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R. Lifshitz [6]Ron Lifshitz [3]
  1.  15
    Nonlinear photonic quasicrystals for novel optical devices.A. Bahabad, R. Lifshitz, N. Voloch & A. Arie - 2008 - Philosophical Magazine 88 (13-15):2285-2293.
  2.  5
    Soft quasicrystals–Why are they stable?R. Lifshitz & H. Diamant - 2007 - Philosophical Magazine 87 (18-21):3021-3030.
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  3.  5
    Electronic energy spectra and wave functions on the square Fibonacci tiling.S. Even-Dar Mandel & R. Lifshitz - 2006 - Philosophical Magazine 86 (6-8):759-764.
  4.  8
    Electronic energy spectra of square and cubic Fibonacci quasicrystals.S. Even-Dar Mandel & R. Lifshitz - 2008 - Philosophical Magazine 88 (13-15):2261-2273.
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  5.  13
    Observation of log-periodic oscillations in the quantum dynamics of electrons on the one-dimensional Fibonacci quasicrystal.Ron Lifshitz & Shahar Even-Dar Mandel - 2011 - Philosophical Magazine 91 (19-21):2792-2800.
  6.  11
    Dislocation dynamics in a dodecagonal quasiperiodic structure.G. Barak & R. Lifshitz - 2006 - Philosophical Magazine 86 (6-8):1059-1064.
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  7.  12
    Quasicrystals: diversity and complexity.Jean-Marie Dubois & Ron Lifshitz - 2011 - Philosophical Magazine 91 (19-21):2971-2982.
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  8.  6
    In search of multipolar order on the Penrose tiling.E. Y. Vedmedenko, S. Even-Dar Mandel & R. Lifshitz - 2008 - Philosophical Magazine 88 (13-15):2197-2207.
  9.  33
    Quasicrystals: A Matter of Definition. [REVIEW]Ron Lifshitz - 2003 - Foundations of Physics 33 (12):1703-1711.
    It is argued that the prevailing definition of quasicrystals, requiring them to contain an axis of symmetry that is forbidden in periodic crystals, is inadequate. This definition is too restrictive in that it excludes an important and interesting collection of structures that exhibit all the well-known properties of quasicrystals without possessing any forbidden symmetries.
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