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Z = range CommSpecDLB . An algorithm may act upon a subset of the mesh that is severely imbalanced. For example, a localized heating boundary algorithm could be applied to just one processor of the illustrative problem, as in Figure 11.9. In this illustrative problem, the boundary condition algorithm would be completely idle on three of the four processors. The boundary condition s mesh part MABC is partitioned among processors by applying the DLB function to just that mesh part. The range of the resulting CommSpec de nes a domain decomposition of the boundary mesh entities that should balance the work of the boundary condition algorithm among processors. The boundary mesh entities could be added to the resident subsets as indicated by the DLB CommSpec. Residenew = Resideold X, Pj Pj X = mi : mi , Pj range CommSpecDLB .

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For a constrained system the amplitudes as well as the energies are determined by one or more quantum numbers. Hence, for every En we have one or more n s. By squaring the n s we can obtain the corresponding Pn s (put another way, the probability distribution itself is obtained by squaring the probability amplitude). Some basic examples are given below to put a sense of concreteness to the n s. By now we have become acclimated that in a quantum environment we have to deal with various probability distribution functions (at various quantum levels) to secure information about the possible position of particles. But we have what might at rst appear as a setback: When Schr dinger s equation is solved for a given system, we obtain the energy directly, however, we do not obtain the probability distribution function (which, as noted, is the function that contains the information regarding the position of the particle). Instead, the solution of Schr dinger s equation gives only the amplitude of the probability distribution function n s along with the energy. To explain the concepts let us look here at amplitude functions for the simple system of an electron con ned to motion on a segment of length L. For any system, is simply some mathematical function of the positional coordinates. In the example at hand there is a single coordinate x, but in general much more complex situations arise. This is convenient because it allows us to provide a plot of the amplitude functions based on x, that is, to derive a n(x). It turns out that the equations are (no derivation included here) n(x) 2/L sin(n x/L) n 1, 2, 3, . . .

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Euclidean geometry is based on a set of simple axioms (e.g. a straight line is the shortest distance between two points), plus one more complex axiom which says that parallel straight lines remain a fixed distance apart. These are the basis for the standard laws of geometry, and lead to the following conclusions: The angles of a triangle add up to 180 0 The circumference of a circle of radius r is 21l"r. Such a geometry might well apply to our own Universe. If that is the case, then the Universe must be infinite in extent, because if it came to a definite edge then that would

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