org/The_Re liability_Calendar/Webinars_ liability Calendar/Webinars ‐ _Chinese/Webinars_‐_Chinese.html
  • 2. ASQ Reliability Division  ASQ Reliability Division Chinese Webinar Series Chinese Webinar Series One of the monthly webinars  One of the monthly webinars on topics of interest to  reliability engineers. To view recorded webinar (available to ASQ Reliability  Division members only) visit asq.org/reliability ) / To sign up for the free and available to anyone live  webinars visit reliabilitycalendar.org and select English  Webinars to find links to register for upcoming events http://reliabilitycalendar.org/The_Re liability_Calendar/Webinars_ liability Calendar/Webinars ‐ _Chinese/Webinars_‐_Chinese.html
  • 3. An Introduction to Quantification of Reliability-Centered Burn-In and ESS (以可靠性为中心的老炼和环境应力筛选定量分析简介) Feng-Bin (Frank) Sun, Ph.D. HDD Reliability Engineering HGST, a Western Digital Company
  • 4. Overview (综述)  Why Stress Screen?  Definition of ESS and Burn-in and Their Relationship  Phenomenological Observations and the Physical Insight of the Failure Process During Screen  Flaw-Stimulus Relationships and Typical Stress Screen Types  Burn-in and ESS Quantification  Statistical Modeling √  Physical Modeling  Optimum Screening Time Determination √  References 2
  • 5. Why Stress Screen?(为什么要进行应力筛选?) 1. $500 TO $1,500 WORTH OF ELECTRONICS ARE USED IN EACH VEHICLE BY AUTOMOBILE MANUFACTURERS. 2. ABOUT 60% OF A MILITARY AIRCRAFT'S COST NOW GOES TO ITS ELECTRONIC SYSTEMS. 3. "NEVER BUY A CAR MADE ON MONDAY OR FRIDAY!!!" 4. OVER HALF THE EFFORT HAS BEEN REPORTEDLY APPLIED TO REWORK IN THE U.S. 5. CORRECTIONS OF DEFECTS AT THE MANUFACTURER'S FACILITY IS MORE ECONOMICAL THAN SHIPYARD FAILURE CORRECTIONS AND SHIPYARD FAILURE CORRECTIONS ARE MORE ECONOMICAL THAN POST DELIVERY FAILURE CORRECTIONS DURING FIELD OPERATION. 3
  • 6. Why Stress Screen? (continued) (为什么要进行应 力筛选 - 续) 4
  • 7. Why Stress Screen? (continued) (为什么要进行应 力筛选 - 续) 5
  • 8. What Is ESS? (什么是环境应力筛选?)  Is a process or series of processes.  Involves the tailored applications of environmental stimuli (such as thermal cycling and random vibration, and/or electrical stresses).  To electronic and electromechanical items (parts, modules, units, and systems).  On an accelerated basis, but within design capability.  Ideally at the most cost-effective point of assembly.  To expose, identify and eliminate latent defects. (such defects can’t be detected by visual inspection, or electrical testing and would in all likelihood, if undetected, manifest themselves in the operational or field environment) 6
  • 9. What Is Burn-In? (什么是老练?) Burn-in is a test performed for the purpose of screening or eliminating marginal devices, those with inherent defects or defects resulting from manufacturing aberrations which cause time and stress dependent failures. -- MIL-STD-883C Burn-in can be regarded as a special case of ESS where the appropriate electrical conditions are combined with the appropriate thermal conditions to accelerate the aging of a component or device. 7
  • 10. Phenomenological Observations and the Physical Insight of the Failure Process during Screen (应力 筛选过程中的现象表征以及失效过程的物理机制洞察)  Conventional Bathtub Curve Concept  The “S”-shaped CDF Pattern  Roller-Coaster Failure Rate Curve  Stress-Strength Interference and Component Failure Patterns 8
  • 11. Conventional Bathtub Curve Concept (传统失效 率浴盆曲线概念) 1 Quality failures 2 Stress-related failures 3 Wearout failures Early- Failure rate failure Wearout period Useful-life period period 1 3 2 0 Cumulative operating time 9
  • 12. The S-Shaped CDF Pattern (“S”形累积分布图特征) A cdf plot based on the experimental data of CMOS transistors. 10
  • 13. Roller-Coaster Failure Rate Curve (“过山车”形失效 率曲线特征) Latent defects removed in checkout Latent defects removed in process inspections and tests Failure rate Wearout failures Roller-Coaster curve 0 Cumulative operating time 11
  • 14. Stress-Strength Interference and Bathtub Curve (应力-强度干涉与浴盆曲线的关系) 12
  • 15. Flaw-Stimulus Relationships (缺陷与激发因子的关系) 1. Patent Defect  flaw which has advanced to the point where an anomaly actually exists ,or  out-of-tolerance, or a specification, condition which can be readily detected by an inspection or a test procedure. 2. Latent Defect  Irregularity due to manufacturing processes, or  materials which will advance to a patent defect when exposed to environmental or other stimuli. 13
  • 16. Flaw-Stimulus Relationships (continued) (缺陷与 激发因子的关系 - 续) Examples of Patent Defect 1. Parts 2. Interconnections (1.1) Broken or damaged in (2.1) Incorrect wire termination. handling. (2.2) Open wire due to handling (1.2) Wrong part installed. damage. (1.3) Correct part installed (2.3) Wire shorted to ground due to incorrectly. misrouting or insulation damage. (1.4) Failure due to electrical (2.4) Missing wire. overstress or electrostatic (2.5) Open etch on printed wiring discharge. board. (1.5) Missing parts. (2.6) Open plated through-hole. (2.7) Shorted etch. (2.8) Solder bridge. (2.9) Loose wire strand. 14
  • 17. Flaw-Stimulus Relationships (continued) (缺陷与 激发因子的关系 - 续) Examples of Latent Defect 1. Parts 2. Interconnections (1.1) Partial damage through (2.1) Cold solder joint. electrical overstress or (2.2) Inadequate/excessive solder. electrostatic discharge. (2.3) Broken wire strands. (1.2) Partial physical damage during (2.4) Insulation damage. handling. (2.5) Loose screw termination. (1.3) Material or process induced hidden flaws. (2.6) Improper crimp. (1.4) Damage inflicted during (2.7) Unseated connector contact. soldering operations (excessive (2.8) Cracked etch. heat). (2.9) Poor contact termination. (2.10) Inadequate wire stress relief. 15
  • 18. Flaw-Stimulus Relationships (continued) (缺陷与 激发因子的关系 - 续) Screening processes for IC failure mechanisms Screening Failure Test Mechanism Substrate Bulk Substrate Bonding Particle External mounting silicon surface and contamination Seal Package lead Thermal Electrical defects defects defects wire + extraneous defects defects defects mismatch stability material Internal      visual exam External    visual exam Stabilization     bake Thermal       cycling Thermal       shock Centrifuge     Shock     Vibration     X ray      Burn-in      Leakage tests  16
  • 19. Flaw-Stimulus Relationships (continued) (缺陷与 激发因子的关系 - 续) * PIND: particle impact noise detector 17
  • 20. Typical Stress Screen Types (典型应力筛选类型) 1. Temperature cycling 2. Random vibration 3. High temperature burn-in 4. Electrical stress 5. Thermal shock 6. Sine-wave vibration, fixed frequency 7. Sine-wave vibration, swept frequency 8. Low temperature 9. Combined environment 18
  • 21. Typical Stress Screen Types (continued) (典型应力筛选类型 – 续) An Example of Input Power Spectral Density An Example of Input Temperature Profile for for Random Vibration Temperature Cycling 19
  • 22. Governing Parameters of Stress Profiles (应力筛选 激发谱的关键参数) 1. High Temperature Burn-in  Temperature Delta  Duration 2. Temperature Cycling  Maximum/Minimum Temperature  Temperature Change Rate  Dwell Duration  Number of Cycles 3. Random Vibration  Grms  Input Acceleration Profile (Power Spectral Density)  Duration  Axes of Vibration 20
  • 23. ESS/Burn-In Quantification Classification (老炼 及环境应力筛选定量分析分类) 1. Statistical Modeling: Mathematical Description of Failure Time Behavior 2. Physical Modeling: Life-stress Relationship 3. Optimum Screening Time Determination under a Given Stress Profile: • Cost Criteria: Cost/Profit • Reliability Criteria: Failure Rate/Mean Life/Mission Reliability • Screening Efficiency Criteria: Efficiency/Residue/Power/Strength 4. Optimum Screening Profile (Parameter) Determination: • Screening Strength • Life-Stress Relation (Accelerated Stress Testing) 21
  • 24. Mathematical Description Of The Failure Process During Screen (应力筛选过程的数学描述) 1. Mixed Weibull Life Distribution √ 2. Two-Parameter Bathtub Model 3. Three-Parameter Bathtub Model 4. Five-Parameter Bathtub Model 5. Six-Parameter Bathtub Model 22
  • 25. Model Selection and Parameter Estimation (模型 选择以及参数估计)  Model Selection: (1) Bimodal Mixed Weibull Life Distribution – with physical meaning and commercial software available for parameter estimation (2) Two-Parameter Bathtub Model – simple and easy to estimate parameters  Parameter Estimation: (1) Analytical Method: MLE – mathematically complicated, but more efficient & accurate 23
  • 26. Mixed Life Distribution – General (混合寿命分布 – 通用模型) R1, 2,...,n (T )  p1 R1 (T )  p2 R2 (T )  p3 R3 (T )  ...  pn Rn (T ) f1, 2,...,n (T )  p1 f1 (T )  p2 f 2 (T )  p3 f 3 (T )  ...  pn f n (T ) p1 f1 (T )  p2 f 2 (T )  p3 f 3 (T )  ...  pn f n (T ) 1, 2,...,n (T )  p1 R1 (T )  p2 R2 (T )  p3 R3 (T )  ...  pn Rn (T ) where n = total number of subpopulations; fi(T), Ri(T), and λi(T) are failure probability density function, reliability function, and failure rate function of ith subpopulation at age T; pi = proportion of ith subpopulation, and n  pi  1 i 1 24
  • 27. Mixed Life Distribution – Bimodal Weibull (混合 寿命分布 – 双态威布尔模型) 1 2  T  1   T  2            R1, 2 (T )  p1 e  1   p2 e  2  1 2  1 1  T  1   2 1  T  2  1  T   1       2  T   2       f1, 2 (T )  p1     e  1   p2     e  2  1  1   2  2   1 2  1 1  T  1   2 1  T  2  1  T   1       2  T   2       p1     e  1   p2     e  2  1  1   2    1, 2 (T )  1 2 2  T  1   T  2            p1 e  1   p2 e  2  where i, βi, i are Weibull location, shape, and scale parameters of ith subpopulation; pi = proportion of ith subpopulation, and p1  p2  1 25
  • 28. Two-Parameter Bathtub Curve Model (两参数浴盆 曲线模型)     1 T /    (T )     T e , T  0,   0,   0       1 T /   1 e T /   f (T )     T e e   1 e T /   R(T )  e 26
  • 29. Maximum Likelihood Estimation (MLE) Method For Mixed Weibull Distribution (混合威布尔寿命分布 的极大似然估计) ReliaSoft Weibull++ 7 - www.ReliaSoft.com Probability - Weibull 99.000 Probability-W eibull 90.000 D ata 1 W eibull-Mixed MLE RRM K-M FM F= 74/ S= 40 50.000 Probability Line p=23% U n r e lia b ilit y , F ( t ) 10.000 5.000 1.000 0.500 Results Summary Distribution: Weibull-Mixed Analysis: MLE 0.100 CB Method: FM 0.050 Ranking: K-M Beta 1.497589756 2.244569659 Eta 7656.365785 519.3829595 0.010 Portion 0.7699722126 0.2300277874 0.005 LK Value -703.6170419 Fail Susp 74 40 0.001 1.000 10.000 100.000 1000.000 10000.000 Time, (t)                                                                                 27
  • 30. Optimum Screen Time Determination Based On Bimodal Mixed Exponential Life Distribution (基 于双态混合指数寿命分布的最佳筛选时间确定) 1. Bimodal Mixed Exponential Life Distribution – A Special Case of Bimodal Mixed Weibull 2. An Ever Decreasing Failure Rate Function 3. Screen Duration for a Post-Screen Mission Reliability 4. Screen Duration for a Post-Screen Mean Residual Life 5. Screen Duration for a Post-Screen Failure Rate Function 6. Screen Duration for a Screen Power Function 7. The Number and Cost of Failures During Screen 28
  • 31. Bimodal Mixed Exponential Life Distribution -- A Life Distribution With Ever Decreasing Failure Rate (双态混合指数寿命分布 – 一个失效率永远递减的特殊寿命分布)  Reliability Function:  t  t R(t) =p e b  pg e g b  Probability Density Function (pdf):  t  t f(t) =p  e b  pg g e g b b  Failure Rate Function: λg t  (λ b  λ g ) t f(t) pb λ be  λ b t  p g λ ge p b (λ b  λ g )e λ(t)   λb t λg t  λg   (λ b  λ g ) t R(t) pbe  pge p g  pbe  (t ) where pb>pg, pb+pg  1 and Failure Rate Is Always Decreasing!!! t 0  Initial Failure Rate: λ(0) = pb λb + pg λg  Limiting Final Failure Rate: λ() = λg 29
  • 32. Failure Rate Function of Mixed Exponential Life Distribution -- An Ever Decreasing Function (混合指数 寿命分布失效率函数– 一个永远递减的函数) Failure Rate Function of Mixed Exponential Life Distribution (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%) 5.E-04 Failure Rate, fr/hr 4.E-04 3.E-04 2.E-04 1.E-04 0.E+00 0 500 1,000 1,500 2,000 Operating Time, hr 30
  • 33. Optimum Screen Duration For A Specified Post- Screen Mission Reliability Goal (满足指定的筛选后 工作可靠度目标的最佳筛选时间)     t    p R (t)  e  b      b G        1 T* =   Loge    b          t     b g   g   pg  e   R (t)   G       where RG(t) = specified post-burn-in reliability goal for a mission time of t. Constraints:  t  t  t (p e b  p e g ) < R (t) < e g b g G 31
  • 34. Optimum Screen Duration For A Specified Post- Screen Mission Reliability Goal – An Example (满足指定的筛选后工作可靠度目标的最佳筛选时间 - 举例) Screen Time Versus Post-screen Mission Reliability (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%; t=1000 hr) 700 600 Screen Time, Hours 500 400 300 200 100 0 0.8900 0.9100 0.9300 0.9500 0.9700 0.9900 Desired Post-screen Mission Reliability Goal 32
  • 35. Optimum Screen Duration For A Specified Post- Screen Mean Residual Life Goal (满足指定的筛选 后剩余寿命目标的最佳筛选时间)   1   p  MRL    1    b G λb   TS   * Log e     λb  λg    1     pg    λg  MRLG       where MRLG = specified post-screen mean residual life goal.   p pg   Constraints:  b +  < MRL < 1    g   G g  b  33
  • 36. Optimum Screen Duration For A Specified Post- Screen Mean Residual Life Goal -- An Example (满足指定的筛选后剩余寿命目标的最佳筛选时间 – 举例) Screen Time Versus MRL (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%) 600 Screen Time, Hours 500 400 300 200 100 0 900,000 950,000 1,000,000 Desired MRL Goal, hr 34
  • 37. Optimum Screen Duration For A Specified Post- Screen Failure Rate Goal (满足指定的筛选后失效率目 标的最佳筛选时间)  1   p b λ b - λ G ( t )  *  Log e  t TS  λb  λg      pg λ G (t )  λ g     where G (t) = specified post-screen failure rate goal at the end of t-hr mission.   Constraints:      p g   - g        b g <  (t) <  -      G b  -   - g  t         b    pg + p e    b  35
  • 38. Optimum Screen Duration For A Specified Post- Screen Failure Rate Goal -- An Example (满足指定 的筛选后失效率目标的最佳筛选时间 – 举例) Screen Time Versus Post-screen Failure Rate (Lambda_b=5E-3 fr/hr; p_b=10%;Lambda_g=1E-6 fr/hr; p_g=90%; t=100 hr) (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_b=90%; t=100 hr) 700 600 Screen Time, Hours 500 400 300 200 100 0 1.00E-05 6.00E-05 1.10E-04 1.60E-04 2.10E-04 2.60E-04 3.10E-04 Desired Post-screen Failure Rate Goal 36
  • 39. Optimum Screen Duration for a Desired Screen Power Goal (满足指定的筛选功效强度目标的最佳筛选时 间) Actual failure rate reduction due to screen Screen Power  Maximum potential failure rate reduction due to screen 1 Log 1   PS   * Ts   G  e p (1 PS )  D  g    G  where PSG = the screen power goal, D = λb - λg Constraints: 0 < PSG < 1 37
  • 40. Optimum Screen Duration for a Desired Screen Power Goal – An Example (满足指定的筛选功效强度 目标的最佳筛选时间 – 举例) Screen Power Screen Time, hr 0% 0.00 5% 10.36 Screen Time Versus Screen Power 10% 21.27 (Lambda_b=5E-3 fr/hr; p_b=1%;Lambda_g=1E-7 fr/hr; p_b=99%) (Lambda_b=5E-3 fr/hr; p_b=10%; Lambda_g=1E-6 fr/hr; p_g=90%) 15% 32.81 600.00 20% 45.03 Screen Time, Hours 25% 58.04 500.00 30% 71.94 35% 86.86 400.00 40% 102.97 45% 120.48 300.00 50% 139.64 55% 160.81 200.00 60% 184.47 65% 211.28 100.00 70% 242.21 75% 278.77 0.00 80% 323.50 0% 10% 20% 30% 40% 50% 60% 70% 80% 90% 85% 381.14 90% 462.34 Screen Power 95% 601.07 38
  • 41. The Number and Cost of Failures During Screen (筛选过程中的失效次数和费用模型) 1  A Ts H(Ts )  h Ts  (h  h )(1  e ) f A i f C(Ts )  H(Ts ) C f where A  p  g + pg  b b h  pg  g + p  i b b   b g h  f A C  average cost of a single failure. f 39
  • 42. Optimum Screen Time for the Minimum Cost (使 总费用最小的的最佳筛选时间) C (TS )  N [C0  C STS  C fS H S (TS )  C fW HW (TW | TS )] Where TS = screen time, TW = warranty time, N = total # of units to be screened, C0 = fixed cost of screen for each unit, CS = screen cost per hour per unit, CfS = cost of replacing a failed unit during screen, CfW = cost of replacing a failed in the field during warranty, HS(TS) = expected number of renewals of a unit during screen, HW(TW|TS) = expected number of renewals of a screened unit during warranty. 40
  • 43. References (参考文献)  D. Kececioglu and F. Sun, Environmental Stress Screening (ESS) - Its Quantification, Optimization, and Management, 544 pp., 1st Printing by Prentice Hall, June 1995, 2nd Printing by DEStech Inc., 2003.  D. Kececioglu and F. Sun, Burn-in Testing - Its Quantification and Optimization, 704 pp., 1st Printing by Prentice Hall, May 1997, 2nd Printing by DEStech, 2003.  W. Kuo, W. Chien, T. Kim, Reliability, Yield, and Stress Burn-In: A Unified Approach for Microelectronics Systems Manufacturing and Software Development , Springer; 1st edition January 31, 1998.  F. Jensen and N. E. Peterson, Burn-in, John Wiley & Sons, Inc., 167 pp., 1982.  D. Kececioglu and F. Sun, "Mixed-Weibull Parameter Estimation for Burn-in Data Using the Bayesian Approach," Microelectronics and Reliability, Vol. 34, No. 10, pp. 1657-1679, 1994.  F. Sun and D. Kececioglu, "Determine the Optimum Burn-in Time for the Maximum MRL Directly from the TTT Plot," Proceedings of 5th International Conference of the Decision Sciences Institute, Athens, Greece, July 4-7, 1999.  F. Sun and D. Kececioglu, "A Physical Approach for the Determination of the Optimum Random-Vibration Screening Duration,” Proceedings of 1996 Annual Reliability and Maintainability Symposium, Las Vegas, NV, pp. 177-184, January 22-25, 1996. 41
  • 44. My Contact Information (联络方式) Feng-Bin (Frank) Sun, Ph.D. Email: franksun9999@gmail.com Thanks for Your Time! 42