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For face and bypass dampers the regulating damper in the bypass path (Fig. 5.9(b)) ensures that the resistance through both paths is identical at equivalent ow rates. Thus the treatment of this case will be very similar to the above procedure for the fresh air and recirculating air dampers. In both of these cases, the overall air ow rate and pressure difference across each damper set will be near constant provided that the correct choice of damper authority is made; (a treatment of damper authority can be found in Underwood (1999). In the third application mentioned above that of throttling control such as is applicable with variable air volume (VAV) systems, the pressure/volume relationship varies with control damper position. Thus an alternative method is required in which the ow and pressure difference across the damper can be independently determined. Khoo et al. (1998) experimentally evaluated a variety of VAV terminals and recommended a model of the following form for the terminal pressure loss coef cient, z: z = exp( A + B a a + C a b ) (5.72)

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Note that through the algebraic manipulations summarised above, the long wave radiation exchange between the external surface of a wall or a roof and the surroundings can now be estimated with reference to the temperature difference between the outdoor air and the external surface of the wall or roof, plus a correction (the last term in Equation 2.50) that is dependent on the temperatures of the ground, the sky and the outdoor air. Note also that the shape factor between the external surface of the wall or roof with outdoor air (FW,i,0,A) has been eliminated during the algebraic manipulations, and is ignored in further calculations. Thus, the shape factors between a vertical wall and the ground and between the wall and the sky are both taken as 0.5. For a tilted surface with a tilting angle S, the shape factors can be determined as follows: FW, i,0,G = 1 - cos S 2 1 + cos S 2

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A Data Matrix symbol can store up to 2,335 alphanumeric characters. Data Matrix symbols are rectangular, usually square in shape and composed of square "cells" which represent bits. Depending on the coding used, a "light" cell represents a 0 and a "dark" cell is a 1, or vice versa.

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predicted by the model, and so it has been suggested that the boundary between them, called the Median Tectonic Line, experienced some 400 km of strike-slip movement (Section 5.3). This transcurrent movement has been con rmed by detailed mapping (Takagi, 1986) and indicates that strike-slip faulting was responsible for bringing the Sanbagawa and Ryoke belts into juxtaposition (Fig. 9.29). Since the work of Miyashiro (1961, 1972, 1973), interpretations of paired metamorphic belts have been attempted in both island arc and Andean type settings around the Paci c margin (Fig. 9.30). The simplicity of these interpretations is appealing; however, in some examples, numerous inconsistencies exist. In the Atlantic region and in the Alps, many Phanerozoic metamorphic belts either lack one of the pairs or the contrast between them is unclear. These patterns, and the realization that many paired metamorphic belts did not form in their present positions, has led to skepticism about their overall signi cance. Brown (1998) summarized the evolution of thought that has led to a general demise of the concept of paired metamorphic belts in many convergent margins and orogens. One reason for this is that most metamorphic belts are no longer considered to be characterized by a single geothermal gradient, mainly because the rocks record an evolution across a range of geotherms through time. In addition, the recognition of suspect terranes and the importance of accretionary processes (Section 10.6) suggests that the tectonic units along these margins re ect a complex

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