DI Dr. Manfred Madritsch
Senior Scientist
Sprechzeiten nach Vereinbarung
Kontakt:
E-Mail: manfred.madritsch(at)unileoben.ac.at
Tel.: +43 (0)3842/402-1709
ORCID: 0009-0003-2124-8064
Adresse:
Montanuniversität Leoben
170 Lehrstuhl für Angewandte Mathematik
Peter-Tunner-Straße 25/I
A-8700 Leoben
Projekte
Projekt EST (ANR-18-CE40-0018)
Expansions, dynamical Systems and Tilings
Mitglieder:
- Julien Bernat, IECL, Université de Lorraine
- Yann Bugeaud, IRMA, Université de Strasbourg
- Nicolas Chevalier, LMIA, Université de Haute Alsace
- Renan Laureti (Doktorant), IECL, Université de Lorraine
- Manfred Madritsch (Coordinateur), IECL, Université de Lorraine
- Thomas Stoll, IECL, Université de Lorraine
Dauer : 48+ Monate, vom 01-10-2018 bis 31-12-2023
Preprints
- M. Madritsch,
Warings problem for pseudo-polynomials
arXiv 2601.10351 (2026), - M. Madritsch, R. Tichy,
On Finite Pseudorandom Binary Sequences: Generalized polynomials
arXiv 2509.19810 (2025), - G. Lipnik, M. Madritsch, R. Tichy,
A Local Limit Theorem for Integer Partitions into Small Powers
arXiv 2311.09203 (2023),
Papers
- M. Madritsch, J. Rivat, R. Tichy,
On Finite Pseudorandom Binary Sequences: Functions from a Hardy field [ arXiv:2312.08333 ]
Acta Math. Hungar. 174 (2024), 121 – 137 - G. Lipnik, M. Madritsch, R. Tichy,
A Central Limit Theorem for Integer Partitions into Small Powers [ arXiv:2204.05592 ]
Monatsh. Math. 203 (2024), 149 – 173 - V. Becher, M. Madritsch,
On a question of Mendès France on normal numbers [ arXiv:2108.06804 ]
Acta Arith. 203 (2022), 271 – 288 - M. Madritsch, J. Thuswaldner,
The level of distribution of the sum-of-digits function of linear recurrence number systems [ arXiv:1909.08499 ]
J. Théor. Nombres Bordeaux 34 (2022), 449 – 482 - M. Madritsch, R. Tichy,
Multidimensional van der Corput sets and small fractional parts of polynomials
Mathematika 65 (2019), 400 – 435 - M. Madritsch, A. Scheerer, R. Tichy,
Computable absolutely Pisot normal numbers
Acta Arith. 184 (2018), 7 – 29 - M. Madritsch, P. Surer, V. Ziegler,
On multiplicative independent bases for canonical number systems in cyclotomic number fields
Number theory - Diophantine problems, uniform distribution and applications (2017), 313 – 332 - C. Frei, M. Madritsch,
Forms of differing degrees over number fields
Mathematika 63 (2017), 92 – 123 - M. Madritsch, R. Tichy,
Dynamical systems and uniform distribution of sequences
From arithmetic to zeta-functions (2016), 263 – 276 - M. Madritsch, B. Mance,
Construction of $\mu$-normal sequences
Monatsh. Math. 179 (2016), 259 – 280 - M. Madritsch, V. Ziegler,
On multiplicatively independent bases in cyclotomic number fields
Acta Math. Hungar. 146 (2015), 224 - 239 - M. Madritsch, V. Ziegler,
An infinite family of multiplicatively independent bases of number systems in cyclotomic number fields
Acta Sci. Math. (Szeged) 81 (2015), 33 – 44 - M. Madritsch,
Construction of normal numbers via pseudo-polynomial prime sequences [ PDF ]
Acta Arith. 166 (2014), 81 – 100 - V. Bergelson, G. Kolesnik, M. Madritsch, Y. Son, R. Tichy,
Uniform distribution of prime powers and sets of recurrence and van der Corput sets in $\Bbb{Z}^k$
Israel J. Math. 201 (2014), 729 – 760 - M. Madritsch, I. Petrykiewicz,
Non-normal numbers in dynamical systems fulfilling the specification property
Discrete Contin. Dyn. Syst. 34 (2014), 4751 – 4764 - M. Madritsch, T. Stoll,
On simultaneous digital expansions of polynomial values [ PDF ]
Acta Math. Hungar. 143 (2014), 192 – 200 - M. Madritsch, T. Stoll,
On a second conjecture of Stolarsky: the sum of digits of polynomial values [ PDF ]
Arch. Math. (Basel) 102 (2014), 49 – 57 - M. Madritsch,
Non-normal numbers with respect to {M}arkov partitions [ PDF ]
Discrete Contin. Dyn. Syst. 34 (2014), 663 – 676 - C. Aistleitner, M. Hofer, M. Madritsch,
On the distribution functions of two oscillating sequences [ PDF ]
Unif. Distrib. Theory 8 (2013), 157 – 169 - M. Madritsch, A. Pethő,
A note on generalized radix representations and dynamical systems [ PDF ]
Osaka J. Math. 50 (2013), 817 – 825 - M. Madritsch, R. Tichy,
Construction of normal numbers via generalized prime power sequences
J. Integer Seq. 16 (2013), Article 13.2.12, 17 - M. Madritsch, A. Pethő,
The moments of $b$-additive functions in canonical number systems [ PDF ]
Acta Sci. Math. (Szeged) 78 (2012), 403 – 418 - M. Madritsch,
The sum-of-digits function of canonical number systems: distribution in residue classes [ PDF ]
J. Number Theory 132 (2012), 2756 – 2772 - M. Madritsch,
The summatory function of $q$-additive functions on pseudo-polynomial sequences [ PDF ]
J. Th\'eor. Nombres Bordeaux 24 (2012), 153 – 171 - M. Madritsch,
$q$-additive functions on polynomial sequences [ PDF ]
Int. J. Number Theory 8 (2012), 377 – 393 - M. Madritsch, A. Pethő,
Asymptotic normality of additive functions on polynomial sequences in canonical number systems [ PDF ]
J. Number Theory 131 (2011), 1553 – 1574 - M. Madritsch,
Waring's problem with digital restrictions in $\Bbb F_q[X]$ [ PDF ]
Math. Slovaca 60 (2010), 801 – 810 - M. Madritsch, B. Vallée,
Modelling the LLL Algorithm by Sandpiles [ PDF ]
LATIN (2010), 267 – 281 - M. Madritsch, J. Thuswaldner,
Additive functions for number systems in function fields [ PDF ]
Finite Fields Appl. 16 (2010), 204 – 229 - M. Madritsch, S. Wagner,
A central limit theorem for integer partitions [ PDF ]
Monatsh. Math. 161 (2010), 85 – 114 - M. Madritsch,
Asymptotic normality of $b$-additive functions on polynomial sequences in number systems [ PDF ]
Ramanujan J. 21 (2010), 181 – 210 - M. Madritsch,
Generating normal numbers over Gaussian integers [ PDF ]
Acta Arith. 135 (2008), 63 – 90 - M. Madritsch, J. Thuswaldner,
Weyl sums in $\Bbb{F}_q[x]$ with digital restrictions [ PDF ]
Finite Fields Appl. 14 (2008), 877 – 896 - M. Madritsch, J. Thuswaldner, R. Tichy,
Normality of numbers generated by the values of entire functions [ PDF ]
J. Number Theory 128 (2008), 1127 – 1145 - M. Madritsch,
A note on normal numbers in matrix number systems [ PDF ]
Math. Pannon. 18 (2007), 219 – 227