Searching for "On canonical number systems." – sorted by Relevance.
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On the characterization of canonical number systems
- ON THE CHARACTERIZATION OF CANONICAL NUMBER SYSTEMS KLAUS SCHEICHER AND JÖRG M. THUSWALDNER 1
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On Canonical Number Systems
- On canonical number systems Shigeki Akiyama and Attila Petho 1 Introduction Let P (x) = p d x
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Canonical Number Systems, Counting Automata And Fractals
- CANONICAL NUMBER SYSTEMS, COUNTING AUTOMATA AND FRACTALS KLAUS SCHEICHER AND J ORG M. THUSWALDNER
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The Moments Of The Sum-Of-Digits Function In Number Fields
- of canonical number systems in number fields. Using Delange's method we obtain the main term and smaller order
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Sets of Integers in Different Number Systems and the Chomsky Hierarchy
- of converting between canonical number systems. We show that the relations of the bases of the original
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Fractal Properties of Number Systems
- and Bandt. Finally, we discuss the connection to canonical number systems in number fields, and give some
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Attractors For Invertible Expanding Linear Operators And Number Systems In Z²
- canonical number system. Thus we get the characterization of all canonical number systems in Z 2 as a
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Minimal Redundant Digit Expansions In The Gaussian Integers
- minimal redundant digits expansions in canonical number systems in the Gaussian integers. In contrast
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Connectedness of number-theoretic tilings
- is essential and widely studied in relation to canonical number systems. For canonical number systems
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NUMBER SYSTEMS AND TILINGS OVER LAURENT SERIES
- are motivated by the well-known notion of canonical number system. In a next step we enlarge the ring in order
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