Department of Physics, Ryerson University, Toronto, Canada; Institute for Biomedical Engineering, Science and Technology (IBEST) a partnership between Ryerson University and St. Michael's Hospital, Toronto, Ontario, Canada.
Department of Physics, Ryerson University, Toronto, Canada; Institute for Biomedical Engineering, Science and Technology (IBEST) a partnership between Ryerson University and St. Michael's Hospital, Toronto, Ontario, Canada.
Ultrason Sonochem. 2021 Apr;72:105405. doi: 10.1016/j.ultsonch.2020.105405. Epub 2020 Dec 8.
In many applications, microbubbles (MBs) are encapsulated by a lipid coating to increase their stability. However, the complex behavior of the lipid coating including buckling and rupture sophisticates the dynamics of the MBs and as a result the dynamics of the lipid coated MBs (LCMBs) are not well understood. Here, we investigate the nonlinear behavior of the LCMBs by analyzing their bifurcation structure as a function of acoustic pressure. We show that, the LC can enhance the generation of period 2 (P2), P3, higher order subharmonics (SH), superharmonics and chaos at very low excitation pressures (e.g. 1 kPa). For LCMBs sonicated by their SH resonance frequency and in line with experimental observations with increasing pressure, P2 oscillations exhibit three stages: generation at low acoustic pressures, disappearance and re-generation. Within non-destructive oscillation regimes and by pressure amplitude increase, LCMBs can also exhibit two saddle node (SN) bifurcations resulting in possible abrupt enhancement of the scattered pressure. The first SN resembles the pressure dependent resonance phenomenon in uncoated MBs and the second SN resembles the pressure dependent SH resonance. Depending on the initial surface tension of the LCMBs, the nonlinear behavior may also be suppressed for a wide range of excitation pressures.
在许多应用中,微泡(MBs)被脂质涂层包裹以增加其稳定性。然而,脂质涂层的复杂行为,包括屈曲和破裂,使 MBs 的动力学变得复杂,因此脂质包裹的 MBs(LCMBs)的动力学还没有得到很好的理解。在这里,我们通过分析脂质涂层的分叉结构作为声压的函数来研究 LCMBs 的非线性行为。我们表明,LC 可以在非常低的激励压力下(例如 1 kPa)增强周期 2(P2)、P3、更高阶次谐波(SH)、超谐波和混沌的产生。对于通过其 SH 共振频率超声处理的 LCMBs,并且与实验观察一致,随着压力的增加,P2 振荡表现出三个阶段:在低声压下产生、消失和重新产生。在非破坏性振荡范围内,并通过增加压力幅度,LCMBs 还可以表现出两个鞍节点(SN)分叉,从而可能导致散射压力的突然增强。第一个 SN 类似于无涂层 MBs 中压力相关的共振现象,第二个 SN 类似于压力相关的 SH 共振。根据 LCMBs 的初始表面张力,非线性行为也可能在很宽的激励压力范围内受到抑制。