Computational analysis of a Markovian queueing system with geometric mean-reverting arrival process
A new traffic source is proposed to accommodate continuously changing intensity. This model is parsimonious with two key parameters having clear physical meanings. A conjecture relating continuous and discrete systems is established and validated. Matrix geometric method and extrapolation are jointly applied for queueing analysis. The effects of the two key traffic parameters on queueing systems are investigated.
markovian queueing systems matrix geometric method markov-modulated poisson process (mmpp) cox process diffusion process geometric mean-reverting (gmr)