A review ofL=λW and extensions
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[1] Howard Eves,et al. An Introduction To The Foundations And Fundamental Concepts Of Mathematics , 1965 .
[2] Shaler Stidham,et al. L = λW: A Discounted Analogue and a New Proof , 1972, Oper. Res..
[3] M. Miyazawa. A formal approach to queueing processes in the steady state and their applications , 1979 .
[4] S. Brumelle. On the relation between customer and time averages in queues , 1971 .
[5] Gordon F. Newell,et al. Applications of queueing theory , 1971 .
[6] Volker Schmidt,et al. EPSTA: The coincidence of time-stationary and customer-stationary distributions , 1989, Queueing Syst. Theory Appl..
[7] S. Stidham. Regenerative processes in the theory of queues, with applications to the alternating-priority queue , 1972, Advances in Applied Probability.
[8] Masakiyo Miyazawa. Time and customer processes in queues with stationary inputs , 1977 .
[9] Peter Franken,et al. Einige Anwendungen der Theorie zufälliger Punktprozesse in der Bedienungstheorie I , 1975 .
[10] R. Luchsinger,et al. Zentrale Hörstörungen mit Paramusie nach Contusio cerebri , 1947 .
[11] Edward D. Lazowska,et al. Quantitative system performance - computer system analysis using queueing network models , 1983, Int. CMG Conference.
[12] Averill M. Law,et al. Conservation equations and variance reduction in queueing simulations , 1977, WSC '77.
[13] James McKenna,et al. A generalization of little's law to moments of queue lengths and waiting times in closed, product-form queueing networks , 1988, Journal of Applied Probability.
[14] Ward Whitt,et al. On Arrivals That See Time Averages , 1990, Oper. Res..
[15] Kai Lai Chung,et al. A Course in Probability Theory , 1949 .
[16] Ward Whitt,et al. An extremal property of the fifo discipline via an ordinal version of , 1989 .
[17] V. Schmidt,et al. Queues and Point Processes , 1983 .
[18] Shaler Stidham,et al. On the Optimality of Single-Server Queuing Systems , 1970, Oper. Res..
[19] P. H. Brill,et al. The System Point Method in Exponential Queues: A Level Crossing Approach , 1981, Math. Oper. Res..
[20] Pierre Brémaud,et al. Characteristics of queueing systems observed at events and the connection between stochastic intensity and palm probability , 1989, Queueing Syst. Theory Appl..
[21] Jacob Cohen,et al. On up- and downcrossings , 1977, Journal of Applied Probability.
[22] Alan Cobham,et al. Priority Assignment in Waiting Line Problems , 1954, Oper. Res..
[23] M. T. Cochito,et al. A Survey of J. Little's Formula , 1983 .
[24] Shelby Brumelle,et al. A Generalization of L = λW to Moments of Queue Length and Waiting Times , 1972, Oper. Res..
[25] D. König,et al. Imbedded and non-imbedded stationary characteristics of queueing systems with varying service rate and point processes , 1980 .
[26] Ward Whitt,et al. A central-limit-theorem version ofL=λw , 1986, Queueing Syst. Theory Appl..
[27] J. Ben Atkinson,et al. An Introduction to Queueing Networks , 1988 .
[28] P. H. Brill,et al. Level Crossings in Point Processes Applied to Queues: Single-Server Case , 1977, Oper. Res..
[29] Ward Whitt,et al. Ordinary CLT and WLLN Versions of L = λW , 1988, Math. Oper. Res..
[30] Ward Whitt,et al. Sufficient conditions for functional-limit-theorem versions ofL = λW , 1987, Queueing Syst. Theory Appl..
[31] Ronald W. Wolff,et al. Poisson Arrivals See Time Averages , 1982, Oper. Res..
[32] S. Stidham. Sample-Path Analysis of Queues , 1982 .
[33] P. Franken,et al. Queues and Point Processes , 1983 .
[34] M. Miyazawa. The derivation of invariance relations in complex queueing systems with stationary inputs , 1983 .
[35] Ward Whitt,et al. Indirect Estimation Via L = λW , 1989, Oper. Res..
[36] Philip M. Morse,et al. Queues, Inventories, And Maintenance , 1958 .
[37] William S. Jewell,et al. A Simple Proof of: L = λW , 1967, Oper. Res..
[38] Guy Pujolle,et al. Introduction to queueing networks , 1987 .
[39] Muhammad El-Taha,et al. Sample-path analysis of processes with imbedded point processes , 1989, Queueing Syst. Theory Appl..
[40] Tomasz Rolski,et al. Stationary Random Processes Associated with Point Processes , 1981 .
[41] J. Little. A Proof for the Queuing Formula: L = λW , 1961 .
[42] P. Brémaud,et al. An elementary proof of Sengupta's invariance relation and a remark on Miyazawa's conservation principle , 1991, Journal of Applied Probability.
[43] Edward D. Lazowska,et al. Quantitative System Performance , 1985, Int. CMG Conference.
[44] M. Miyazawa. The intensity conservation law for queues with randomly changed service rate , 1985, Journal of Applied Probability.
[45] Ronald W. Wolff. Sample-path derivations of the excess, age, and spread distributions , 1988 .
[46] Ward Whitt,et al. An LIL Version of L = λW , 1988, Math. Oper. Res..
[47] Ward Whitt,et al. The Asymptotic Efficiency of Simulation Estimators , 1992, Oper. Res..
[48] Samuel Eilon,et al. Letter to the Editor - A Simpler Proof of L = λW , 1969, Oper. Res..
[49] Ward Whitt,et al. Estimating Average Production Intervals Using Inventory Measurements: Little's Law for Partially Observable Processes , 1988, Oper. Res..
[50] William L. Maxwell,et al. Letter to the Editor - On the Generality of the Equation L = λW , 1970, Oper. Res..
[51] Shaler Stidham,et al. Technical Note - A Last Word on L = λW , 1974, Oper. Res..
[52] S. O. Rice. Single server systems — I. Relations between some averages , 1962 .
[53] Aurel A. Lazar,et al. RATE CONSERVATION FOR STATIONARY PROCESSES , 1991 .
[54] Ward Whitt,et al. Extensions of the Queueing Relations L = λW and H = λG , 1989, Oper. Res..
[55] Shaler Stidham,et al. The Relation between Customer and Time Averages in Queues , 1980, Oper. Res..
[56] Catherine Rosenberg,et al. On rate conservation for non-stationary processes , 1991 .
[57] C. de Montmollin,et al. Contribution à l’étude de la tuberculose trachéo·bronchique , 1945 .
[58] Michael A. Zazanis,et al. Sample path analysis of level crossings for the workload process , 1992, Queueing Syst. Theory Appl..
[59] Ronald W. Wolff,et al. Stochastic Modeling and the Theory of Queues , 1989 .
[60] Gabriel R. Bitran,et al. Hierarchical Production Planning: A Two-Stage System , 1982, Oper. Res..
[61] G. F. Newell,et al. A relation between stationary queue and waiting time distributions , 1971, Journal of Applied Probability.
[62] S. Stidham,et al. Continuous versions of the queuing formulas L = λW and H = λG , 1983 .
[63] Averill M. Law. Efficient estimators for simulated queueing systems , 1974 .
[64] Peter J. Denning,et al. The Operational Analysis of Queueing Network Models , 1978, CSUR.