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Memorial page for Professor Li-Da Tong

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Professor Li-Da Tong (1969 2022) was a professor in the Department of Applied Mathematics and a jointly appointed professor in the Institute of Precision Medicine at National Sun Yat-sen University (NSYSU). obtained his Ph.D. in 1998 from National Chiao Tung University, under the supervision of Gerard Jennhwa Chang. His research focus on combinatorics, interconnection networks, and artificial intelligence. Professor Tong retired from NSYSU and established the company algoCORE, LTD in 2022.

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Photos

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Education

  • 1998 Ph.D., Mathematics, National Chiao Tung University
  • 1993 M.S., Mathematics, National Chiao Tung University

Employment

Honors

Professional services

  • 20172019 Review committee member, Ministry of Science and Technology

Publications

[35]Fujita, Shinya; Kitaev, Sergey; Sato, Shizuka; Tong, Li-Da. On Properly Ordered Coloring of Vertices in a Vertex-Weighted Graph. ORDER-A JOURNAL ON THE THEORY OF ORDERED SETS AND ITS APPLICATIONS, 38(3):515-525, 2021.
[34]Tong, Li-Da; Yang, Hao-Yu; Zhu, Xuding. Hamiltonian spectra of graphs. GRAPHS AND COMBINATORICS, 35(4):827-836, 2019.
[33]Tong, Li-Da; Yang, Hao-Yu. Hamiltonian numbers in oriented graphs. JOURNAL OF COMBINATORIAL OPTIMIZATION, 34(4):1210-1217, 2017.
[32]Chang, Ting-Pang; Tong, Li-Da. The Hamiltonian numbers in graphs. ARS COMBINATORIA, 123:151-158, 2015.
[31]Tong, Li-Da. Automorphisms of neighborhood sequence of a graph. TAIWANESE JOURNAL OF MATHEMATICS, 19(4):1085-1096, 2015.
[30]T.-P. Chang and L.-D. Tong. Choice identification of a graph. DISCRETE APPLIED MATHEMATICS, 167:61–71, 2014.
[29]T.-P. Chang and L.-D. Tong. The hamiltonian numbers in digraphs. JOURNAL OF COMBINATORIAL OPTIMIZATION, 5(4):694–701, 2013.
[28]A. Raspaud and L.-D. Tong. Minimum identifying code graphs. DISCRETE APPLIED MATHEMATICS, 160(9): 1385–1389, 2012.
[27]G. J. Chang, T.-P. Chang, and L.-D. Tong. The hamiltonian numbers of Möbius double loop networks. JOURNAL OF COMBINATORIAL OPTIMIZATION, 23:462–470, 2012.
[26]T.-P. Chang and L.-D. Tong. The hamiltonian numbers of graphs. Ars Combinatoria, acceped, 2011.
[25]Y.-P. Chen, Y.-M. Huang, and L.-D. Tong. Rearrangeable nonblocking optical interconnection network fabrics with crosstalk constraints. IEEE/ACM TRANSACTIONS ON NETWORKING, 18(5):1413–1421, 2010.
[24]L.-D. Tong. Full orientability of graphs. ELECTRONIC NOTES ON DISCRETE MATHEMATICS, 34:669–672, 2009.
[23]Hsin-Hao Lai, K. W. Lih, C.-Y. Lin, and L.-D. Tong. When is the direct product of generalized mycielski graphs a cover graph. ARS COMBINATORIA, ACCEPTED, 2009.
[22]H.-H. Lai, K. W. Lih, and L.-D. Tong. Full orientability of graphs with at most one dependent arc. DISCRETE APPLIED MATHEMATICS, 157(13):2969–2972, 2009.
[21]G. J. Chang, C.-Y. Lin, and L.-D. Tong. Independent arcs of acyclic orientations of complete r-partite graphs. DISCRETE MATHEMATICS, 309:4280–4286, 2009.
[20]L.-D. Tong. Geodetic sets and steiner sets in graphs. DISCRETE MATHEMATICS, 309:4205–4207, 2009.
[19]J. T. Hung, L.-D. Tong, and H. T. Wang. The hull and geodetic numbers of orientations of graphs. DISCRETE MATHEMATICS, 309:2134–2139, 2009.
[18]L.-D. Tong. The forcing hull and forcing geodetic numbers of graphs. DISCRETE APPLIED MATHEMATICS, 157:1159–1163, 2009.
[17]L.-D. Tong. The (a, b)-forcing geodetic graphs. DISCRETE MATHEMATICS, 309:1623–1628, 2009.
[16]L.-D. Tongand H. T. Wang. Eccentric spectrum of a graph. TAIWANESE JOURNAL OF MATHEMATICS, 12:969– 977, 2008.
[15]L.-D. Tong, P. L. Yen, and A. Farrugia. The convexity spectra of graphs. DISCRETE APPLIED MATHEMATICS, 156:1838–1845, 2008.
[14]K. W. Lih, C. Y. Lin, and L.-D. Tong. Non-cover generalized Mycielskian, Kneser, and Schrijver graphs. DISCRETE MATHEMATICS, 308:4653–4659, 2008.
[13]D. Kral, L.-D. Tong, and X. Zhu. Upper Hamiltonian numbers and Hamiltonian spectra of graphs. AUSTRALASIAN JOURNAL OF COMBINATORICS, 35:329–340, 2006.
[12]K. W. Lih, C. Y. Lin, and L.-D. Tong. On an interpolation property of outerplanar graphs. DISCRETE APPLIED MATHEMATICS, 154(1):166–172, 2006.
[11]K. W. Lih, L.-D. Tong, and W. F. Wang. The linear 2-arboricity of outerplanar graphs. ARS COMBINATORIA, 73:13–22, 2004.
[10]G. J. Chang, L.-D. Tong, and H.-T. Wang. Geodetic spectra of graphs. EUROPEAN JOURNAL OF COMBINATORICS, 25(3):383–391, 2004.
[9]F.K. Hwang, S. C. Liaw, and L.-D. Tong. Strictly nonblocking 3-stage clos networks with some rearrangeable multicast capability. IEEE TRANSACTIONS ON COMMUNICATIONS, 51(11):1765–1767, 2003.
[8]K. W. Lih, L.-D. Tong, and W. Wang. The linear 2-arboricity of planar graphs. GRAPHS AND COMBINATORICS, 19:241–248, 2003.
[7]G. J. Chang, L.-D. Tong, J. H. Yan, and H. G. Yeh. A note on Gallai-Roy-Vitaver theorem. DISCRETE MATHEMATICS, 256:441–444, 2002.
[6]L.-D. Tong, F. K. Hwang, and G. J. Chang. Channel graphs of bit permutation networks. THEORETICAL COMPUTER SCIENCE, 263:139–143, 2001.
[5]K. W. Lih, L.-D. Tong, and J. H. Yan. On cycle sequences. GRAPHS AND COMBINATORICS, 17:129–133, 2001.
[4]S.-C. Liu, L.-D. Tong, and Y.N. Yeh. Trees with the minimum Wiener numbers. INTERNATIONAL JOURNAL OF QUANTUM CHEMISTRY, 78:331–340, 2000.
[3]G. J. Chang, F. K. Hwang, and L.-D. Tong. The consecutive-4 digraphs are hamiltonian. J. of Graph Theory, 31-1:1–6, 1999.
[2]G. J. Chang, F. K. Hwang, and L.-D. Tong. Characterizing bit permutation networks. NETWORKS, 33:261– 267, 1999.
[1]G. J. Chang, F. K. Hwang, and L.-D. Tong. The Hamiltonian properties of consecutive-3 digraphs. Math. Computer Modeling, 25:83–88, 1997.

Organized events

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