Queueing Systems, Volume 45

Volume 45, Number 1, September 2003

Attahiru Sule Alfa:
Combined Elapsed Time and Matrix-Analytic Method for the Discrete Time GI/G/1 and GI^X/G/1 Systems. 5-25
Hong Chen, Xinyang Shen:
Computing the Stationary Distribution of an SRBM in an Orthant with Applications to Queueing Networks. 27-45
Lothar Breuer:
Transient and Stationary Distributions for the GI/G/k Queue with Lebesgue-Dominated Inter-Arrival Time Distribution. 47-57
Benny Van Houdt, R. B. Lenin, Chris Blondia:
Delay Distribution of (Im)Patient Customers in a Discrete Time D-MAP/PH/1 Queue with Age-Dependent Service Times. 59-73

Kevin D. Glazebrook, R. R. Lumley, P. S. Ansell:
Index Heuristics for Multiclass M/G/1 Systems with Nonpreemptive Service and Convex Holding Costs. 81-111
Ivo J. B. F. Adan, Vidyadhar G. Kulkarni:
Single-Server Queue with Markov-Dependent Inter-Arrival and Service Times. 113-134
Jau-Chuan Ke:
The Analysis of a General Input Queue with N Policy and Exponential Vacations. 135-160
Zhe George Zhang, Naishuo Tian:
Analysis of Queueing Systems with Synchronous Single Vacation for Some Servers. 161-175

Onno J. Boxma, Tetsuya Takine:
The M/G/1 FIFO Queue with Several Customer Classes. 185-189
Maury Bramson, R. J. Williams:
Two Workload Properties for Brownian Networks. 191-221
David L. Jagerman, Tayfur Altiok:
Vessel Arrival Process and Queueing in Marine Ports Handling Bulk Materials. 223-243
Igor N. Kovalenko, J. B. Atkinson, K. V. Mykhalevych:
Three Cases of Light-Traffic Insensitivity of the Loss Probability in a GI/G/m/0 Loss System to the Shape of the Service Time Distribution. 245-271

Mohan L. Chaudhry:
In Memory of Professor J. G. C. Templeton. 281-283
De-An Wu, Hideaki Takagi:
A Queue with Semi-Markovian Batch Plus Poisson Arrivals with Application to the MPEG Frame Sequence. 285-332
Nikolay B. Likhanov, Ravi Mazumdar, Ozcan Ozturk:
Large Buffer Asymptotics for Fluid Queues with Heterogeneous M/G/infinity Weibullian Inputs. 333-356
Iddo Eliazar:
The Snowblower Problem. 357-380
Attahiru Sule Alfa:
Vacation Models in Discrete Time. 381-381