Survey of recent advanced statistical models for early life failure probability assessment in semiconductor manufacturing

In semiconductor manufacturing, early life failures have to be screened out before delivery. This is achieved by means of burn-in. With the aim to prove a target reliability level and release burn-in testing of the whole population, a burn-in study is performed, in which a large number of items is investigated for early life failures. However, from a statistical point of view, there is substantial potential for improvement with respect to the modeling of early life failure probabilities by considering further available information in addition to the performed burn-in studies. In this paper, we provide ideas on how advanced statistics can be applied to efficiently reduce the efforts of burn-in studies. These ideas involve scaling the failure probability with respect to the sizes of the different products, as well as taking advantage of synergies between different chip technologies within the estimation of the chips' failure probability level.

[1]  E.R. St Pierre,et al.  Reliability improvement and burn in optimization through the use of die level predictive modeling , 2005, 2005 IEEE International Reliability Physics Symposium, 2005. Proceedings. 43rd Annual..

[2]  Jürgen Pilz,et al.  An advanced area scaling approach for semiconductor burn-in , 2015, Microelectron. Reliab..

[3]  Jürgen Pilz,et al.  Advanced Bayesian Estimation of Weibull Early Life Failure Distributions , 2014, Qual. Reliab. Eng. Int..

[4]  T. Tony Cai,et al.  Confidence Intervals for a binomial proportion and asymptotic expansions , 2002 .

[5]  Jürgen Pilz,et al.  Decision-Theoretical Model for Failures Which are Tackled by Countermeasures , 2014, IEEE Transactions on Reliability.

[6]  Way Kuo,et al.  Facing the headaches of early failures: A state-of-the-art review of burn-in decisions , 1983, Proceedings of the IEEE.

[7]  L. Brown,et al.  Interval Estimation for a Binomial Proportion , 2001 .

[8]  Way Kuo,et al.  Reliability, Yield, and Stress Burn-In: A Unified Approach for Microelectronics Systems Manufacturing & Software Development , 2014 .

[9]  W. Weibull A Statistical Distribution Function of Wide Applicability , 1951 .

[10]  Serge N. Demidenko,et al.  Shortening Burn-In Test: Application of HVST and Weibull Statistical Analysis , 2007, IEEE Transactions on Instrumentation and Measurement.

[11]  Engineering Design by Reliability Guidelines for Burn-in Justification and Burn-in Time Determination , 2006 .

[12]  E. S. Pearson,et al.  THE USE OF CONFIDENCE OR FIDUCIAL LIMITS ILLUSTRATED IN THE CASE OF THE BINOMIAL , 1934 .

[13]  M. Thulin The cost of using exact confidence intervals for a binomial proportion , 2013, 1303.1288.

[14]  F. Al-Shamali,et al.  Author Biographies. , 2015, Journal of social work in disability & rehabilitation.

[15]  S E Vollset,et al.  Confidence intervals for a binomial proportion. , 1994, Statistics in medicine.

[16]  Impact of Burn-In on Power Supply Reliability , .

[17]  Richard E. Barlow,et al.  Statistical Theory of Reliability and Life Testing: Probability Models , 1976 .

[18]  Way Kuo,et al.  Reliability, Yield, And Stress Burn-In , 1998 .