Transience of percolation clusters on wedges.
Transience/recurrence and the speed of a one-dimensional random walk in a “have your cookie and eat it” environment
Consider a variant of the simple random walk on the integers, with the following transition mechanism. At each site x, the probability of jumping to the right is ω(x)∈[½, 1), until the first time the process jumps to the left from site x, from which time onward the probability of jumping to the right is ½. We investigate the transience/recurrence properties of this process in both deterministic and stationary, ergodic environments {ω(x)}x∈Z. In deterministic environments, we also study the speed...
Transient analysis in discrete time of Markovian queues with quadratic rates.
Transient analysis of a fluid queue driven by a birth and death process suggested by a chain sequence.
Transient analysis of a queue where potential customers are discouraged by queue length.
Transient analysis of a queue with queue-length dependent map and its application to SS7 network.
Trauberian Theorems for Limitation Methods Admitting a Central Limit Theorem.
Tree and grid factors for general point processes.
Tree-indexed processes: A high level crossing analysis.
Trees and matchings from point processes.
Trigonometric perturbation of the gaussian generalized fields. Small coupling results
Trous spectraux à basse température : un contre-exemple à un comportement asymptotique escompté
Two coupled queues with vastly different arrival rates: critical loading case.
Two mutually rarefied renewal processes
Let us consider two independent renewal processes generated by appropriate sequences of life times. We say that a renewal time is accepted if in the time between a signal and the preceding one, some signal of the second process occurs. Our purpose is to analyze the sequences of accepted renewals. For simplicity we consider continuous and discrete time separately. In the first case we mainly consider the renewal process rarefied by the Poisson process, in the second we analyze the process generated...
Two parallel finite queues with simultaneous services and Markovian arrivals.
Two scales hydrodynamic limit for a model of malignant tumor cells
Two service units with interference in the access to servers.
Two stationarity conditions in the dam
Two-dimensional Poisson trees converge to the brownian web
Two-station queueing networks with moving servers, blocking, and customer loss.