Name Quan-Lin Li Date of Birth 1964.11

Name Quan-Lin Li Date of Birth 1964.11

Name Quan-Lin Li Date of Birth 1964.11 Degree Ph. D. Title Professor Schools & School of Economics Academic Departme and Management Posts nts Sciences http://www.liquanlin.co liquanlin@tsing Website E-mail m hua.edu.cn Research Field: Sharing networks, sharing economy big networks and their mean-field theory queueing networks, computer networks, data center networks game theory, supply chain management, farmer-supermarket network Education background & Professional Experiences: September, 1995 - January, 1998 Ph.D. Student Institute of Applied Mathematics Chinese Academy of Sciences Beijing 100080, P. R. China September, 1988 - May, 1991 M.S. Student Department of Mathematics The University of Yanshan Qinghuangdao 066004, P. R. China September, 1984 - July, 1988 B.S. Student Department of Mathematics The University of Hebei Baoding 071002, P. R. China. Oct. 2009 – Now Professor School of Economics and Management Sciences Yanshan University, Qinhuadao 066004 Dec. 2003 – Oct. 2009 Associate Professor Department of Industrial Engineering Tsinghua University, Beijing 100084 July 1999 – Dec. 2003 Associate Professor National Laboratory of Pattern Recognition Institute of Automation, Chinese Academy of Sciences Beijing 100080, P. R. China May, 1991 - September, 1995, Lecturer Department of Mathematics The University of Yanshan Qinhuangdao 066004, P. R. China Teaching & Research: English books [1] Q.L. Li (2010). Constructive Computation in Stochastic Models with Applications: The RG-Factorizations. Springer and Tsinghua Press, 692 pages. Papers in International Journals [1] Quan-Lin Li, Chang Chen, Rui-Na Fan, Liang Xu and Jing-Yu Ma (2017). Queueing Analysis of a Large-Scale Bike Sharing System through Mean-Field Theory. arXiv:1603.09560, 1–52. [2] Na Li, Nan Kong, Quan-Lin Li and Zhibin Jiang (2017). Evaluation of Reverse Referral Partnership in a Tiered Hospital System – A Queuing based Approach. International Journal of Production Research, Vol. ***, No. ***, ***–***. [3] Q.L. Li and J.C.S. Lui (2016). Block-structured supermarket models. Discrete Event Dynamic Systems, Vol. 26, No. 2, 147–182. [4] Q.L. Li (2016). Nonlinear Markov processes in big networks. Special Matrices, Vol. 4, 202–217. [5] Li, Q.L., Yang, F. and Li, N. (2016). Reward processes and performance simulation in supermarket models with different servers. International Journal of Simulation and Process Modelling, Vol. 11, No. 3/4, 192–206. [6] Q.L. Li, R.N. Fan and J.Y. Ma (2016). A unifed framework for analyzing closed queueing networks in bike sharing systems. In: Information Technologies and Mathematical Modelling: Queueing Theory and Applications, Springer, Chapter 16, Pages 177–191. [7] N. Li, Q.L. Li and R.N. Fan (2016). A mean-field analysis for the two-tiered healthcare network through nonlinear Markov processes. In: Health Care Systems Engineering for Scientists and Practitioners, Springer, Chapter 6, Pages 53–64. [8] Q.L. Li, Y. Du, G. Dai, M. Wang (2015). On a doubly dynamically controlled supermarket model with impatient customers. Computers & Operations Research, Vol. 55, 76–87. [9] Li, Q.L. and Yang, F. (2015). Mean-field analysis for heterogeneous work stealing models. In: Information Technologies and Mathematical Modelling: Queueing Theory and Applications, Springer, Chapter 3, Pages 28–40. [10] Q.L. Li, G. Dai, J.C.S. Lui, Y. Wang, (2014). The mean-field computation in a supermarket model with server multiple vacations. Discrete Event Dynamic Systems. Vol. 24, No. 4, 473–522. [11] Q.L. Li (2014). Tail probabilities in queueing processes. Asia-Pacific Journal of Operational Research. Vol. 31, No. 2, 1–31. [12] W. Sun, S. Li, Q.L. Li. Equilibrium balking strategies of customers in Markovian queues. Applied Mathematics and Computation, Vol. 248, 195–214. [13] C.G. E, Q.L. Li and S.Y. Li (2014). The Owen Value of Stochastic Cooperative Game. The Scientific World Journal, Article ID 853128, Pages 1–7. [14] J.R. Artalejo and Q.L. Li (2012). Editorial for the special issue: Retrial Queues (WRQ'2010), Guest Editors. Operational Research: An International Journal, Vol. 12, 107–108. [15] J.E. Ruiz-Castro and Q.L. Li (2011). Algorithm for a general discrete k-out-of-n system subject to several types of failure with an infinite number of repairpersons. European Journal of Operational Research, Vol. 211, 97–111. [16] Y. Wang, C. Lin, and Q.L. Li (2010). Performance analysis of email systems under three types of attacks. Performance Evaluation, Vol. 67, No. 6, 485–499. [17] J.R. Artalejo and Q.L. Li (2010). Performance analysis of a block-structured discrete-time retrial queue with state-dependent arrivals. Discrete Event Dynamic Systems, Vol. 20, 325–347. [18] N. Li, L. Zheng, and Q.L. Li (2009). Performance analysis of two-loop closed production systems. Computers & Operations Research, Vol. 36, 119–134. [19] Q.L. Li, L.M. Liu and W.X. Shang (2008). Heavy-tailed asymptotics for a fluid model driven by an M/G/1 queue. Performance Evaluation, Vol. 65, 227–240. [20] Y.J. Li, C. Lin, and Q.L. Li (2008). A simplified framework for stochastic workflow networks. Computers & Mathematics with Applications, Vol. 56, 2700–2715. [21] Y. Wang, C. Lin, Q.L. Li and Y.G. Fang (2007). A queueing analysis for the denial of service (DoS) attacks in computer networks. Computer Networks, Vol. 51, 3564–3573. [22] X.F. He, S. Wu and Q.L. Li (2007). Production variability of production lines. International Journal of Production Economics, Vol. 107, 78–87. [23] Q.L. Li, Y. Ying and Y.Q. Zhao (2006). The BMAP/G/1 retrial queue with server subject to breakdowns and repairs. Annals of Operations Research, Vol. 141, 233–270. [24] Q.L. Li and C. Lin (2006). The M/G/1 processor-sharing queue with disasters. Computers & Mathematics with Applications, Vol. 51, 987–998. [25] Q.L. Li and C. Lin (2006). Continuous-time QBD processes with continuous phase variable. Computers & Mathematics with Applications, Vol. 52, 1483–1510. [26] W.X. Shang, L.M. Liu, and Q.L. Li (2006). Tail asymptotics for the queue length in an M/G/1 retrial queue. Queueing Systems, Vol. 52, No. 3, 193–198. [27] Y.J. Li, C. Lin, Q.L. Li, and Z.G. Shan (2006). Block-structured stochastic process algebra and its applications to queueing systems. IEE Proc. Software, Vol. 153, No. 5, 199–210. [28] Q.L. Li and Y.Q. Zhao (2005). Heavy-tailed asymptotics of stationary probability vectors of Markov chains of GI/G/1 type. Advances in Applied Probability, Vol. 37, No. 2, 482–509. [29] Q.L. Li and Y.Q. Zhao (2005). Light-tailed asymptotics of stationary probability vectors of Markov chains of GI/G/1 type. Advances in Applied Probability, Vol. 37, No. 4, 1075–1093. [30] Q.L. Li and Y.Q. Zhao (2005). Block-structured fluid models driven by level dependent QBD processes with either infinite levels or finite levels. Stochastic Analysis and Applications, Vol. 23, No. 6, 1087–1112. [31] Q.L. Li, Z.T. Lian, and L.M. Liu (2005). An RG-factorization approach for a BMAP/M/1 generalized processor-sharing queue. Stochastic Models, Vol. 21, No. 2-3, 507–530. [32] Y.J. Li, C. Lin, Q.L. Li and Z.G. Shan (2005). Performance modeling and analysis for resource scheduling in Data Grids. Lecture Notes in Computer Science 3779, 32–39. [33] Q.L. Li and L.M. Liu (2004). An algorithmic approach on sensitivity analysis of perturbed QBD processes. Queueing Systems, Vol. 48, No. 3-4, 365–397. [34] Q.L. Li and J. Cao (2004). Two types of RG-factorizations of quasi-birth-and-death processes and their applications to stochastic integral functionals. Stochastic Models, Vol. 20, No. 3, 299–340. [35] Q.L. Li and Y.Q. Zhao (2004). A MAP/G/1 queue with negative customers. Queueing Systems, Vol. 47, No. 1, 5–43. [36] Q.L. Li, G.H. Wang and Y. Zhou (2004). Symmetric PH and EP distributions and their applications to the probability Hough transform. Computers & Mathematics with Applications, Vol. 47, No. 6-7, 823–844. [37] Q.L. Li and Y.Q. Zhao (2003). invariant measure for Markov chains of GI/M/1 type. Stochastic Models, Vol. 19, No. 2, 201–233. [38] Wang, J., Cao, J. and Li, Q.L. (2001). Reliability analysis of the retrial queue with server breakdowns and repairs. Queueing Systems, Vol. 38, No. 4, 363–380. [39] G. Hsu, X. Yuan and Li, Q.L. (2000). First passage time of Markov renewal processes and their applications. Science in China (Series A), Vol.20, No.12, 1238–1249. [40] N. Tian, Q.L. Li, and J. Cao (1999). Conditional stochastic decompositions in the M/M/C queue with server vacations. Stochastic Models, Vol. 15, No. 2, 367–378..

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