Gómez-Corral, AntonioRamalhoto, M.F.2023-06-202023-06-201999-04-030895-717710.1016/S0895-7177(99)00138-7https://hdl.handle.net/20.500.14352/57423In this paper, we introduce a bivariate Markov process {X(t), t greater than or equal to 0} = {(C(t), Q(t)), t greater than or equal to 0} whose state space is a lattice semistrip E = {0, 1, 2, 3} x Z(+). The process {X(t), t greater than or equal to 0} can be seen as the joint process of the number of servers and waiting positions occupied, and the number of customers in orbit of a generalized Markovian multiserver queue with repeated attempts and state dependent intensities. Using a simple approach, we derive closed form expressions for the stationary distribution of {X(t), t greater than or equal to 0} when a sufficient condition is satisfied. The stationary analysis of the M/M/2/2 + 1 and M/M/3/3 queues with linear retrial rates is studied as a particular case in this process.engjournal articlehttp://www.sciencedirect.com/science/article/pii/S0895717799001387http://www.sciencedirect.comrestricted access519.216multiserver queuerepeated attemptstationary distributionclosed form formulaeProcesos estocásticos1208.08 Procesos Estocásticos