On the Number of Partitions of an Integer in the m-Bonacci Base Marcia Edson Technische Universit¨ at Graz Murray State University

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• Combinatorics
• Number theory
• Fibonacci number
• Integer
• Partition
• Binomial coefficient
• Number
• Mathematics
• Abstract algebra
• Integer sequences

Basics Relations to numeration Shift Radix Systems I J. M. Thuswaldner

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• Electronic design
• Uniform polyhedra

A Zoo of Expansions Part 3: Subtractive Algorithms Cor Kraaikamp TU Delft, Delft, The Netherlands June 7, 2011

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• Mathematics
• Delft University of Technology
• Lebesgue measure
• Algorithm

Multi-dimensional sets recognizable in all abstract numeration systems

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• Formal languages
• Automata theory

Expansions of numbers in a negative base Daniel Dombek joint work with P. Ambrož, Z. Masáková and E. Pelantová Department of Mathematics FNSPE CTU in Prague

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• Constructible universe
• Number theory

Canonical Number Systems over Imaginary Quadratic Euclidean Domains Attila Peth˝ o, P´eter Varga June 7th, 2011

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• Commutative algebra
• Euclidean domain
• Polynomial
• Number
• Algebraic number theory
• Linear algebra
• Abstract algebra
• Algebra
• Ring theory

Preliminaries Number systems with negative quadratic base Tomá² Vávra joint work with Z. Masáková and E. Pelantová

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An example of a boundary case of SRS Interrelation between shift radix systems and geometric continued fractions Shahar Livne Graz University of Technology

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You_Cant_Say_That_In_School_REVISED.indd

Source URL: www.newseum.org

Generalized golden ratios of ternary alphabets V. Komornik Strasbourg Numération University of Liège

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