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[1] N. Metropolis,et al. Equation of State Calculations by Fast Computing Machines , 1953, Resonance.
[2] J. Cheeger. A lower bound for the smallest eigenvalue of the Laplacian , 1969 .
[3] W. K. Hastings,et al. Monte Carlo Sampling Methods Using Markov Chains and Their Applications , 1970 .
[4] R. Getoor. Transience and recurrence of Markov processes , 1980 .
[5] Hans-Otto Georgii,et al. Gibbs Measures and Phase Transitions , 1988 .
[6] Martin E. Dyer,et al. A random polynomial-time algorithm for approximating the volume of convex bodies , 1991, JACM.
[7] S. Zachary,et al. Loss networks , 2009, 0903.0640.
[8] P. Diaconis,et al. Geometric Bounds for Eigenvalues of Markov Chains , 1991 .
[9] Leandros Tassiulas,et al. Stability properties of constrained queueing systems and scheduling policies for maximum throughput in multihop radio networks , 1992 .
[10] Mark Jerrum,et al. Polynomial-Time Approximation Algorithms for the Ising Model , 1990, SIAM J. Comput..
[11] Alistair Sinclair,et al. Algorithms for Random Generation and Counting: A Markov Chain Approach , 1993, Progress in Theoretical Computer Science.
[12] Richard L. Tweedie,et al. Markov Chains and Stochastic Stability , 1993, Communications and Control Engineering Series.
[13] J. Dai. On Positive Harris Recurrence of Multiclass Queueing Networks: A Unified Approach Via Fluid Limit Models , 1995 .
[14] Jean C. Walrand,et al. Achieving 100% throughput in an input-queued switch , 1996, Proceedings of IEEE INFOCOM '96. Conference on Computer Communications.
[15] Peter Winkler,et al. Mixing times , 1997, Microsurveys in Discrete Probability.
[16] Leandros Tassiulas,et al. Linear complexity algorithms for maximum throughput in radio networks and input queued switches , 1998, Proceedings. IEEE INFOCOM '98, the Conference on Computer Communications. Seventeenth Annual Joint Conference of the IEEE Computer and Communications Societies. Gateway to the 21st Century (Cat. No.98.
[17] Nick McKeown,et al. The iSLIP scheduling algorithm for input-queued switches , 1999, TNET.
[18] F. Martinelli. Lectures on Glauber dynamics for discrete spin models , 1999 .
[19] R. Ravikanth,et al. Optical burst switching: a viable solution for terabit IP backbone , 2000 .
[20] Luca Trevisan,et al. Non-approximability results for optimization problems on bounded degree instances , 2001, STOC '01.
[21] Paolo Giaccone,et al. Randomized scheduling algorithms for high-aggregate bandwidth switches , 2003, IEEE J. Sel. Areas Commun..
[22] S. Foss,et al. AN OVERVIEW OF SOME STOCHASTIC STABILITY METHODS( Network Design, Control and Optimization) , 2004 .
[23] A. Stolyar. MaxWeight scheduling in a generalized switch: State space collapse and workload minimization in heavy traffic , 2004 .
[24] Heriot-Watt University. AN OVERVIEW OF SOME STOCHASTIC STABILITY METHODS , 2004 .
[25] Ravi Montenegro,et al. Mathematical Aspects of Mixing Times in Markov Chains , 2006, Found. Trends Theor. Comput. Sci..
[26] Devavrat Shah,et al. Optimal Scheduling Algorithms for Input-Queued Switches , 2006, Proceedings IEEE INFOCOM 2006. 25TH IEEE International Conference on Computer Communications.
[27] Eytan Modiano,et al. Maximizing throughput in wireless networks via gossiping , 2006, SIGMETRICS '06/Performance '06.
[28] J. Walrand,et al. Sufficient conditions for stability of longest-queue-first scheduling: second-order properties using fluid limits , 2006, Advances in Applied Probability.
[29] J. Dai,et al. Asymptotic optimality of maximum pressure policies in stochastic processing networks. , 2008, 0901.2451.
[30] Devavrat Shah,et al. Network adiabatic theorem: an efficient randomized protocol for contention resolution , 2009, SIGMETRICS '09.
[31] Jean C. Walrand,et al. Distributed Random Access Algorithm: Scheduling and Congestion Control , 2009, IEEE Transactions on Information Theory.