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Results: 1-17 |
Results: 17

Authors: Patil, DJ Hunt, BR Kalnay, E Yorke, JA Ott, E
Citation: Dj. Patil et al., Local low dimensionality of atmospheric dynamics, PHYS REV L, 86(26), 2001, pp. 5878-5881

Authors: Sweet, D Nusse, HE Yorke, JA
Citation: D. Sweet et al., Stagger-and-step method: Detecting and computing chaotic saddles in higherdimensions, PHYS REV L, 86(11), 2001, pp. 2261-2264

Authors: Kennedy, J Yorke, JA
Citation: J. Kennedy et Ja. Yorke, Topological horseshoes, T AM MATH S, 353(6), 2001, pp. 2513-2530

Authors: Kennedy, J Kocak, S Yorke, JA
Citation: J. Kennedy et al., A chaos lemma, AM MATH MO, 108(5), 2001, pp. 411-423

Authors: Banerjee, S Karthik, MS Yuan, GH Yorke, JA
Citation: S. Banerjee et al., Bifurcations in one-dimensional piecewise smooth maps-theory and applications in switching circuits, IEEE CIRC-I, 47(3), 2000, pp. 389-394

Authors: Xu, YZ Ouyang, Q Wu, JG Yorke, JA Xu, GX Xu, DF Soloway, RD Ren, JQ
Citation: Yz. Xu et al., Using fractal to solve the multiple minima problem in molecular mechanics calculation, J COMPUT CH, 21(12), 2000, pp. 1101-1108

Authors: Guharay, S Hunt, BR Yorke, JA White, OR
Citation: S. Guharay et al., Correlations in DNA sequences across the three domains of life, PHYSICA D, 146(1-4), 2000, pp. 388-396

Authors: Robert, C Alligood, KT Ott, E Yorke, JA
Citation: C. Robert et al., Explosions of chaotic sets, PHYSICA D, 144(1-2), 2000, pp. 44-61

Authors: Yuan, GC Yorke, JA
Citation: Gc. Yuan et Ja. Yorke, Collapsing of chaos in one dimensional maps, PHYSICA D, 136(1-2), 2000, pp. 18-30

Authors: Miller, JR Yorke, JA
Citation: Jr. Miller et Ja. Yorke, Finding all periodic orbits of maps using Newton methods: sizes of basins, PHYSICA D, 135(3-4), 2000, pp. 195-211

Authors: Yuan, GC Yorke, JA Carroll, TL Ott, E Pecora, LM
Citation: Gc. Yuan et al., Testing whether two chaotic one dimensional processes are dynamically identical, PHYS REV L, 85(20), 2000, pp. 4265-4268

Authors: Nusse, HE Yorke, JA
Citation: He. Nusse et Ja. Yorke, Fractal basin boundaries generated by basin cells and the geometry of mixing chaotic flows, PHYS REV L, 84(4), 2000, pp. 626-629

Authors: Yuan, GC Yorke, JA
Citation: Gc. Yuan et Ja. Yorke, An open set of maps for which every point is absolutely nonshadowable, P AM MATH S, 128(3), 2000, pp. 909-918

Authors: Hunt, BR Gallas, JAC Grebogi, C Yorke, JA Kocak, H
Citation: Br. Hunt et al., Bifurcation rigidity, PHYSICA D, 129(1-2), 1999, pp. 35-56

Authors: Sauer, TD Yorke, JA
Citation: Td. Sauer et Ja. Yorke, Reconstructing the jacobian from data with observational noise, PHYS REV L, 83(7), 1999, pp. 1331-1334

Authors: Dutta, M Nusse, HE Ott, E Yorke, JA Yuan, GH
Citation: M. Dutta et al., Multiple attractor bifurcations: A source of unpredictability in piecewisesmooth systems, PHYS REV L, 83(21), 1999, pp. 4281-4284

Authors: Sweet, D Ott, E Yorke, JA
Citation: D. Sweet et al., Topology in chaotic scattering, NATURE, 399(6734), 1999, pp. 315-316
Risultati: 1-17 |