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Heavy Tails: The Effect of the Service Discipline., , and . Computer Performance Evaluation / TOOLS, volume 2324 of Lecture Notes in Computer Science, page 1-30. Springer, (2002)Scaling limits for closed product-form queueing networks., , , and . Perform. Evaluation, (2021)Performance Analysis of a Fluid Queue with Random Service Rate in Discrete Time., , and . ITC, volume 4516 of Lecture Notes in Computer Science, page 568-581. Springer, (2007)A make-to-stock mountain-type inventory model., , and . Ann. Oper. Res., 231 (1): 65-77 (2015)A pseudoconservation law for service systems with a polling table., , and . IEEE Trans. Commun., 38 (10): 1865-1870 (1990)The (S-1, S) inventory model and its counterparts in queueing theory., , and . Oper. Res. Lett., 47 (6): 483-488 (2019)The impact of the service discipline on delay asymptotics., , , and . Perform. Evaluation, 54 (2): 175-206 (2003)Sojourn times in polling systems with various service disciplines., , and . Perform. Evaluation, 66 (11): 621-639 (2009)Markovian polling systems with an application to wireless random-access networks., , , and . Perform. Evaluation, (2015)Fluid Queues and Regular Variation.. Perform. Evaluation, 27/28 (4): 699-712 (1996)