• Title of article

    Power-sequence terraces for Zn where n is an odd prime power

  • Author/Authors

    vQiaoliang Li، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2003
  • Pages
    28
  • From page
    31
  • To page
    58
  • Abstract
    A power-sequence terrace for Zn is defined to be a terrace which can be partitioned into segments one of which contains merely the zero element of Zn, whilst each other segment is either (a) a sequence of successive powers of an element of Zn, or (b) such a sequence multiplied throughout by a constant. Many elegant families of such Zn terraces are constructed for values of n that are odd prime powers. The discovery of these families greatly increases the number of known constructions for terraces for Zn. Tables are provided to show clearly the constructions available for each prime power n satisfying n<300.
  • Keywords
    Narcissistic terraces , Primitive roots , Owens terrace , Segregated terraces , Sophie Germain primes , Tripartite terraces , Triangular-numbers terraces , Echoing terraces , Half-and-half terraces , Lucas–Walecki–Williams terrace , Reflective 2-sequencings
  • Journal title
    Discrete Mathematics
  • Serial Year
    2003
  • Journal title
    Discrete Mathematics
  • Record number

    949465