We define a class of anticipating flows on Poisson space and compute its RadonNikodym derivative. This result is applied to statistical testing in an anticipating queuing problem. HYPOTHESIS TESTING; QUEUING THEORY; SKOROKHOD INTEGRAL; POINT PROCESSES AMS 1991 SUBJECT CLASSIFICATION: PRIMARY 62F03; 60H07 SECONDARY 60K25; 60J75

This paper presents a problem of queuing theoretic performance modeling and analysis of Orthogonal Frequency Division Multiple Access (OFDMA) under broad-band wireless networks. We consider a single-cell WiMAX environment in which the base station allocates sub channels to the subscriber stations in its coverage area. The sub channels allocated to a subscriber station are shared by multiple con...

The application of Queuing Theory to quantify the relationships between trajectory uncertainties due to aviation operations, precision of navigation and control, and traffic flow efficiency in the National Airspace System is discussed. This work builds on a previous research effort on Markovian queuing network models of the NAS. Two approaches for incorporating the trajectory uncertainties in t...

This paper is concerned with the variety of ABR switch mechanisms available for implementation with the current end system definition. The various switch mechanisms can be broadly classified in two categories depending on the type of feedback information provided to the end system. The feedback mechanism is either binary involving setting the EFCI bit in the data cell header or explicit rate in...