Parry expansions of polynomial sequences.

By Wolfgang Steiner. 2002

47 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/95268676cf8edc02dce661f444925e179cc15125

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. Wolfgang Steiner
2. Hui Rao
3. Shigeki Akiyama
4. Philippe Demontigny
5. Thao T. Do
6. Archit Kulkarni
7. Steven J. Miller
8. David Moon

Citations in the corpus

• Generalizing Zeckendorf's Theorem to f-decompositions (2013, background): “ficients. Not only do some types of f-decompositions have notions of legal decomposition that do not result from any Positive Linear Recurrence Relations [MW1, MW2] (called G-ary digital expansions in [St]), but we can also find functions f that correspond to recurrence relations with some negative co”
• Beta-expansions, natural extensions and multiple tilings associated with Pisot units (2009, unknown): “to obtain distribution properties of the k-th digit on polynomial sequences, see [Ste02].”
• A CERTAIN FINITENESS PROPERTY OF PISOT NUMBER SYSTEMS (2004, background): “A classification of cubic Pisot units with (F) was established in Akiyama [2] (see also Proposition 1).”