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. 2021 Jan 6;7(2):eabd6705. doi: 10.1126/sciadv.abd6705

Fig. 3. Rotational dynamics of particles under linearly polarized illumination.

Fig. 3

(A) Stability of the nanocross considered in Fig. 2 (B and E) at rest under linearly polarized illumination of frequency ω = 1.1ω0 (solid curve) and 1.3ω0 (dashed curve), as a function of vacuum and particle temperatures T0 and T1 normalized to Θ0 = ħω0/kB. For each value of T0, a steady particle temperature T1 is reached at a laser intensity I(T1). The black solid and dashed curves denote phase boundaries for frequencies ω = 1.1ω0 and 1.3ω0, respectively. (B and C) Evolution of the nanocross at arbitrary initial T1 and Ω for light frequency ω = 1.1ω0, with vacuum temperature T0 = 0.4Θ0 and laser intensities I(0.41Θ0) (B) or I(0.5Θ0) (C), which correspond to the black dots I and II in (A). (D) Illustration of the particle state in different phases. Top: The equilibrium state at Ω = 0 is stable [black dot, also in (B)]. Middle: The equilibrium state at Ω = 0 is unstable for high light intensity [gray dot, also in (C)]. Bottom: A metastable configuration (see below). (E) Driving torque acting on the particle rotating at different velocities Ω for light frequencies ω = 1.1ω0 and 1.3ω0. (F) Same as (C) for light frequency ω = 1.3ω0. Two metastable configurations are observed, yielding the equilibrium at Ω = 0 stable [point II in (A) is in the normal phase for ω = 1.3ω0], which is intuitively illustrated in the bottom panel of (D).