Müllner, Clemens
- Möbius orthogonality for the Zeckendorf sum-of-digits function
2017/06/29 by Drmota, Michael, Müllner, Clemens, Spiegelhofer, Lukas · 1 citation
#11L03 #11N37 #FOS: Mathematics #Number Theory (math.NT) #Primary: 11A63 #Secondary: 11B25
- Automatic sequences are orthogonal to aperiodic multiplicative functions
2018/11/01 by Lemańczyk, Mariusz, Müllner, Clemens · 1 citation
#11B85 #37A05 #37B10 #Dynamical Systems (math.DS) #FOS: Mathematics #Number Theory (math.NT)
- Gowers norms for automatic sequences
2020/02/21 by Jakub Byszewski, Byszewski, Jakub, Jakub Konieczny +3 · 1 citation
Computer Science · Mathematics · #11B30 #11B85 #Combinatorics (math.CO) #Dynamical Systems (math.DS) #FOS: Computer and information sciences #FOS: Mathematics #Formal Languages and Automata Theory (cs.FL) #Limits and Structures in Graph Theory #Mathematical Dynamics and Fractals #Number Theory (math.NT) #semigroups and automata theory
- Multiplicative automatic sequences
2020/04/10 by Konieczny, Jakub, Lemańczyk, Mariusz, Müllner, Clemens · 1 citation
#11B85 #37B10 #68R15 #Combinatorics (math.CO) #Dynamical Systems (math.DS) #FOS: Computer and information sciences #FOS: Mathematics #Formal Languages and Automata Theory (cs.FL) #Number Theory (math.NT)
- The VC-Dimension of Axis-Parallel Boxes on the Torus
2020/04/28 by Gillibert, Pierre, Lachmann, Thomas, Müllner, Clemens · 1 citation
#Combinatorics (math.CO) #Discrete Mathematics (cs.DM) #FOS: Computer and information sciences #FOS: Mathematics #Machine Learning (cs.LG)
- Arithmetical subword complexity of automatic sequences
2023/09/06 by Jakub Konieczny, Konieczny, Jakub, Clemens Müllner +1 · 1 citation
Computer Science · #Advanced Algebra and Logic #Combinatorics (math.CO) #Computability, Logic, AI Algorithms #FOS: Computer and information sciences #FOS: Mathematics #Formal Languages and Automata Theory (cs.FL) #Number Theory (math.NT) #semigroups and automata theory