Cor Kraaikamp

Delft University of Technology — Netherlands

Mathematics · Physical Sciences

17h-index1.1kcitations111works0.32yr avg
OpenAlex↗Google Scholar↗Lab page↗

Accepting Students?

No reports yet. Know if this professor is taking students?

Research Topics

Mathematical Dynamics and Fractals(74), semigroups and automata theory(16), Computability, Logic, AI Algorithms(14), Mathematical and Theoretical Analysis(12), Numerical Methods and Algorithms(11)

Publications111 total

Corrigendum to “A unifying theory for metrical results on regular continued fraction convergents and mediants”
Mathematics of Computation·2025
Matching of orbits of certain $N$-expansions with a finite set of digits
Tohoku Mathematical Journal·2025
Inducing contractions of the mother of all continued fractions
Journal of Number Theory·2025Open Access
Sharpening Vahlen's result in Diophantine approximation
arXiv (Cornell University)·2025Open Access
Inducing contractions of the mother of all continued fractions
arXiv (Cornell University)·2025Open Access
Continuity of entropy for all $\alpha$-deformations of an infinite class of continued fraction transformations
ANNALI SCUOLA NORMALE SUPERIORE - CLASSE DI SCIENZE·2025
A unifying theory for metrical results on regular continued fraction convergents and mediants
2024· 2 cited
On matching and periodicity for $$(N,\alpha )$$-expansions
The Ramanujan Journal·2024Open Access
Proofs of ergodicity of piecewise Möbius interval maps using planar extensions
Expositiones Mathematicae·2024· 1 cited
A unifying theory for metrical results on regular continued fraction convergents and mediants
arXiv (Cornell University)·2023Open Access
(non)-matching and (non)-periodicity for $(N,α)$-expansions
arXiv (Cornell University)·2023Open Access
Gaps in Intervals of \(N\)-Expansions
Zenodo (CERN European Organization for Nuclear Research)·2023Open Access
Continuity of entropy for all $α$-deformations of an infinite class of continued fraction transformations
arXiv (Cornell University)·2023Open Access
Natural extensions and entropy of $ \alpha $-continued fraction expansion maps with odd partial quotients
Discrete and Continuous Dynamical Systems·2023· 2 citedOpen Access
Matching of orbits of certain $N$-expansions with a finite set of digits
arXiv (Cornell University)·2022· 1 citedOpen Access
Proofs of ergodicity of piecewise Möbius interval maps using planar extensions
arXiv (Cornell University)·2022Open Access
Orbits of N-expansions with a finite set of digits
Monatshefte für Mathematik·2022· 3 citedOpen Access
Gaps in N-expansions
arXiv (Cornell University)·2021Open Access
Natural extensions and entropy of $\alpha$-continued fraction expansions with odd partial quotients
arXiv (Cornell University)·2021Open Access
Natural extensions and entropy of $α$-continued fraction expansions with odd partial quotients
arXiv (Cornell University)·2021Open Access
page 1 of 6Next →

Frequent Co-authors

Karma Dajani(20), Hitoshi Nakada(5), Wieb Bosma(5), Amro Elfeki(4), J. Bruining(4), Pierre Liardet(3), Michel Dekking(3), Marius Iosifescu(2), Yusuf Hartono(2), Gerard Uffink(2), Robbert Fokkink(2), Thomas Schmidt(2), Jaap de Jonge(2), José A. Barrionuevo(1), Robert Burton(1), Fritz Schweiger(1), H. Jager(1), Wolfgang Steiner(1), Boris Solomyak(1), Niels van der Wekken(1)