本文研究具有Bernoulli反馈和负顾客到达的多重休假M/G/1排队系统,负顾客抵消队首的正顾客,完成服务的正顾客以概率θ(0〈θ≤1)离开系统,以概率1—θ反馈到队尾寻求再次服务。利用补充变量法求得了稳态队长分布的概率母函数的表达式。
We considered an M/G/1 G-queue with Bernoulli feedback and multiple vacation policy, negative customers remove positive customers at the head of the queue. Just after completion of his service, a positive customer may leave the system with probability θ(0 〈θ ≤1), or feedback with probability 1 - 8. By using the supplementary approach, the queue's generating function has been obtained.