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Later in the project more detailed, specific and often targeted techniques are most applicable. Many projects require a series of technical risk and hazard assessments throughout their lives, in the areas indicated in Table 17.1 and Figure 17.1, often using progressively more sophisticated techniques. As always getting the early design right will minimize the overall effect on the project. Risks that can be eliminated early in the design phase may have a relatively minor impact on cost, schedule and performance, but to retrofit protection systems late in the design has the potential to cause delays, unbudgeted cost increases and reduced plant availability and performance. Concept hazard analyses and preliminary hazard analyses are often completed as part of feasibility studies, when overall project economics and regulatory approvals are reviewed and a decision is made about whether to proceed to project implementation. These preliminary studies identify the main factors that may affect the project schedule and cash flows significantly. However, many of the detailed technical designs are not yet complete in a feasibility study, so these preliminary technical risk and hazard assessments form the basis for continuing and more detailed assessments as the technical design and the project plan are refined in later phases of the project. The type and timing of technical risk and hazard assessments and management plans depends on the information available at the time and the requirements of the design, construction, operations and approval authorities. The staged programme depicted in Figure 17.1 is based on currently accepted best practice. Many of the stages generate risks that should be included in the risk register for the project.

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Fig. 3.17 Directional patterns of the beamformer plotted for frequencies from 3.49 GHz to 4.21 GHz. Source: M. Ghavami, Wide-band smart antenna theory using rectangular array stmctures, IEEE Trans. Sig. Proc., Vol 50, No 9, pp 2143-2151, Sept, 2002 @ IEEE.

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The advantage of adjusting the width by dragging is that you can work visually instead of guessing at the size by numbers. If you re going for a visual effect with the table, you may prefer this method. Making a table wider or narrower by dragging is so easy that it only takes one step. You don t even have to select the table! The Table Inspector doesn t have to be open either, but if it is you can watch as the width is reported pixel by pixel as you drag. Dragging to resize always sets the dimensions in pixels. To adjust the width and/or height of a table by dragging, keep the following choices in mind: To adjust the width, move your cursor over the outside of the right edge of the table until your mouse becomes a dark blue double-sided arrow, and then drag left or right, as shown in Figure 13-10.

from distutils.core import setup, Extension # nota bene! trade_ext = Extension( trade , [ stock.c , option.c ]) setup(name = trader , ext_modules = [trade_ext])

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The J4L Barcodes are integrated in Eclipse Birt 4.3 or later. The components support 1D barcodes, PDF417, Datamatrix , QRCode, Azteccode and Maxicode.

Assessment of how the nonconformity will affect the quality of the nished product (i.e., determination if the nonconformity has resulted, or could result, in product that does not meet its speci ed purity, potency, and quality characteristics). Determine any actions necessary to assure that product that does not meet its speci ed requirements is not produced and that appropriate steps are taken with regard to any nonconforming product that has been produced to assure that consumers are not harmed and that regulatory requirements are satis ed. Determine the cause of the nonconformity. Identify any actions needed to correct the cause and to prevent recurrence. Document the investigation, ndings, and follow-up actions. Assess the effectiveness of follow-up actions. Repeat the cycle as needed.

When a qubit is measured, the result will always be either 0 or 1, even if it was both 0 and 1 before the measurement. Thus, after 2N parallel computations, only one of the corresponding output values will be measured; while QuCs cannot give us the output value for all possible input values at the same time, special quantum algorithms are able to exploit quantum parallelism to solve relevant problems in exponentially fewer steps than is possible classically. The best-known quantum algorithm is Peter Shor s 1994 algorithm for e ciently nding the prime factors of large integer numbers; another algorithm, invented by Lov Grover in 1996, o ers a quadratic speedup for unstructured search problems [421].

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