1.Lingfei Jin, Haibin Kan and Y. Zhang, Constructions of locally repairable codes with multiple recovering sets via rational function fields, IEEE Transactions on Information Theory, vol. 66(1): 202-209 (2020)；

2.Lingfei Jin and Haibin Kan, Self-dual Near MDS Codes from Elliptic Curves, IEEE Transactions on Information Theory, vol. 65, No. 4,2166-2170, 2019.

3.M. Huang, W. Liang, X. Shen, Yu Ma, and Haibin Kan, Reliability-Aware Virtualized Network Function Services Provisioning in Mobile Edge Computing, IEEE Transactions on Mobile Computing, accepted；

4.W. Xu, W. Liang, X. Jia, Haibin Kan, Y. Xu, X. Zhang, Minimizing the Maximum Charging Delay of Multiple Mobile Chargers Under the Multi-Node Energy Charging Scheme, IEEE Transactions on Mobile Computing，accepted.；

5.Xiaodong Liu, Yuan Li, and Haibin Kan, On the Minimum Decoding Delay of Balanced Complex Orthogonal Design, IEEE Transactions on Information Theory, Vol. 61, No.1, 696-699, 2015；

6.Linfei Jin and Haibin Kan, Decoding of dual-containing codes from Hermitian tower and applications, IEEE Transactions on Information Theory, Vol. 61, No. 11: 5843-5847, Nov. 2015；

7.Yuan Li and Haibin Kan, Complex Orthogonal Designs with Forbidden $2 \times 2$ Submatrices, IEEE Transactions on Information Theory, Vol. 58, No. 7, July 2012.',

8.'H. Wang, J. Peng, Y. Li, and Haibin Kan, On 2k-Variable Symmetric Boolean Functions with Maximum Algebraic Immunity k, IEEE Transactions on Information Theory, Vol. 58, No. 8, August 2012；

9.J. Peng, Q. Wu, and Haibin Kan, On Symmetric Boolean Functions with High Algebraic Immunity on Even Number of Variables, IEEE Transactions on Information Theory, Vol. 57, No. 10, Oct. 2011；

10.Q. Wang, J. Peng, Haibin Kan and X. Xue, Constructions of cryptographically significant Boolean functions using primitive polynomials, IEEE Transactions on Information Theory, Vol. 56, No.6, June 2010；

11.Haibin Kan and Hong Shen, Lower bounds of the minimal delays of complex orthogonal designs with maximal rates, IEEE Transactions on Communications, Vol. 54, No. 3, March 2006；

12.Haibin Kan and Hong Shen, A relation between the characteristic generators of a linear code and its dual, IEEE Transactions on Information Theory, Vol. 51, No. 3, March 2005；

13.Haibin Kan and Hong Shen, A counterexample for the open problem on the minimal delay of orthogonal designs with maximal rates, IEEE Transactions on Information Theory, Vol. 51, No. 1, January 2005；

14.L. Zheng, J. Peng, Haibin Kan, Y. Li and J. Luo, On constructions and properties of (n,m)-functions with maximal number of bent components, Designs, Codes and Cryptography, accepted；

15.陈泽宁，张亮，张双俊，阚海斌*，基于区块链和去中心属性密码的访问控制身份方案，《中国科学》(F卷)，已录用；

16.Jie Peng, Lijing Zheng, Chunsheng Wu & Haibin Kan, Permutation polynomials and their differential uniformity, SCIENCE CHINA Information Sciences, accepted；

17.Yu Zhang and Haibin Kan, Locally repairable codes from combinatorial designs, SCIENCE CHINA Information Sciences, vol. 63(2): 122304, 2020；

18.Jie Peng, Jianhua Gao, Haibin Kan, Characterizing differential support of vectorial Boolean functions using the Walsh transform, SCIENCE CHINA Information Sciences, Vol. 63(3), March 2020；

19.Yu Zhang and Haibin Kan, Locally Repairable Codes with Strict Availability from Linear Functions, SCIENCE CHINA Information Sciences, vol. 61, Oct. 2018；

20.Jie Peng, Chik How Tan, Qichun Wang, Jianhua Gao, Haibin Kan: More New Classes of Differentially 4-Uniform Permutations with Good Cryptographic Properties. IEICE Transactions 101-A(6): 945-952 (2018)；

21.Xiangjun Wu, Jürgen Kurths, Haibin Kan: A robust and lossless DNA encryption scheme for color images. Multimedia Tools Appl. 77(10): 12349-12376 (2018)；

22.Xiangjun Wu, Kunshu Wang, Xingyuan Wang, Haibin Kan, Jürgen Kurths: Color image DNA encryption using NCA map-based CML and one-time keys. Signal Processing 148: 272-287 (2018)；

23.Lingfei Jin and Haibin Kan, Construction of binary linear codes via rational function fields, Designs, Codes and Cryptography, vol. 83, no. 3, pp: 633-638, 2017；

24.Lingfei Jin, Haibin Kan and Jie Wen, Quantum MDS codes with relatively large minimum distance from Hermitian self-orthogonal codes, Designs, Codes and Cryptography, vol. 84, no. 3, pp: 463-471, 2017；

25.S. Guan, Haibin Kan, J. Wen and S. Xia, A New Construction of Exact-Repair MSR Codes Using Linearly Dependent Vectors, IEEE Communications Letters, vol. 21, no. 8, pp: 1691-1694, 2017；

26.彭杰, TAN Chik How, 阚海斌，“一类PSap向量bent函数的存在性”，《中国科学》（A卷），vol. 47, No. 9, pp: 995-1010, 2017；

27.Haibin Kan, X. Liu, and G. Han, On the criterions in designing complex orthogonal space-time block codes, SCIENCE CHINA Information Sciences, Vol.59, No.8, 082303:1-082303:11,2016；

28.Xiangjun Wu, Dawei Wang, Jurgen Kurths and Haibin Kan, A novel lossless color image encryption scheme using 2D DWT and 6D hyperchaotic system, Information Sciences, Vol. 349, pp. 137-153, 2016；

29.Chen Yuan and Haibin Kan, Revisiting a randomized algorithm for the minimum rainbow subgraph problem, Theoretical Computer Science, vol.593, pp.154—159, 2015；

30.Chen Yuan and Haibin Kan, A refined analysis on the jump number problem of interval orders, Information Processing Letters, vol.115, pp. 797-800, 2015；

31.Xiangjun Wu, Changjiang Zhu and Haibin Kan, An improved secure communication scheme based passive synchronization of hyperchaotic complex nonlinear system. Applied Mathematics and Computation 252: 201-214 (2015)；

32.Xiangjun Wu, Haibin Kan and Jürgen Kurths, A new color image encryption scheme based on DNA sequences and multiple improved 1D chaotic maps. Appl. Soft Comput. 37: 24-39 (2015)；

33.Yang Chen and Haibin Kan, Separable operations and local operations with classical communication on triqubit pure states, Physical Review A 90, 062340, December 2014；

34.S. Liang, W. Liang, HaiBin Kan, The Construction of One Special Minimum Storage Regenerating Code When $\alpha$=2, Science in China(F), Vol.58, No. 6, 2015；

35.J. Zhang, Haibin Kan and X. Liu, Graphs with Extremal Incidence Energy, FILOMAT, Vol.29, No.6, pp: 1251-1258, 2015；

36.Songtao Liang, C. Yuan, and Haibin Kan, Linear Exact-repair Construction of Hybrid MSR Codes in Distributed Storage Systems, IEEE Communications Letters., vol. 18, no. 7, pp. 1095-1098, 2014；

37.Haibin Kan, Yuan Li and Y. Zhao, Capacity Factors of a Point-to-point Network,Information Science., vol. 285, pp. 24-34,2014；

38.Chen Yuan and Haibin Kan, A note on sparse solutions of sparse linear systems, Theoretical Computer Science, vol. 552, pp. 109-111, 2014；

39.Jianbin Zhang and Haibin Kan, On the minimal energy of graphs, Linear Algebra and its applications, vol. 453, pp. 141-153, 2014；

40.Jie Peng and Haibin Kan, The degree of two classes of 3rd order correlation immune symmetric Boolean functions, IEICE Transactions on Fundamentals, Vol.E97-A,No.1, Jan. 2014；

41.Qian Guo and Haibin Kan, An Average-case Efficient Algorithm on Testing the Identity of Boolean Functions in Trace Representation, IEICE Transactions on Information and System, Vol.E97-D, No.3, 2014；

42.Xiangjun Wu, Chenxi Bai, Haibin Kan, A new color image cryptosystem via hyperchaos synchronization, Communications in Nonlinear Science and Numerical simulation, vol.19(6), pp. 1884-1897, JUN 2014.

43.Songtao Liang and Haibin Kan, Practically Feasible Design for ConvolutionalNetwork Code, IEICE Transactions on Fundamentals, Vol.E96-A, No.9, Sep. 2013.

44.Man Liang and Haibin Kan, An Efficient Hybrid Cryptographic Scheme for Wireless Sensor Network with Network Coding, IEICE Transactions on Fundamentals, Vol.E96-A, No.9, Sep. 2013.

45.Yuan Li, Chen Yuan and Haibin Kan, Explicit-form Complex Orthogonal Design for Space-time Block Codes, Science in China(F), Vol. 56, No. 6, June 2013.

46.Qichun Wang and Haibin Kan, A Note on the Construction of DifferentiallyUniform Permutations Using Extension Fields, IEICE Transactions on Fundamentals, Vol.E95-A,No.11, Nov. 2012.

47.Chen Yuan and Haibin Kan, Smaller Bound of Superconcentrator, IEICE Transactions on Information and System, Vol.E95-D,No.9, Sep. 2012.

48.Qian Guo and Haibin Kan, An Efficient Interpolation Based Erasure-onlyDecoder for High-rate Reed-Solomon Codes, IEICE Transactions on Fundamentals, Vol. E95-A, No.5, May 2012.

49.Jie Peng and Haibin Kan, Constructing rotation symmetric Boolean functionswith maximum algebraic immunity on an odd number of variables, IEICE Transactions on Fundamentals, Vol.E95-A,No.6, Jun. 2012.

50.Yuan Chen, Q. Guo, Haibin Kan, A Novel Elementary Construction of Matching Vectors, Information Processing Letters, Vol. 112, No.12pp. 494-496,2012

51.Qichun Wang, Thomas Johansson, and Haibin Kan, Some Results on Fast Algebraic Attacks and Higher Order Nonlinearities, IET Information Security,Vol.6, No.1, pp.41–46, 2012.

52.H.F. Ma, Haibin Kan, A New Scheme of Digital Communication Using Chaotic Signals in MIMO Channels, Science in China(F), Vol.55, No.10, pp. 2183-2193, 2012.

53.C. Yuan and Haibin Kan, A characterization of solvability for a kind of networks, Science in China(F), Vol.55, No.4, 747-754, 2012.

54.C. Yuan, Haibin Kan, X. Wang, H. Imai, A construction method of matroidal networks, Science in China(F), Vol.55, No.11, 2445-2453, 2012.

55.Chen Yuan and Haibin Kan, Holographic Reduction For Some Counting Problems, Information Processing Letters, Vol. 111, No.15, pp. 761-766, Aug. 2011.

56.X. Zhang, Q. Wang, B. Wang, and Haibin Kan, A Constructive Method of Algebraic Attack with Less Keystream Bits Date of Evaluation, IEICE Transactions on Fundamentals, Vol.E94-A, No.10, Oct. 2011.

57.Yuan Li, Haibin KAN, and Kokichia,Futatsugi, Note on On the Construction of Boolean Functions with Optimal Algebraic Immunity, IEICE Transactions on Fundamentals, Vol.E94-A,No.9, Sep. 2011.

58.J. Peng and Haibin Kan, Constructing correlation immune symmetric Boolean functions, IEICE Transactions on Fundamentals, Vol.E94-A,No.7,pp.-,Jul. 2011.

59.J. Peng and Haibin Kan, Annihilators and algebraic immunity of symmetric Boolean functions, IEICE Transactions on Fundamentals, Vol.E94-A,No.6,pp.-,Jun. 2011.

60.Yuan Li, Hui Wang, Haibin Kan, Constructing Even-Variable Symmetric Boolean Functions with High Algebraic Immunity, IEICE Transactions on Fundamentals, Vol.E94-A, No.1, Jan. 2011.

61.Yuan Li, Haibin Kan, Chen Yuan, Huanfei Ma, The Maximal Rates and Minimal Decoding Delay of More General Complex Orthogonal Designs, Science in China(F), Vol.53, No.9, Sept. 2010.

62.Yuan Li, Min Yang, Haibin Kan, Constructing and Counting Boolean Functions on EvenVariables with Maximum Algebraic Immunity. IEICE Transactions on Fundamentals, Vol.E93-A, No.3, Mar. 2010.

63.Huanfei Ma, Zhihao Wu, Haibin Kan, Space-Time Block Codes From Quasi-OrthogonalDesigns With Maximal Rate or Minimal DecodingComplexity, IEICE Transactions on Communications, Vol.E93-B, No.02,Feb. 2010.

64.Haibin Kan andX. Li, The generalization of some trellis properties of linear codes to group codes, Science in China (F), Vol. 52, No. 5, pp. 797—803, May 2009.

65.Q.C. Wang, X.Y. Xue and Haibin Kan, New Balanced Boolean Functions with Good Cryptographic Properties,IEICE Transactions on Fundamentals, Vol.E92-A, No.10, Oct. 2009.

66.Q.C. Wang and Haibin Kan,Counting irreducible polynomials over finite fields, Czechoslovak Mathematical Journal, vol. 60, no.3, Sept. 2010.

67.H.F.Ma, Haibin Kan and H.Imai, A New Quaternion Design For Space-Time-Polarization Block Code with Full Diversity, IEICE Transactions on Communications, Vol.E92-B, No.2, Feb 2009.

68.Haibin Kan, Xuefei Li and Hong Shen, The characteristic generators of a group code, IEICE Transactions on Fundamentals, Vol. E89-A, No. 5, May 2006.

69.Haibin Kan and Hong Shen, Some trellis properties on lattices, IEICE Transactions on Fundamentals, Vol. E88-A, No. 7, pp. 1979-1986. July 2005.

70.Haibin Kan and Hong Shen, The bases associated with trellises of a lattice, IEICE Transactions on Fundamentals, Vol. E88-A, No. 7, pp. 2030-2033. July 2005.

71.Haibin Kan and Hong Shen, Trellis Properties of Product codes, IEICE Transactions on Fundamentals, Vol. E88-A, No. 1, Jan. 2005.

72.Haibin Kan and Hong Shen, A Note on Tanner Graphs for Group Block codes and Lattices, IEICE Transactions on Fundamentals, Vol. E87-A, No. 8, P. 2182-2184, August 2004.

73.Haibin Kan and H. Shen, Nearest lattice point algorithms on semi k-reduced basis, Science in China ( F), Vol. 46, No. 6, 485-494, Dec. 2003.

74.Haibin Kan and Y. H. Xu, The near center of Doi-Hopf module category, Science in China ( A), Vol. 42, May 1999.

75.Y. H. Li, Haibin Kan and B. J. Yu, On weak regular *-semigroup, Acta Mathematics Sinca, Vol. 20, No. 3, P. 569-576, 2004.

76.H. Liu and Haibin Kan, The profinite completeness on the residue finite groups, Chinese Mathematics Annual, Vol. 25(A), No. 3, 2004.

77.S. H. Wong, Haibin Kan and H. X. Chen, Generalized H-Lie structure of associative algebras in category, Algebra Colloq, Vol. 9, No. 2, 2002.

78.Haibin Kan, The cohomological transformation of Bialgebraical cocycle , Chinese Mathematics Annual, Vol. 22, No. 2, 2001.

79.Haibin Kan, The generalized smash produtct and coproduct, Chinese Mathematics Annual, Vol. 21(B), No. 3, 2000；

80.Haibin Kan, Injective envelopes, cogenerator and direct products in Doi-Hopf module category, Chinese Science Bullitin, Vol. 44, No. 15, 1999；

81.M. C. Zhang, S. F. Hong and Haibin Kan, On the cardinalities of row spaces of non-full rank Boolean matrices, Semigroup Forum, Vol. 59, 1999；

82.Haibin Kan, M. C. Zhang and Y. H. Li, Construction of the conjugate hull for Clifford semigroup, Progress in Natural Science, Vol. 9, No. 9, 1999；

83.Haibin Kan, A Categorical interpretation of Yetter-Drinfel'd modules, Chinese Science Bullitin, Vol. 44, No. 9, 1999；

84.Haibin Kan, M. C. Zhang and Y. H. Li, On the construction of the conjugate hull of Brandt semigroups, Acta Mathematics Sinca, Vol. 14, No. 4, 1998；

85.M. C. Zhang, Haibin Kan and Y. H. Li, The conjugate hull of a Brandt semigroup, Semigroup Forum, Vol. 57, 1998；