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Admission control (AC) decides whether a radio bearer (RB) service can be established or modi ed in the radio access network or not. The algorithm is run for each cell, separately for uplink and downlink directions, during the radio bearer setup or recon guration procedure [16]. When a connection is set up or modi ed, AC with QoS di erentiation assigns a resource request priority (RRP) to the bearer service in question based on the QoS pro le it receives from the core network (CN) [3]. The RRP value is a parameter for the operator to set. The lower the RRP value the higher the assigned priority. New radio link requests are arranged into priority queues and served following

14.12. PHASE UNWRAPPING The nal step in the wavefront reconstruction process is to remove the 2p discontinuities that are present in the raw phase data that has been generated. This process is referred to as phase unwrapping, phase integration or phase continuity, and it converts the modulo 2p phase data to a continuous representation of the wavefront under test. Whenever a large discontinuity occurs in the reconstruction, 2p or multiples of 2p are added to the adjoining data to remove the discontinuity. This process is diagramed for one-dimensional data in Figure 14.37. The effects of phase unwrapping operation in two dimensions are shown in Figure 14.8. 14.12.1. Unwrapping in One Dimension The basics of the unwrapping process are described in Itoh 1982. In principal the unwrapped phase is calculated by adding a multiple of 2p to the wrapped phase Eq. (14.115). The process of the unwrapping is to determine the unknown piston function p i of the multiples of 2p. funwrapped i fwrapped i p i 2p 14:163

Levins, R (1966) The strategy of model building in population biology American Scientist 54, 421 31 Levins, R (1968) Evolution in Changing Environments Princeton University Press, Princeton, NJ Levins, R (1969) Some demographic and genetic consequences of environmental heterogeneity for biological control Bulletin of the Entomological Society of America 15, 237 40 Levins, R (1970) Extinction In: Some Mathematical Problems in Biology (M Gerstenhaber, ed), pp 77 107 Mathematical Society, Providence, RI Levins, R and Culver, D (1971) Regional coexistence of species and competition between rare species Proceedings of the National Academy of Sciences USA 68, 1246 8 Lewis, EG (1942) On the generation and growth of a population Sankhya 6, 93 6 Lewontin, RC and Cohen, D (1969) On population growth in a randomly varying environment Proceedings of the National Academy of Sciences USA 62, 1056 60 Lonsdale, WM.

The rst edition of this book stated: An interesting direction that is likely to be pursued in the future is the incorporation of spatial and temporal effects into color appearance models. Some of the issues to be addressed have been discussed by Wandell (1993), Poirson and Wandell (1993, 1996), and B uml and Wandell (1996).

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(1999) Global patterns of plant invasions and the concept of invasibility Ecology 80, 1522 36 Lotka, AJ (1925) Elements of Physical Biology Williams and Wilkins, Baltimore, MD Reprinted 1956, Dover Publications, New York Lotka, AJ (1927) Fluctuations in the abundance of species considered mathematically (with comment by V Volterra) Nature 119, 12 13 Mace, GM and Lande, R (1991) Assessing extinction threats: towards a re-evaluation of IUCN threatened species categories Conservation Biology 5, 148 57 Magallon, S and Sanderson, MJ (2001) Absolute diversi cation rates in angiosperm clades Evolution 55, 1762 80 Manly, BJ (1990) Stage-Structured Populations Sampling, Analysis and Simulation Chapman and Hall, London Martinez, ND, Hawkins, BA, Dawah, HA and Feifarek, BP (1999) Effects of sampling effort on characterization of food-web structure Ecology 80, 1044 55 May, RM.