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      完全對(duì)換網(wǎng)絡(luò)的結(jié)構(gòu)連通度和子結(jié)構(gòu)連通度

      2021-10-25 08:16:16丁秀艷王馨彤楊吉斌
      科技信息·學(xué)術(shù)版 2021年18期
      關(guān)鍵詞:子結(jié)構(gòu)文獻(xiàn)結(jié)構(gòu)

      丁秀艷 王馨彤 楊吉斌

      參考文獻(xiàn):

      [1]Bondy J., Murty U. Graph Theory with Applications[M].New York: Springer, 2008.

      [2]Harary F. Conditional connectivity[J]. Networks, 1983, 13(3):347-357.

      [3]Li X., Dong Q., Yan Z. Embedded connectivity of recursive networks [J]. The- oret Comput Sci, 2016, 653:79-86.

      [4]Yang Y., Wang S., Li J. Conditional connectivity of recursive interconnection networks respect to embedding restriction [J]. Inf Sci, 2014, 279(279):273-279.

      [5]Chen L., Liu F., Meng J. The connectivity of hypergraphs [J]. J Xinjiang Univ (Natural Sci Edit), 2017 (01): 1-6.

      [6]Eminjian S., Meng J. Structure fault tolerance of hypercubes and folded hyper- cubes[J]. Theoret Comput Sci, 2018, 711: 44-55.

      [7]Zhai D. Structure and Strong Menger connectivity of some hypercube-like net- works[D]. Xinjiang Univ, 2018.

      [8]Lin C., Zhang L., Fan J., Wang D. Structure connectivity and substructure connectivity of hypercubes[J]. Theoret Comput Sci, 2016, 634: 97-107.

      [9]Leighton F. Introduction to parallel algorithms and architectures: array, trees, hypercubes[M]. Morgan Kaufmann, 2014.

      [10]Lakshmivarahan S., Jwo J S., Dhall S. Symmetry in interconnection networks based on Cayley graphs of permutation groups: A survey [J]. Parallel Comput, 1993, 19(4):361-407.

      [11]Akers S., Krishnamurthy B. A group-theoretic model for symmetric intercon- nection networks.[J]. IEEE Trans Comput, 1989, 38(4):555-566.

      [12]Fujita S. Polynomial time algorithm for constructing vertex-disjoint paths in transposition graphs[J]. Networks, 2010, 56(2):149-157.

      [13]Meng J., Wang S. Hamiltonian property of two class of Cayley graphs [J]. Xinjiang Univ (Natural Sci Edit), 1994, 11(2): 19-21.

      [14]Latifi S., Srimani P. Transposition networks as a class of fault-tolerant robust networks[J]. IEEE Trans Comput, 1996, 45(2):230-238.

      [15]Suzuki Y., Kaneko K., Nakamori M. Node-disjoint paths algorithm in a trans- position graph[M]. Oxford Univ, 2006.

      [16]Qiao H., Elkin V. The laceability of the transposition network [J]. J Xinjiang Univ (Natural Sci Edit), 2017 (01): 44-47.

      [17]Shi H., Wang G., Ma J. One variety conjectures of complete-transposition net- work[J]. Comput Sci, 2012, 404-407.

      [18]Wang G., Shi H., Hou F. Some conditional vertex connectivities of complete- transposition graphs[J]. Inf Sci, 2015, 295:536-543.

      [19]Wang G., Shi H. The restricted connectivity of complete commutation networks [J]. Or Transact, 2013, 17 (3): 57-64.

      [20]Lv Y., Fan J., Hsu D F. Structure connectivity and substructure connectivity of k -ary n -cube networks[J]. Inf Sci, 2018, 433-434:115-124.

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