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BS broadcasts, as well as from the power the MS receives from the BS (this approach works well in a TDD system where channel reciprocity can be used) By its very nature, the initial ranging is a contention-based multiple access, ie, collisions can occur A certain mitigation of the collisions is achieved by the fact that different MSs use different ranging sequences However, it can still happen that ranging is unsuccessful; in this case a retransmission is done The retransmission occurs at a suitable backoff delay, and with increased power; both measures are aimed to increase the probability that the retransmission is successful Parameter Assignment and Capability Exchange After the BS has received the ranging request message from the MS, it sends a ranging response signal that contains the CID assigned to the MS (additional CIDs might be assigned later, as needed).

The ranging response can also contain further ne-tuning of power levels and timing Subsequently, the MS sends a list of its capabilities, eg, which modulation/coding formats it supports, which of the available multiantenna schemes it supports, etc After these steps are nished, the MS registers itself on the network by sending a registration requirement message on the network; it contains a code that allows the BS to check whether the message is authentic Then, the MS (or BS) can initiate a service ow; for this purpose, it has to be rst checked whether the MS is authorized to receive this speci c type of service ow Periodic Ranging An MS that is already synchronized to the BS will send out periodic ranging signals and bandwidth requests.

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then we are left with a second-order nonlinear difference equation The equation is second order because Nt+1 is explained by terms which are two time steps (Pt 1 and Nt 1) earlier, along with a term one time step earlier, Nt Therefore, a pair of coupled rst-order difference equations is equivalent to a second-order difference equation The dynamics produced by secondorder nonlinear difference equations are very interesting and quite different from their rst-order cousins Second-order equations can produce cycles which are similar to those of predators and prey observed in the eld To test this type of model we need to know a little more about the mechanisms underpinning predator prey interactions As an example consider the dynamics of the larch bud-moth (Zeiraphera diniana), which periodically defoliates its host tree, larch (Larix decidua), and the pine looper moth (Bupalus piniaria), which specializes on Scots pine (Pinus sylvestris).

The periodic ranging signals use outputs from the same shift register as the initial ranging, but the duration of the signal is either one or three OFDM symbols The results of the periodic ranging are used to adjust synchronization and power..

Implementation activity 3.3 of the Reactor pattern (179) illustrates how to implement a demultiplexing table.

Patch Installation Tools DESCRIPTION Fastpatch, (fastpatch.pl) is a Perl script that installs Solaris patches as much as five or six times faster than patchadd. In addition, the fix-modes script will change the ownership of most files to root. It also has an undo switch. For more info on FastPatch, see ftp://www.wins.uva.nl/pub /solaris/auto-install/. A diagnostic tool from Sun that summarizes your system s patch status. Note: You must have a SunSpectrum service account password to download this tool. A Perl script written by Kjetil Homme that converts patch reports produced by PatchDiag tool into HTML. A Perl script that compares the current patch level of a Solaris system to the recommended patch level and retrieves patches that you need to come up to the proper patch level. PatchReport includes support for Casper Dik s Fastpatch, and can exclude certain patches based on their patch IDs.

Detailed sampling of the larvae of the larch bud-moth has shown that the optimum area for survival and fecundity is the subalpine region of the Swiss Alps between 1700 and 2000 m (Baltensweiler 1993) In this region the larch bud-moth reaches carrying capacity within four or ve generations and has cycle lengths of 8 9 years (Fig 61) The clear cycles of Zeiraphera are in contrast to the rather irregular and sometimes absent cycles of Bupalus (Fig 67) Larch bud-moth cycles are an example of a herbivore population cycle explained by density-dependent changes in their food which may be modi ed by climate conditions As larval densities increase, defoliation of the larch affects its physiology, reducing the quality and quantity (needle length) of the herbivore s food that, in turn, triggers the collapse of the herbivore populations in the following years.

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