James Yorke - Selected Publications#


E. Ott, C. Grebogi and J. A. Yorke, Controlling chaos, Phys. Rev. Lett. 64, 1196-1199 (1990).
This is perhaps the highest cited paper in Nonlinear Dynamics
4938 citations in the WoS. 8130 citations in Google Scholar

Evolution of genes and genomes on the Drosophila phylogeny
Drosophila 12 Genomes Consortium
Nature 450 (7167), 203 (2007)
3419 citations in the WoS. 1734 citations in Google Scholar.

TY Li, JA Yorke, Period three implies chaos, The American Mathematical Monthly 82 (10), 985-992 (1975).
In this paper the term "CHAOS" was coined in the modern dynamical systems literature
2127 citations in the WoS. 4477 citations in Google Scholar.

T. Sauer, J.A. Yorke, and M. Casdagli. Embedology. Journal of Statistical Physics 65, 579-616 (1991)
1465 citations in the WoS. 2586 citations in Google Scholar.

C. Grebogi, E. Ott and J.A. Yorke. Crises, sudden changes in chaotic attractors, and transient chaos. Physica D: Nonlinear Phenomena 7 (1-3), 181-200 (1983)
1158 citations in the WoS. 1595 citations in Google Scholar.

JD Farmer, E Ott, JA Yorke. The dimension of chaotic attractors. Physica D: Nonlinear Phenomena 7 (1-3), 153-180 (1983)
913 citations in the WoS. 1554 citations in Google Scholar.

AV Zimin, AL Delcher, L Florea, DR Kelley, MC Schatz, D Puiu, ...
A whole-genome assembly of the domestic cow, Bos taurus
Genome Biology 10 (4), R42 (2009)
762 citations in the WoS. 871 citations in Google Scholar.

T Shinbrot, C Grebogi, JA Yorke, E Ott. Using small perturbations to control chaos. Nature 363 (6428), 411 (1993)
652 citations in the WoS. 1103 citations in Google Scholar.

C Grebogi, E Ott, JA Yorke. Chaotic attractors in crisis. Physical Review Letters 48 (22), 1507 (1982)
635 citations in the WoS. 862 citations in Google Scholar.

K. Alligood, T. Sauer and J. A. Yorke, Chaos: An Introduction to Dynamical Systems, Springer-Verlag, New York (1997). ISBN 0-387-94677-2. Corr. 2nd printing (2000)
This book is used in many universities all over the world as a textbook to teach Nonlinear Dynamics.
2829 citations in Google Scholar

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