Efficiency of Time Segmentation Parallel Simulation of Finite Markovian Queueing Networks

References

  • Andradóttir S., Hosseini-Nasab M. Parallel simulation of transfer lines by time segmentation. (2003) . Submitted for publicationGoogle Scholar
  • Andradóttir S., Ott T. J. Time-segmentation parallel simulation of networks of queues with loss or communication blocking. ACM Trans. Modeling Comput. Simulation (1995) 5(4):269–305CrossrefGoogle Scholar
  • Baccelli F., Canales M. Parallel simulation of stochastic Petri nets using recurrence equations. ACM Trans. Modeling Comput. Simulation (1993) 3(1):20–41CrossrefGoogle Scholar
  • Chance F. The indifference approach to the analysis of transient effects in queuing networks and simulations. (1993) . Ph.D. dissertation, School of Operations Research and Industrial Engineering, Cornell University, Ithaca, NYGoogle Scholar
  • Chandy K., Sherman R. Space-time and simulation. Proc. 1989 SCS Multiconference on Distributed Simulation (1989) 53–57Google Scholar
  • Chen L., Serfozo R. Parallel simulation by multi-instruction, longest-path algorithms. (1995) . ManuscriptGoogle Scholar
  • Fujimoto R. M., Nikolaidis I., Cooper C. A. Parallel simulation of statistical multiplexers. Discrete Event Dynam. Systems (1995) 5:115–140CrossrefGoogle Scholar
  • Greenberg A., Lubachevsky B., Mitrani I. Algorithms for unboundedly parallel simulation. ACM Trans. Comp. Systems (1991) 9(3):201–221CrossrefGoogle Scholar
  • Heidelberger P., Stone H., Balci O., Sadowski R. P., Nance R. E. Parallel trace-driven cache simulation by time partitioning. Proc. 1990 Winter Simulation Conf. (1990) 734–737CrossrefGoogle Scholar
  • Lin Y. Parallel trace-driven simulation of packet-switched multiplexer under priority scheduling policy. Inform. Processing Lett. (1993) 47(2):197–201CrossrefGoogle Scholar
  • Lin Y., Lazowska D. A time-division algorithm for parallel simulation. ACM Trans. Modeling Comput. Simulation (1991) 1(1):73–83CrossrefGoogle Scholar
  • Onvural R. O., Perros H. G. On equivalencies of blocking mechanisms in queueing networks with blocking. Oper. Res. Lett. (1986) 5(6):293–297CrossrefGoogle Scholar
  • Propp J. G., Wilson D. B. Exact sampling with coupled Markov chains and applications to statistical mechanics. Random Structures Algorithms (1996) 9:223–252CrossrefGoogle Scholar
  • Vakili P. Using a standard clock technique for efficient simulation. Oper. Res. Lett. (1991) 10(8):445–452CrossrefGoogle Scholar
  • Wang J., Abrams M. Massively time-parallel, approximate simulation of loss queueing systems. Ann. Oper. Res. (1994) 53(4):553–575CrossrefGoogle Scholar
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