Erlangian Approximations for the Transient Analysis of a Fluid Queue Model for Forest Fire Perimeter
暂无分享,去创建一个
Douglas G. Woolford | David A. Stanford | Reginald J. Kulperger | Dennis Boychuk | B. Michael Wotton | R. Kulperger | D. Stanford | D. Boychuk | B. M. Wotton | W. Laurier | D. Woolford | Mike Wotton
[1] B. Mike Wotton,et al. 3A.2 A GRASS MOISTURE MODEL FOR THE CANADIAN FOREST FIRE DANGER RATING SYSTEM , 2009 .
[2] P. Taylor,et al. ALGORITHMS FOR RETURN PROBABILITIES FOR STOCHASTIC FLUID FLOWS , 2005 .
[3] David L. Martell,et al. Productivity of Ontario initial-attack fire crews: results of an expert-judgement elicitation study , 2004 .
[4] Peter G. Taylor,et al. Further results on the similarity between fluid queues and QBDs , 2002 .
[5] Guy Latouche,et al. Risk processes analyzed as fluid queues , 2005 .
[6] G. Latouche,et al. Phase-type Approximations to Finite-time Ruin Probabilities in the Sparre-Andersen and Stationary Renewal Risk Models , 2005, ASTIN Bulletin.
[7] R. O. Weber,et al. Wildland Fire Spread Models , 2001 .
[8] William H. Press,et al. Numerical Recipes in FORTRAN - The Art of Scientific Computing, 2nd Edition , 1987 .
[9] A. Alfa. Matrix‐geometric solution of discrete time MAP/PH/1 priority queue , 1998 .
[10] Vaidyanathan Ramaswami,et al. Transient Analysis of Fluid Models via Elementary Level-Crossing Arguments , 2006 .
[11] Vaidyanathan Ramaswami,et al. Matrix analytic methods for stochastic fluid flows , 1999 .
[12] Vaidyanathan Ramaswami,et al. Time dependent analysis of finite buffer fluid flows and risk models with a dividend barrier , 2007, Queueing Syst. Theory Appl..
[13] Vaidyanathan Ramaswami,et al. A logarithmic reduction algorithm for quasi-birth-death processes , 1993, Journal of Applied Probability.
[14] C. E. Van Wagner,et al. Development and structure of the Canadian Forest Fire Weather Index System , 1987 .
[15] Vaidyanathan Ramaswami,et al. The erlangization method for Markovian fluid flows , 2008, Ann. Oper. Res..
[16] B. M. Wotton,et al. The use of fractal dimension to improve wildland fire perimeter predictions , 1993 .
[17] Guy Latouche,et al. The surplus prior to ruin and the deficit at ruin for a correlated risk process , 2005 .
[18] Vaidyanathan Ramaswami,et al. Passage Times in Fluid Models with Application to Risk Processes , 2006 .
[19] Douglas G. Woolford,et al. Erlangized Fluid Queues with Application To Uncontrolled Fire Perimeter , 2005 .
[20] Marcel F. Neuts,et al. Matrix-Geometric Solutions in Stochastic Models , 1981 .
[21] Vaidyanathan Ramaswami,et al. Transient Analysis of Fluid Flow Models via Stochastic Coupling to a Queue , 2004 .
[22] Florin Avram,et al. Erlangian Approximations for Finite-Horizon Ruin Probabilities , 2002, ASTIN Bulletin.
[23] M. Bladt,et al. Statistical inference for discretely observed Markov jump processes , 2005 .
[24] Vaidyanathan Ramaswami,et al. Fluid Flow Models and Queues—A Connection by Stochastic Coupling , 2003 .
[25] R D Brisbane,et al. Readers’ forum , 1927, California and western medicine.