Scheduling in polling systems
暂无分享,去创建一个
[1] Guillaume Urvoy-Keller,et al. Performance analysis of LAS-based scheduling disciplines in a packet switched network , 2004, SIGMETRICS '04/Performance '04.
[2] Moshe Sidi,et al. Polling systems: applications, modeling, and optimization , 1990, IEEE Trans. Commun..
[3] Hideaki Takagi,et al. Stochastic Analysis of Computer and Communication Systems , 1990 .
[4] Guillaume Urvoy-Keller,et al. Performance Models for LAS-based Scheduling Disciplines in a Packet Switched Network , 2004 .
[5] Ivo J. B. F. Adan,et al. Mean value analysis for polling systems , 2006, Queueing Syst. Theory Appl..
[6] P. Franken,et al. Queues and Point Processes , 1983 .
[7] Erik M. M. Winands,et al. Iterative approximation of k-limited polling systems , 2007, Queueing Syst. Theory Appl..
[8] Guillaume Urvoy-Keller,et al. Analysis of LAS scheduling for job size distributions with high variance , 2003, SIGMETRICS '03.
[9] Nikhil Bansal,et al. Handling load with less stress , 2006, Queueing Syst. Theory Appl..
[10] Ajay D. Kshemkalyani,et al. SWIFT: scheduling in web servers for fast response time , 2003, Second IEEE International Symposium on Network Computing and Applications, 2003. NCA 2003..
[11] Mor Harchol-Balter,et al. Implementation of SRPT Scheduling in Web Servers , 2000 .
[12] Onno J. Boxma,et al. Workloads and waiting times in single-server systems with multiple customer classes , 1989, Queueing Syst. Theory Appl..
[13] Sem C. Borst,et al. The impact of the service discipline on delay asymptotics , 2003, Perform. Evaluation.
[14] Onno Boxma,et al. Dynamic server assignment in a two-queue model , 1995 .
[15] Mor Harchol-Balter,et al. Size-based scheduling to improve web performance , 2003, TOCS.
[16] C. Mack,et al. THE EFFICIENCY OF N MACHINES UNI-DIRECTIONALLY PATROLLED BY ONE OPERATIVE WHEN WALKING TIME AND REPAIR TIMES ARE CONSTANTS , 1957 .
[17] Adam Wierman,et al. Classifying scheduling policies with respect to unfairness in an M/GI/1 , 2003, SIGMETRICS '03.
[18] Hanoch Levy,et al. Efficient Visit Orders for Polling Systems , 1993, Perform. Evaluation.
[19] M. Yu. The M / G / 1 processor-sharing model : transient behavior , 2022 .
[20] L. Fournier,et al. Expected waiting times in polling systems under priority disciplines , 1991, Queueing Syst. Theory Appl..
[21] Izhak Rubin,et al. Mean delay analysis for a message priority-based polling scheme , 1992, Queueing Syst. Theory Appl..
[22] Adam Wierman,et al. Nearly insensitive bounds on SMART scheduling , 2005, SIGMETRICS '05.
[23] J. O.. Efficient visit frequencies for polling tables : minimization of waiting cost , .
[24] C. Mack,et al. The Efficiency of N Machines Uni‐Directionally Patrolled by One Operative When Walking Time is Constant and Repair Times are Variable , 1957 .
[25] J. Shanthikumar,et al. On extremal service disciplines in single-stage queueing systems , 1990, Journal of Applied Probability.
[26] B. K. Kumar,et al. Pseudo-Conservation Law for a Priority Polling System with Mixed Service Strategies , 1995, Perform. Evaluation.
[27] Hideaki Takagi,et al. Queueing analysis of polling models: progress in 1990-1994 , 1998 .
[28] Yoshitaka Takahashi,et al. A note on the pseudo-conservation law for a multi-queue with local priority , 1992, Queueing Syst. Theory Appl..
[29] Linus Schrage,et al. Letter to the Editor - A Proof of the Optimality of the Shortest Remaining Processing Time Discipline , 1968, Oper. Res..
[30] V. Schmidt,et al. Queues and Point Processes , 1983 .
[31] Micha Hofri,et al. On the Optimal Control of Two Queues with Server Setup Times and its Analysis , 1987, SIAM J. Comput..
[32] V. M. Vishnevskii,et al. Mathematical methods to study the polling systems , 2006 .
[33] Hideaki Takagi,et al. Analysis and Application of Polling Models , 2000, Performance Evaluation.