CLOSED FORM OF PH-DISTRIBUTION

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概要

• 論文の詳細を見る

• In this paper a new approach of Jordan canonical formulation for analysis of a PH-subgenerator is proposed. Based on the new method, this paper shows that if all eigenvalues of a PH-subgenerator are real then the closed form of the PH-distribution is a linear combination of Erlang distributions, while if the subgenerator has complex eigenvalues then the closed form of the PH-distribution is no longer such a simple form but more complex form that includes trigonometric functions in addition to a linear combination of Erlang distributions. This paper also shows that the dominant parameter for degree of a PH-distribution is not the size but the degree of minimal polynomial of the PH-subgenerator.

• 社団法人日本オペレーションズ・リサーチ学会の論文

著者

• Kino Issei

  Kanagawa University

• Kishi Yasuhito

  Kanagawa University

関連論文

• GENERATION OF SEMI-PH PROCESS
• CLOSED FORM OF PH-DISTRIBUTION

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