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where n, tJ, u are all slowly varying functions of rand t. It is obvious that (5.30) cannot be an exact solution of the Boltzmann transport equation. On the one hand we have

aj(O )

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(5.32)

Layers are typically structured such that the lowest layer is most tightly coupled to the hardware and operating system Middle layers provide the foundation for building a wide variety of software systems requiring similar capabilities The top layer contains the software elements required for meeting slightly varying end user requirements, for example, specific

+ : . V'v )j(O)(r,p,

t) * 0

(5.33)

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We postpone the discussion of the accuracy of the approximation (5.30). For the moment let us assume that it is a good approximation and discuss the physical consequences. If (5.30) is a good approximation, the left side of (5.33) must be approximately equa~ to zero. This in turn would mean that n, 0, u are such that the conservation theorems (5.21)-(5.23) are approximately satisfied. The conservation theorems then become the equations restricting the behaviour of n, 0, u. To see what they are, we must calculate q and Pi} to the lowest order. The results are denoted respectively by q(oJ and Pj)OJ. Let C(r, t) = n(mI27TO)3/2 and A(r, t) = m120. We easily obtain

1 P = 2" ----;;

tm2C(r, t)

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Layers should be an important structural consideration in any enterprise application design Generally speaking, smaller software systems will require fewer layers, whereas larger systems may require more layers However, even large applications do not generally have layers in the double digits

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