Ron Y. Lifshitz
Affiliations: | 1999- | Physics & Astronomy | Tel Aviv University, Tel Aviv-Yafo, Tel Aviv District, Israel |
Website:
http://www.tau.ac.il/~ronlif/Google:
"Ron Yitzhak Lifshitz"Bio:
https://physics.tau.ac.il/profile/ronlif
https://pma.caltech.edu/content/ron-y-lifshitz
Mean distance: 13552
Parents
Sign in to add mentor| N. David Mermin | grad student | 1995 | Cornell | |
| (The Symmetry of Quasiperiodic Crystals.) | ||||
| Michael Lee Roukes | post-doc | 1995-1999 | Caltech | |
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Publications
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| Savitz S, Babadi M, Lifshitz R. (2018) Multiple-scale structures: from Faraday waves to soft-matter quasicrystals. Iucrj. 5: 247-268 |
| Zhao L, Torchinsky DH, Chu H, et al. (2015) Evidence of an odd-parity hidden order in a spin–orbit coupled correlated iridate Nature Physics |
| Villanueva LG, Kenig E, Karabalin RB, et al. (2013) Surpassing fundamental limits of oscillators using nonlinear resonators. Physical Review Letters. 110: 177208 |
| Kenig E, Cross MC, Villanueva LG, et al. (2012) Optimal operating points of oscillators using nonlinear resonators. Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 86: 056207 |
| Kenig E, Cross MC, Lifshitz R, et al. (2012) Passive phase noise cancellation scheme. Physical Review Letters. 108: 264102 |
| Kenig E, Tsarin YA, Lifshitz R. (2011) Homoclinic orbits and chaos in a pair of parametrically driven coupled nonlinear resonators. Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 84: 016212 |
| Karabalin RB, Lifshitz R, Cross MC, et al. (2011) Signal amplification by sensitive control of bifurcation topology. Physical Review Letters. 106: 094102 |
| Barkan K, Diamant H, Lifshitz R. (2011) Stability of quasicrystals composed of soft isotropic particles Physical Review B. 83 |
| Lifshitz R, Mandel SE. (2011) Observation of log-periodic oscillations in the quantum dynamics of electrons on the one-dimensional Fibonacci quasicrystal Philosophical Magazine. 91: 2792-2800 |
| Kenig E, Malomed BA, Cross MC, et al. (2009) Intrinsic localized modes in parametrically driven arrays of nonlinear resonators. Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 80: 046202 |