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2-5.2.1 Two-Equation Models of Turbulence. On application of Reynolds time averaging, six new unknowns (the Reynolds stresses) appear in the momentum equations. There are now more unknowns than equations, so the system of equations is no longer closed. This is the closure problem of turbulence. Physical ow models for the Reynolds stresses are needed to close the equations. Many logical closure schemes have been proposed and have met with some success for certain classes of ows, but there is no standard, fully validated approach to the modeling of Reynolds stresses. A stable starting point for the kinds of ows encountered in a stirred tank is the k model. This model assumes that the normal stresses are roughly equal and are adequately represented by k. Two differential equations are used to model the production, distribution, and dissipation of turbulent kinetic energy: the kequation, and the -equation. These equations were developed for free shear ows, and experimentally determined constants are established for the model parameters. One of these constants is used to relate local values of k and to an estimate of (uv) using a modi ed turbulent viscosity approach:



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Tritium can be produced from lithium 6 available in smaller quantities than deuterium, but this type of process could nevertheless produce energy for several thousand years Deuterium-deuterium fusion could also be implemented, but the problems to be tackled are even more dif cult and represent a consideration for the future Industrial applications of thermoelectric fusion can only be expected around the end of the century or during the next century The stake remains considerable, however, since it offers the possibility of accessing a form of energy so far untapped and of immense potential During the energy transition period, we expect that only the ssion processes will have a real impact These processes offer substantial advantages due to absence of CO2 emissions during electricity production and the nancial pro tability, which is becoming increasingly attractive as the price of fossil energies increases..





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and the minimum occurs at a = 1 . (b) For any p > 1,

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N can be characterised by its probability distribution (CDF) FN(n) = Pr{N 5 n}. The probability (pmf) is defined as fN(n)

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take a program implemented in, say, Pascal, and from it derive the belief-, desire-, and intention-accessibility relations that are used to give a semantics to the BDI component of the logic. Because, as we noted earlier, there is no clear relationship between the BDI logic and the concrete computational models used to implement agents, it is not clear how such a model could be derived.

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