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This is a most appreciated concept to apply to timber design because of the long history of the concept of live load duration. Early timber research found that timber reacts quite well to short applications of load. The duration of load was found to be as critical as the magnitude of the load. Presumably, the natural composition of timber consists of a tightly bound bundle of cells that tend to stretch or elongate with time. The larger and more constant the load, the more the stretching of ber occurs. The effects of this creep can be seen in many timber structures through extensive de ection. For short durations of load, allowable design values will be increased substantially. This timber verses stress relationship is a most important research area. Only through evaluating historic timber structures can we solve this puzzle, which is complicated by cyclic loading, original moisture content, member size, span, species, grade, temperature, humidity and magnitude of stress.





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seen. The behavior of the price above each neckline was similar a breakout, a partial retracement, and then continued strength. An observer of this stock need not have waited for the formation and penetration of the higher neckline. The second, higher neckline simply con rms the strength of the chart, as can be seen with the steady upward direction following both breakouts.

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Note that the components of the surface fields are of a lower order than the horizontal components because of the small slope approximation. Substituting (1.2.14) and (1.2.15) into (1.2.7) and (1.2.10) through (1.2.11) and equating the same-order terms, we can calculate the surface fields to the zerothorder, the first-order, and so on. Then, from (1.2.13), the scattered fields can be obtained to different orders. In the following, we solve for the surface fields and scattered fields up to the second order. The zeroth-order solutions are just the reflected and transmitted fields of a flat surface. The first-order solution gives the lowest-order incoherent scattered intensities. However, the first-order solution does not give the depolarization effect in the backscattering direction. The second-order solution gives the lowest-order correction to the coherent reflection and transmission coefficients. Also, the depolarization of the backscattered power is manifested. As shown in previous section, the second order solution is needed to ensure energy conservation. This is particularly important for the calculation of emissivity.

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In Figs. 6.3.2 and 6.3.3, we plot respectively the effective loss tangent 2K;/K 1 and the normalized phase velocity k/ K,. as a function of fractional volume at frequency = 37 GHz for two Rayleigh size distributions with (a) = 0.05 cm and (a) = 0.09 cm. We note that the effective loss tangents first increase with fractional volume, rise to maxima, and then decrease with further increase in fractional volume. The peak of the larger size of (a) = 0.09 cm occurs at j = 0.19, and the peak for (a) = 0.05 cm occurs at j = 0.16. This indicates that scattering by larger particles is "more independent." Figure 6.3.3 shows that the phase velocity decreases with fractional volume, with smaller velocity for larger particles indicating that scattering decreases phase velocity. In Fig. 6.3.4 the backscattering coefficients are plotted as a function of fractional volume for a layer thickness of d = 3 cm. The backscattering coefficients are 1Jf3(3 = cos ()i 'Yf3f3 with (3 = v, h.

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Members in the horizontal plane such as oor sheathing, joists, purlins, and beams are stressed principally in bending. The resisting bending moment is a measure of the strength of such and element. This, together with stiffness and

Both the Head and Shoulders and the Inverted Head and Shoulders patterns are easy-to-recognize and pro table tools in your trading arsenal. You have seen dozens of real-life examples of how powerful these patterns can be with both bearish and bullish moves. We now will turn our attention to the nal set of drawing tools available to you called the Fibonacci objects the retracement, time series, arcs, and fans.

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