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On “Crystal Growth” in Harmonic Space (1993/2003)
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On “Crystal Growth” in Harmonic Space (1993/2003)
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Book Chapter
On “Crystal Growth” in Harmonic Space (1993/2003)
2015
Overview
It seems clear, intuitively, that a concern for harmonic coherence would lead to the use of relatively compact, connected sets of points in harmonic space, where “connected” simply means that every element is adjacent to at least one other element in the set. How might such compactness be defined more precisely? I have been investigating an interesting algorithm in which sets of points are chosen, one by one, in somen-dimensional harmonic space, under the condition that each new point must have the smallest possible sum of harmonic distances to all points already in the set. That is, at each
