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Those characters that you can type directly into Dreamweaver s Document window, including the brackets and the ampersand, are automatically translated into the correct named characters in hTML. Try this when in split-screen Code and Design view. You can also enter a nonbreaking space in Dreamweaver by pressing Ctrl+shift+spacebar (Command+shift+spacebar) or by choosing the nonbreaking space object.

Incomplete knowledge about the characteristics of system components is a barrier to the development and use of mathematical models that are based on fundamental principles This is quite often the case for proprietary equipment where only performance data pertaining to a set of operating conditions are available from the manufacturer, but details of the equipment, including the constituent materials, con gurations and dimensions of internal parts, operating conditions within the equipment etc, are incomplete Hence, even if one can derive a rigorous and detailed model, there remain dif culties in nding appropriate values for some of the required input parameters for the model, rendering the model not practically usable An alternative way of setting up mathematical models for systems is to establish equations to numerically relate the output of the system of interest (eg cooling capacity or energy demand) to the in uential input (eg.

the various specifications for yourself, but the book will provide you with valuable guidance to the material.

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+ 1 = ( x + 1)(x2 + x + I),

Early versions of many cryptographic algorithms do break in ways that are easily or quickly fixed. Other problems are more difficult to fix, and once the cryptographic community declares a vote of no confidence, the problems might not be worth fixing. Poor choices of random number generators, large portions of the key space consisting of weak keys, successful attacks using differential or linear cryptanalysis, holes in the key schedule generator, partial success in breaking versions with fewer rounds, attacks that cause collisions, or fixes to attacks that break performance characteristics are all possible show stoppers. From an architecture perspective, there is nothing an application can do except replace a cryptographic algorithm that is deemed insecure.

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operating conditions) while the system itself is regarded as a black box The required output is the dependent variable(s) and the input the independent variable(s) of the mathematical function, which is to be derived by curve- tting the function to a set of known output/input data The resultant equation can then be taken as the system model Equation tting is particularly useful in modelling the steady-state performance of systems Obviously, application of such a model is subject to restrictions, eg it cannot re ect the effects of any factors the in uence of which was omitted in the model derivation; and the predictions will be unreliable when the model is applied to situations outside the set of conditions based upon which it was derived.

ow values are thus low over the Precambrian shields and much higher over regions affected by Cenozoic orogenesis. Within the oceans the heat ow decreases with the age of the lithosphere (Section 6.5), with high values over the oceanic ridge system and active marginal seas and low values over the deep ocean basins and inactive marginal seas. The average heat ux in continental areas is 65 mW m 2, and in oceanic areas 101 mW m 2, of which about 30% is contributed by hydrothermal activity at the mid-oceanic ridge system (Pollack et al., 1993). As 60% of the Earth s surface is underlain by oceanic crust, about 70% of the geothermal energy is lost through oceanic crust, and 30% through continental crust.