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It is valuable for an installation and project planning tool to be able to convert the base station radio planning output into shelf layout diagrams and cabling schedules for indoor equipment and coaxial cable runs. This exercise should calculate the capacity of any existing base station equipment and be able to determine what further equipment is needed, taking due account of redundancy and other site-speci c requirements. Particular consideration should also be given to the trunk connection of the base station to the backbone network. Here a certain amount of topology planning may be necessary. At the least, the capacity of the trunk or trunking arrangement (multiple trunks to multiple services) should be checked. In addition, it may be necessary to assign relevant paths through a backbone SDH or ATM transport network. Thus SDH path identi ers or ATM VCI/VPI (Virtual Channel Identi er/Virtual Path Identi er) values may need to be agreed and assigned in conjunction with the backbone SDH or ATM network planning group. It would be additionally bene cial to have software modules available within the planning tool for the con guration of other types of equipment at the base station or subscriber terminal site (e.g. mobile telephone network Base Station Controller (BSC) or Base Station Transceiver (BTS) station equipment, access network multiplexors, crossconnects or other equipment).

Secondly, jobs remain in the Condor queue until they are completed. Therefore, should the job crash while running remotely, Condor-G can re-submit it again without user intervention. In a word, Condor-G provides a level of service guarantee that is not available with globus_job_run and other Globus commands. Note: Condor-G does not have a GUI (the G is for Grid). However, the following graphic tools can be used with both Condor and Condor-G: CondorView: Shows a graphical history of the resources in a pool. Condor UserLogViewer: Shows a graphical history of a large set of jobs submitted to Condor or Condor-G.

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is satisfied This means that the solitary laser frequency should not deviate too much from the phase-conjugate pump frequency Details of the analysis can be found in [19] Here, the essential results will be presented and discussed We have applied a linear stability analysis, meaning that a small deviation from the steady state is considered as an initial state of the laser, after which the rate equations are linearized with respect to the steady state Thus, a linear set of coupled rate equations with delay is obtained, the solution of which can be analysed using the Laplace-transform method The resulting characteristic equation for the Laplace variable s, is written as D s = 0, where D is a combination of a polynomial of degree 5 and exponentials exp( s ) and exp( 2s ) All stable solutions of the characteristic equation have negative real part for the steady state solution.

When a form is submitted to a PHP script, the form s variables are made available to the script by PHP. The exact mechanism depends on the configuration options used when setting up the PHP module for the web server. The forms variables (its named input fields etc.) may be defined, automatically, as global variables; alternatively they may be accessible via the global array $HTTP_POST_VARS (or $HTTP_GET_VARS). For example, the following form defines an input field username:

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If at least one root has a non-negative real part, then the steady state is not stable The roots of the characteristic equation are investigated using the principle of the argument , which is based on a theorem from the theory of complex functions of one complex variable [20] This principle has previously been applied to the problem of conventional feedback in, for example, [21] A detailed description of the method and its application to our problem of phase-conjugate feedback can be found in [2, 19] Here we will present results of the stability analysis, mostly organized in terms of stability diagrams, in which two relevant parameters of the system are varied in the plane spanned by these parameters, and the line is indicated where a transition from stable to unstable occurs.

@newRevList = reverse(@aList); @list1 = qw(This is a test what else Hello World Hi mom etc etc); # Prints as : List1: This is a test what else Hello World Hi mom etc etc # Peform sort, then print sorted list; upper case letters rank # lower than lower case letters ... Sorted: Hello Hi This World a else etc etc is mom test what #Some numeric data @list2 = ( 100, 26, 3, 49, -11, 3001, 78);

delivered and the parameters for the delivery of a service. GRAM Globus Resource Allocation Manager GRAM is part of the Globus Toolkit used for job submission.

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