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代表性论著：
[1] L. Min and G. Chen, “Generalized synchronization in an array of nonlinear dynamic systems with applications to chaotic CNN,” Int. J. Bifurcat. Chaos, vol. 23, no. 1, pp. 1350016–1 to 1350016–53, 2013.
[2] L. Min and G. Chen, “A novel stream encryption scheme with avalanche effect,” European Physics J. B, vol. 86, no. 11, pp. 459–1--59– 13, 2013.
[3] L. Min, T. Chen, and H. Zang, “Analysis of fips 140-2 test and chaos-based pseudorandom number generator,” Chaotic Modeling and Simulation, no. 2, pp. 273–280, 2013.
[4] L. Min, L. Hao, and L. Zhang, “Statistical test for string pseudorandom number generators,” Lecture Notes Artificial Intelligence (D. Liu et al. Eds), vol. 7888, pp. 278–287, 2013.
[5] L. Hao and L. Min, “Statistical tests and chaotic synchronization based pseudorandom number generator for string bit sequences with application to image encryption,” Eur. Phys. J. Special Topics, vol. May 13,
2014 online, no. DOI: 10.1140/epjst/e2014-02182-2, 2014.
[6] Y. Ji, T. Liu, and L. Min, “Generalized chaos synchronization theorems for bidirectional differential equation and discrete systems with applications,” Phys. Lett. A., vol. 372, pp. 3645–365, 2008.
[7] L. Cao, Y. Ji, and L. Min, “A generalized chaos synchronization based digital signature scheme with application,” in Proc. of The 2008 World Congress in Computer Science, Computer Engineering, and Applied
Computing. LasVegas, USA: CSREA Press, Jul 14-17 2008, pp. 232–237.
[8] J. Jing and L. Min, “Generalized synchronization of time delayed differential systems,” Chinese Physics Letters, vol. 26, no. 2, pp. 028 702–1–4, 2009.
[9] H. Zang and L. Min, “An image encryption scheme based on generalized synchronization theorem for discrete array systems,” in Proc. of the 2008 Int. Conf. on Communications, Circuits and Systems, vol. II, 2008,
pp. 991–995.
[10] L. Min and H. Zang, “Generalized chaos synchronization theorem for array differential equations with application,” in Proceeding of 2009 Int. Conf. on Communications, Circuit and Systems, vol. I. Chengdu, China:
IEEE Press, July 23-25 2009, pp. 599–604.
[11] L. Min, Y. Su, and Y. Kuang, “Mathematical analysis of a basic virus infection model with application to HBV infection,” Rocky Mountain J. of Mathematics, vol. 38, no. 5, pp. 1573–1585, 2008.
[12] Y. Zheng, L. Min, Y. Ji, and et. al, “Global stability of endemic equilibrium point of basic virus infection model with application to HBV infection,” J. Systems Science and Complexity, vol. 23, no. 6, pp. 1221–1230,
2010.
[13] 陈晓, 闵乐泉, 郑宇等, “抗HBV感染组合治疗动力学建模及模拟,” 计算机工程与应用,Vol. 48, no. 24, pp. 20-27, 2012. http://dx.doi.org/10.4172/2161-1165.S1.007, Epidemiology 2014, 4:4.
[14] X. Chen, L. Min, and Y. Zheng et al, “Dynamics of acute hepatitis B virus infection in chimpanzees,” Mathematics and Computer Simulation, vol. 83, no. 1, pp. 157–170, 2014.
[15] L. Min, X. Chen, and Y. Zheng et al, “Modeling and simulating dynamics of complete and poor response chronic hepatitis B chinese patients for adefovir and traditional chinese medicine plus adefovir therapy,”The
Int. J of Alternative Medicine, vol. 2013, pp. 767 290–1–767290–12, 2013.
[16] Y. Su, L. Zhao, and L. Min, “Analysis and simulation of an adfovir anti-hepatitis b virus infection therapy immune model with alanine aminotransferase,” IET Systems Biology, vol. 7, no. 5, pp. 205–213, 2013.
[17] Lequan Min, Xiao Chen, Yonan Ye et al., Modeling and Simulating Dynamics of Complete- and Poor-Response Chronic Hepatitis B Chinese Patients for Adefovir and Traditional Chinese Medicine Plus Adefovir
Therapy, Evidence-Based Complementary and Alternative Medicine, 2013 2013, 767290-1-767290-12. http://dx.doi.org/10.1155/2013/767290.
[18] Q. Sun and L. Min, “Dynamics analysis and simulation of a modified HIV infection model with a saturated infection rate,” Computational and Mathematical Methods in Medicine, vol. 2014, no. Article ID 145162, pp.
1–14, 2014, , also see: http://dx.doi.org/10.1155/2014/145162.
[19] Y. Hu, L. Min, and Y. Kuang, “Modeling the dynamics of epidemic spreading on homogenous and heterogeneous networks,” January, 2014,http://www.paper.edu.cn/releasepaper/content/201401-470.html.
Applicable Analysis under review.
[20] Qian Huang, Lequan Min, Xiao Chen, Susceptible-infected-recovered models with Nature Birth and Death On Complex Networks, Mathematical Methods in the Applied Sciences, online 9 Dec. 27, 2013.
[21] M. Zhang, L. Min, and X. Zhang, “Automatic robust designs of template parameters for a type of uncoupled cellular neural networks,” Advances in Intelligent Systems and Computing (Z. Wen and T. Editor Eds.),
vol. 277, pp. 577–590, 2014.
[22] L. Q. Min, “Robustness designs of a kind of uncoupled cnns with applications,” in Proceeding of the IEEE International Workshop on Cellular Neural Networks and Their Applications. Hsinchu, Taiwan: IEEE, May
2005, pp. 98–101.
[23] W. Li and L. Min, “Robustness design for cnn templates with performance of extracting closed domain,” Commun in Theor. Phys., vol. 45, no. 1, pp. 189–192., 2006.
[24] J. Liu and L. Min, “Robust designs for gray-scale global connectivity detection cnn template,” Int. J. Bifurc. Chaos, vol. 17, no. 8, pp. 2827–2838., 2007.
[25] B. Zhao, W. Li, S. Jian, and L. Min, “Two theorems on the robust designs for pattern matching cnns,” in Lecture Notes Computer Scince, vol. 4493, Nanjing, China, June 3-7 2007, pp. 1658–1662.
[26] S. Jian, B. Zhao, and L. Min, “Two theorems on the robust designs for dilation and erosion cnns,” in Proc. of Int. Conf. on Communications, Circuit and Systems, Fukuoka, Japan, 11 2007, pp. 877–881.
[27] G. Li, L. Min, and H. Zang, “Color edge detections based on cellular neural network,” International Journal of Bifurcation and Chaos, vol. 18, no. 4, pp. 1231–1242, 2008. SCI: 321GI.
[28] H. Cai and L. Min, “A kind of two-input CNN with application,” Int. J. Bifurcation and Chaos, vol. 15, no. 12, pp. 4007–4111, 2005
[29] L. Min, K. Crounse, and L. O. Chua, “Analytical criteria for local activity and applications to the oregonator cnn,” Int J Bifur and Chaos, vol. 10, no. 1, pp. 25–71, 2000.
[30] ——, “Analytical criteria for local activity of reaction- diffusion cnn with four state variables and applications to the hodgkin-huxley equation,” Int J Bifur and Chaos, vol. 10, no. 6, pp. 1295–1343, 2000.
[31] L. Min, Y. Meng, and L. O. Chua, “Applications of local activity theory of cnn to controlled coupled oregonator systems,” International Journal of Bifurcation and Chaos, vol. 18, no. 11, pp. 1–65, 2008.
[32] L. Min and N. Yu,“Some analytical criteria for local activity of two-port cnn with three or four state variables: Analysis and applications,” Int. J. Bifur. Chaos, vol. 12, no. 5, pp. 931–963, 2002.
[33] L. Min, J. Wang, and X. Dong et al, “Some analytical criteria for local activity of three-port cnn with four state variables: analysis and applications,” Int J Bifurc Chaos, vol. 13, no. 8, pp. 2189–2239, 2003.
[34] Y. Meng, L. Min, and X. Dong, “Application of local activity theory of cnn to the coupled cell cycle clock,” in Proceeding of 2007 IEEE Int. Conf. on Control and Automation, Guangzhou, May 30-June 1 2007, pp.
038–2043.
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