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2020 – today
- 2024
[j12]Marvin Randig, Dierk Schleicher
, Robin Stoll:
Newton's method in practice, II: The iterated refinement Newton method and near-optimal complexity for finding all roots of some polynomials of very large degrees. J. Comput. Appl. Math. 437: 115427 (2024)- 2022
- [j11]Jonas Bayer, Marco David, Benedikt Stock, Abhik Pal, Yuri V. Matiyasevich, Dierk Schleicher:
Diophantine Equations and the DPRM Theorem. Arch. Formal Proofs 2022 (2022) - [j10]Bernhard Reinke, Dierk Schleicher, Michael Stoll:
The Weierstrass-Durand-Kerner root finder is not generally convergent. Math. Comput. 92(340): 839-866 (2022) - [i4]Jonas Bayer, Christoph Benzmüller, Kevin Buzzard, Marco David, Leslie Lamport, Yuri V. Matiyasevich, Lawrence C. Paulson, Dierk Schleicher, Benedikt Stock, Efim I. Zelmanov:
Mathematical Proof Between Generations. CoRR abs/2207.04779 (2022) - 2020
- [i3]Sergey Shemyakov, Roman Chernov, Dzmitry Rumiantsau, Dierk Schleicher, Simon Schmitt, Anton Shemyakov:
Finding polynomial roots by dynamical systems - a case study. CoRR abs/2004.03217 (2020) - [i2]Bernhard Reinke, Dierk Schleicher, Michael Stoll:
The Weierstrass root finder is not generally convergent. CoRR abs/2004.04777 (2020)
2010 – 2019
- 2019
- [c1]Jonas Bayer, Marco David, Abhik Pal, Benedikt Stock, Dierk Schleicher:
The DPRM Theorem in Isabelle (Short Paper). ITP 2019: 33:1-33:7 - 2017
- [j9]Dierk Schleicher, Robin Stoll:
Newton's method in practice: Finding all roots of polynomials of degree one million efficiently. Theor. Comput. Sci. 681: 146-166 (2017) - 2016
- [j8]Todor Bilarev, Magnus Aspenberg, Dierk Schleicher:
On the speed of convergence of Newton's method for complex polynomials. Math. Comput. 85(298): 693-705 (2016) - 2015
- [i1]Dierk Schleicher, Robin Stoll:
Newton's method in practice: finding all roots of polynomials of degree one million efficiently. CoRR abs/1508.02935 (2015) - 2013
- [j7]Béla Bollobás, Malte Lackmann, Dierk Schleicher:
A small probabilistic universal set of starting points for finding roots of complex polynomials by Newton's method. Math. Comput. 82(281): 443-457 (2013) - [j6]Dierk Schleicher, Serge Tabachnikov:
Letter from the Guest Editors. Am. Math. Mon. 120(3): 191 (2013) - [j5]Aimeric Malter, Dierk Schleicher, Don Zagier:
New Looks at Old Number Theory. Am. Math. Mon. 120(3): 243-264 (2013) - 2011
- [j4]Markus Müller, Dierk Schleicher:
How to Add a Noninteger Number of Terms: From Axioms to New Identities. Am. Math. Mon. 118(2): 136-152 (2011)
2000 – 2009
- 2007
- [j3]Dierk Schleicher:
Hausdorff Dimension, Its Properties, and Its Surprises. Am. Math. Mon. 114(6): 509-528 (2007) - 2003
- [j2]Shizuo Nakane, Dierk Schleicher:
On Multicorns and unicorns I: Antiholomorphic Dynamics, Hyperbolic Components and Real cubic Polynomials. Int. J. Bifurc. Chaos 13(10): 2825-2844 (2003)
1990 – 1999
- 1999
- [j1]Simon Letherman, Dierk Schleicher, Reg Wood:
The 3n+l-Problem and Holomorphic Dynamics. Exp. Math. 8(3): 241-251 (1999)
Coauthor Index
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