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Journal of Quality Technology
A Quarterly Journal of Methods, Applications and Related Topics
Volume 16, 1984 - Issue 4
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Articles

Robust Group Testing

F. K. HwangAT&T Bell Laboratories, Murray Hill, New Jersey07974View further author information
Pages 189-195 | Published online: 22 Feb 2018

References

  • Dorfman, R. (1943). “The Detection of Defective Members of Large Populations”. Annals of Mathematical Statistics 14, pp. 436–440.
  • Garey, M. R. and Hwang, F. K. (1974). “Isolating a Single Defective Using Group Testing”. Journal of the American Statistical Association 69, pp. 151–153.
  • Gill, A. and Gottlieb, D. (1974). “The Identification of a Set by Successive Intersections”. Information and Control 24, pp. 20–35.
  • Hwang, F. K. (1972). “A Method for Detecting All Defective Members in a Population by Group Testing”. Journal of the American Statistical Association 67, pp. 117–120.
  • Hwang, F. K. (1975). “A Generalized Binomial Group Testing Problem”. Journal of the American Statistical Association 70, pp. 923–926.
  • Hwang, F. K. (1978). “A Note on Hypergeometric Group Testing Procedures”. SIAM Journal of Applied Mathematics 34, pp. 27–36.
  • Hwang, F. K. (1980). “An Explicit Expression for the Cost of a Class of Huffman Trees”. Discrete Mathematics 32, pp. 163–165.
  • Hwang, F. K. (1980). “Optimal Group Testing Procedures for Identifying a Single Defective from a Finite Population”. Bulletin of the Institute of Mathematics Academia Sinica 8, pp. 129–140.
  • Hwang, F. K.; Song, T. T.; and Du, D. Z. (1981). “Hypergeometric and Generalized Hypergeometric Group Testing Procedures”. SIAM Journal of Algebra and Discrete Methods 2, pp. 426–428.
  • Kumar, S. and Sobel, M. (1971). “Finding a Single Defective in Binomial Group Testing”. Journal of the American Statistical Association 66, pp. 824–828.
  • Lin, F. O. (1974). “Application of Group-Testing Methods to Medically Oriented Problems: Optimal Properties of a Recursive Group-Testing Procedure for the Problem of at Most D Defective”. Ph.D. Thesis, University of Minnesota.
  • Nebenzahl, E. (1975). “Binomial Group Testing with Two Different Success Parameters”. Studia Scientiarum Mathematicarum Hungarica 10, pp. 61–72.
  • Nebenzahl, E. and Sobel, M. (1973). “Finite and Infinite Models for Generalized Group-Testing with Unequal Probabilities of Success for Each Item”. Discriminant Analysis and Applications, T. Cacoullos, Ed., Academic Press, New York, NY, pp. 239–289.
  • Samuels, S. M. (1978). “The Exact Solution to the Two Stage Group-Testing Problem”. Technometrics 20, pp. 497–500.
  • Sterrett, A. (1957). “On the Detection of Defective Members of Large Populations”. Annals of Mathematical Statistics 28, pp. 1033–1036.

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