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Maximizing Irregularity and the Golomb Ruler Problem  (Make Corrections)  
D. Kent Freeman



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Abstract: The problem of attempting to construct radar signals whose ambiguity functions are sharply peaked in both time and frequency gives rise to a quantitative concept of the irregularity of a distribution of points. The problem of maximizing the irregularity of N points distributed on a bounded closed interval is here examined. A discrete mathematical tool for studying the irregularity function is developed --- Pascal-like triangles constructed from non-negative integers obeying a particular... (Update)

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BibTeX entry:   (Update)

@misc{ freeman-maximizing,
  author = "D. Kent Freeman",
  title = "Maximizing Irregularity and the Golomb Ruler Problem",
  url = "citeseer.ist.psu.edu/6709.html" }
Citations (may not include all citations):
717   Theory of Linear and Integer Programming (context) - Schrijver - 1986  ACM
8   Applications of Numbered Undirected Graphs (context) - Bloom, Golomb - 1977
7   Scientific American (context) - Dewdney - 1985
3   Theory of Remote Surveillance Algorithms (context) - Blahut - 1991
1   Maximizing Irregularity and the Construction of Signals with.. (context) - Grossmann, Freeman
1   Rulers Part (context) - Taylor, Golomb - 1985

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