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Meyer, Daniel (2010) Bounded turning circles are weak-quasicircles. no., 5 (05). 1751-.

Meyer, Daniel (2008) Dimension of elliptic harmonic measure of Snowspheres. Illinois Journal of Mathematics, 53 (2). pp. 691-721.

Meyer, Daniel and Tokieda, Tadashi (2012) Ein Physiker besucht einen Mathematiker. Mitteilungen der Deutschen Mathematiker-Vereinigung, 20 (4). pp. 229-233.

Meyer, Daniel and Schleicher, Dierk (2010) Eine Fields-Medaille für Stas Smirnov. Mitteilungen der Deutschen Mathematiker-Vereinigung, 18 (4). pp. 209-213.

Bonk, Mario and Meyer, Daniel (2017) Expanding Thurston Maps. Mathematical Surveys and Monographs, 225 . American Mathematical Society,Providence, Rhode Island. ISBN 9780821875544

Meyer, Daniel (2009) Expanding Thurston maps as quotients.

Hlushchanka, Mikhail and Meyer, Daniel (2018) Exponential growth of some iterated monodromy groups. PROCEEDINGS OF THE LONDON MATHEMATICAL SOCIETY, 116 (6). pp. 1489-1518.

Gao, Yan, Haïssinsky, Peter, Meyer, Daniel and Zeng, Jinsong (2015) Invariant Jordan curves of Sierpiski carpet rational maps. Ergodic Theory and Dynamical Systems, 38 (2). pp. 583-600.

Meyer, Daniel (2013) Invariant Peano curves of expanding Thurston maps. Acta Mathematica, 210 (1). pp. 95-171.

Hackett, Jack (2020) Moore's Theorem and Zippin's Sphere Characterization. Master of Philosophy thesis, University of Liverpool.

Petersen, Carsten Lunde and Meyer, Daniel (2013) On The Notions of Mating. Annales de la Faculte des Sciences de Toulouse, Vol. XXI, no 5, 2012, 839-876.

Herron, David A and Meyer, Daniel (2010) Quasicircles and Bounded Turning Circles Modulo bi-Lipschitz Maps. Rev. Mat. Iberoamericana, 28 (3). pp. 603-630.

Buff, Xavier, Epstein, Adam, Koch, Sarah, Meyer, Daniel, Pilgrim, Kevin, Rees, Mary and Tan, Lei (2012) Questions about Polynomial Matings. Ann. Fac. Sci. Toulouse Math., 21 (6). pp. 1149-1176.

Bonk, Mario and Meyer, Daniel (2020) Quotients of Torus Endomorphisms and Lattès-Type Maps. Arnold Mathematical Journal, 6 (3-4). pp. 495-521.

Meyer, Daniel (2008) Snowballs are Quasiballs. no., 3 (3). 1247-.

Bonk, Mario and Meyer, Daniel (2022) UNIFORMLY BRANCHING TREES. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 375 (6). pp. 3841-3897.