Markov Processes with Constant Transition Rates of Size One & Two

References

• Dela , M. 2011 . A Sample Path Approach to Little's Formula , Masters Thesis Department of Mathematics and Statistics, California State Polytechnic University Pomona .
   Google Scholar
• El-Taha , M. and Stidham , S. Jr. 1999 . Sample-Path Analysis of Queueing Systems (International Series in Operations Research & Management Science) , Boston : Kluwer .
   Google Scholar
• Goldberg , S. 1958 . Introduction to Difference Equations, with Illustrative Examples from Economics, Psychology, and Sociology , New York : Dover Publications Inc. .
   Google Scholar
• Gross , D. and Harris , C. M. 1985 . Fundamentals of Queueing Theory, , Second Edition , New York : John Wiley and Sons .
   Google Scholar
• Harbottle , L. M. , Hunter , B. and Krinik , A. 2011 . The irreducible four-state Markov process . Integration, Mathematical Theory and Applications , Volume 2 ( Issue 3 )
   Google Scholar
• Hoel , P. , Port , S. and Stone , C. 1972 . Introduction to Stochastic Processes , Boston : Houghton Mifflin Company .
   Google Scholar
• Marcus , D. 1998 . Combinatorics: A Problem Oriented Approach , Washington : The Mathematical Association of America .
   Google Scholar
• Medhi , J. 2003 . Stochastic Models in Queueing Theory, , Second Edition , Amsterdam : Academic Press .
   Google Scholar
• Shun , K. 2009 . Markov processes with transitions of size one and two , Masters Thesis Department of Mathematics and Statistics, California State Polytechnic University Pomona .
   Google Scholar
• Weisstein , E. W. 2009 . Cubic formula from MathWorld—Wolfram Web Resource URL: http://mathworld.wolfram.com/CubicFormula.html
   Google Scholar