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Table 4.4 Consequence ratings for an industrial project Project performance Regulatory Regulatory intervention and prosecution possible Time-critical project misses major milestone or deadline > 6 months Failure to achieve critical system, asset or performance goals A large number of senior managers or experienced employees leave the company Multiple fatalities of staff, contractors or the public Long-term environmental damage (5 years or longer), requiring > $5 million to study or correct or in penalties Time-critical project misses major milestone or deadline by 3 6 months Failure to achieve some performance targets Some senior managers or experienced employees leave High turnover of experienced employees Company not perceived as an employer of choice Single fatality; serious injury or occupational illness (nonrecoverable) or permanent major disabilities (acute or chronic) Medium-term (1 5 years) environmental damage, requiring $1 5 million to study or correct Breach of licenses, legislation, regulation or corporatemandated standards Employees Health and safety Environment Image and reputation Damage to corporate reputation at international level; raised in international media Major loss of shareholder or community support Damage to corporate reputation at national level; raised in national media Significant decrease in shareholder or community support (Continued over leaf)

and (3.99):

TABLE 3.8 Results for the Antenna in Figure 3.38 Operating in the 1.8-GHz Band [20]a Side Length (mm) Regular patch Shorting-pinloaded patch R = 1.0

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which gives (10.22) when c1 = 1. Thus, we are justi ed in calling the explicit Euler method a rst-order Runge Kutta method. Suppose that m = 2. In this case xn+1 = xn + hc1 f (xn , tn ) + hc2 f (xn + a2,1 hf (xn , tn ), tn + p2 h). We observe that if we choose c2 = c1 = 1 , a2,1 = 1, p2 = 1, 2 then (10.70) reduces to xn+1 = xn + 1 h[f (xn , tn ) + f (xn + hf (xn , tn ), tn + h)], 2 which is Heun s method [compare this with (10.47)]. Thus, we are justi ed in calling Heun s method a second-order Runge Kutta method. However, the coef cient (10.71) (10.70)

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resistance problems 56,

in terms of h appears in Fig. 10.8. To avoid limn |xn | = , we must have | | 1, and so it turns out that 2.785 h 0 (see Table 9.11 on p. 685 of Rao [7]). This is in agreement with Fig. 10.8. Thus < 0, h 2.785 . | | (10.84)

These expressions were derived in Refs. 47 and 15, respectively. Here ge is the electrostriction coef cient and r is the material density. It should be emphasized that in the generation regime corresponding to the single-cell con guration and in order to attain the aforementioned duration of compressed Stokes pulses, the required energy density in the focal area is so great that it will inevitably exceed the threshold intensity of a number of detrimental

The function prmonth(yearnum,monthnum[,width[,linesperweek]]) prints the corresponding output of month.

Dictionaries are simple to make; each pair of C values form a key-value pair:

Above the right scroll bar, you ll find the Rule button that pops a ruler into place. At the bottom right of the page window is the Page Size pop-up menu, discussed in the sidebar, Sizing Your Page Windows, coming up shortly.

(9.30)

always higher than the knee voltage and smaller than the breakdown voltage. This can be ensured by proper drain voltage biasing and by suitable choice of the output load. Then, the output current depends on the gate voltage only. Therefore, the current waveform is known when the gate bias voltage and signal amplitude are known; it has the shape of a truncated sinusoid, as shown in Figure 6.3. The harmonic content of the current waveform of Figure 6.3 is easily and analytically computed, allowing the direct determination of the optimum gate bias and gate signal amplitude for maximum amplitude of the desired harmonic. Then, the optimum output bias and load is consequently determined. As said above, all output harmonics must be shorted except the desired output harmonic; this assumption allows the direct determination of the optimum output load: it is the resistance that maximises the voltage swing within the hard nonlinear limits imposed by breakdown (upper limit) and knee voltage (lower limit).

where subscripts 1 and 2 designate the rst and second passages, respectively, through the plate. The last term corresponds to an additional OPD introduced by a shift t0 of one of the mirrors along the optical axis. Angles j1 and j2 are obtained from angles j1, c, and j0 by means of the relations cos j1 cos j0 cos y sin j0 sin y cos c 2:6

>>> >>> >>> >>> s = socket(AF_INET,SOCK_STREAM) s.bind(( 127.0.0.1 ,44444)) s.listen(1) q,v = s.accept() # Returns socket q and address v

Figure 8-10: The effect of a nonbreaking space as it appears on the page, shown along with the HTML that creates the space

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