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Graduate SupervisionCompleted1. L. Li (M.S.), Kirkman triple system of order 27 with a group of order 8, Michigan TechnologicalUniversity.2. M. Guzowski (M.S.), An improved approximation method for wiring an ASIC image/packing combination,University of Vermont.3. K. Simonova, A key predistribution framework for wide-area Wireless sensor networks, Universityof Vermont.Industrial ExperiencePosition Period Institution DepartmentAnalyst 10/97-10/98 Bank of Montreal Quantitative Risk ManagementResearch Interests• Combinatorial design theory including pairwise balanced designs, group divisible designs, triplesystems.• Coding theory, sequence designs and connection to design theory.• Applications of design theory to computer science, engineering and computational biology.Articles in refereed journals1. Y.M. Chee, C.J. Colbourn, A.C.H. Ling and R.M. Wilson, Covering and packing for pairs, Journalof Combinatorial Theory (A) (2013), 1440-1449.2. J.H. Chan, P. Dukes, E.R. Lamken and A.C.H. Ling, The asymptotic existence of resolvable groupdivisible designs, Journal of Combinatorial Designs (2013), 112-126.3. C.J. Colbourn, A.C.H. Ling, G. Quattrocchi, V.R. Syrotiuk, Grooming traffic to minimize load,Discrete Math. (2012), 536-544.4. C.J. Colbourn, G. Ge and A.C.H. Ling, Optical grooming with grooming ration nine, DiscreteMath. (2011) 8-15.5. Y.M. Chee, A.C.H. Ling and J. Yin, Optimal partitioned cyclic difference packing for frequencyhopping and code synchronization, IEEE Trans. on Inform. Theory (2010), 5738-5746.6. A.C.H. Ling, On the existence of well-ordered Steiner triple systems, Ars Combinatoria (2010),411-415.7. Y.M. Chee, G. Ge and A.C.H. Ling, Spectrum of sizes for perfect deletion-correcting codes, SIAMJournal on Discrete Math. (2010), 33-55.8. Y.M. Chee, S.H. Dau, A.C.H. Ling and S. Ling, Linear size optimal q-ary constant-weight codesand constant-composition codes, IEEE Trans. on Inform. Theory (2010), 291-306.9. Y.M. Chee and A.C.H. Ling, Limit on the addressability of fault-tolerant nanowire decoders, IEEEComputer (2009), 60-68.10. C.J. Colbourn and A.C.H. Ling, A recursive construction for perfect hash families, J. Math. Cryptol.(2009), 291-306.4
11. C.J. Colbourn, G. Ge and A.C.H. Ling, Graph designs for the eight-edge five-vertex graphs, DiscreteMath. (2009), 6440-6445.12. A.J. Wolfe, A.C.H. Ling and J.H. Dinitz, The existence of N 2 -resolvable Latin squares, SIAMJournal on Discrete Math. (2009), 1217-1237.13. A.C.H. Ling and J.H. Dinitz, The Hamilton-Waterloo problem with triangle-factors and Hamiltoncycles: the case n ≡ 3 (mod 18), J. Combin. Math. and Combin. Comput. (2009), 143-147.14. P. Dukes and A.C.H. Ling, Existence of balanced sampling plan avoiding adjacent distances, Metrika(2009), 131-140.15. C.J. Colbourn, G. Ge and A.C.H. Ling, Optical grooming with grooming ratio eight, DiscreteApplied Mathematics (2009), 2763-2772.16. J.H. Dinitz, A.C.H. Ling and P. Danziger, Maximum uniformly resolvable designs with block sizes2 and 4, Discrete Math. (2009), 4716-4721.17. R. Zhang, G. Ge, A.C.H. Ling, and H.L. Fu and Y. Mutoh, The existence of r ×4 grid-block designswith r = 3, 4, SIAM Journal on Discrete Math. (2009), 1045-1062.18. R.J.R. Abel, G. Ge, M. Greig and A.C.H. Ling, Further results on (v, {5, w ⋆ }, 1)-PBDs, DiscreteMath. (2009), 2323-2339.19. C.J. Colbourn and A.C.H. Ling, Linear hash families and forbidden configurations, Designs Codesand Crypt. (2009), 25-55.20. J.H. Dinitz and A.C.H. Ling, The Hamilton-Waterloo problem: the case of triangle-factors and oneHamilton cycle, Journal of Combinatorial Designs (2009), 160-176.21. A.C.H. Ling, C.J. Colbourn, and Q. Quattrocchi, Minimum embedding of Steiner triple systemsinto K 4 \ e designs II, Discrete Math. (2009), 400-411.22. C.J. Colbourn, H.L. Fu, G. Ge, A.C.H. Ling and H.C. Lu, Minimizing SONET AMDs in unifirectionalWDM rings with grooming ratio seven, SIAM Journal on Discrete Math. , 2008/09, 109-122.23. Y.M. Chee, G. Ge and A.C.H. Ling, Group divisible codes and their application in the constructionof optimal constant-composition codes of weight three, IEEE Trans. on Inform. Theory (2008),3552-3564.24. Y.M. Chee, S.H. Dau, A.C.H. Ling and S. Ling, The sizes of optimal q-ary codes of weight threeand distance four: a complete solution, IEEE Trans. on Inform. Theory (2008), 3552-3564.25. C.J. Colbourn. A.C.H. Ling and G. Quattrocchi, Minimum embedding of Steiner triple systemsinto K 4 \ e designs I, Discrete Math. (2008), 5308-5311.26. G.Ge, A.C.H. Ling and Y. Miao, A systematic construction for Radar Arrays, IEEE Trans. onInform. Theory (2008), 410-414.27. P. Dukes and A.C.H. Ling, Edge-coloring of K n,n with no long two-colored cycles, Combinatorica(2008), 373-378.28. Y. Chee, A.C.H. Ling and H. Shen, Fine intersection of STS, Graph and Combinatorics (2008),149-157.29. M.B. Cohen, C.J. Colbourn, and A.C.H. Ling, Constructing Strength Three Covering Arrays withAugmented Annealing, Discrete Math. (2008), 2709-2722.30. G. Ge, M. Greig, A.C.H. Ling and R.S. Rees, Resolvable balanced block designs with subdesigns ofblock size 4, Discrete Math. (2008), 2674-2703.5
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Alan CH Ling - College of Engineering and Mathematics - University ...

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