基于SHG显微镜的胶原微结构准晶体模型探讨

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本文主要探讨了一种基于第二谐波成像(Second Harmonic Generation, SHG)的胶原蛋白微结构模型,特别是在研究光束的圆偏振特性时。SHG是一种非线性光学现象,当分子在外部电场,通常由高强度激光束提供时,会发生极化。这种极化特性不仅取决于物质的内在结构属性,即其第二阶非线性电 susceptibility,还受到入射光的强度和偏振方向的影响。 文章指出,在研究胶原蛋白这样的生物材料时,使用圆形偏振光束进行SHG成像是特别有意义的。圆形偏振光具有特殊的极化状态,其电场矢量沿光的传播路径在一个圆周上均匀分布,这使得研究者能够深入探究胶原蛋白微观结构中的周期性和非周期性(quasi-crystalline)特征。SHG成像可以揭示材料内部的精细结构,因为非线性效应依赖于局部的极化响应,这对于理解胶原蛋白的自组织和功能性至关重要。 研究者在2010年2月的《中国光学 letters》上发表了这一成果,他们分析了当入射光为圆偏振时,如何通过SHG技术获取有关胶原蛋白微结构的更准确信息。他们不仅提出了实验上的考虑因素,如选择适当的光源参数和数据处理方法,还展示了相关的实验结果以及数值模拟,这些都支持了他们关于圆偏振光下SHG成像对揭示胶原蛋白微结构优势的理论分析。 这篇论文的核心内容涵盖了以下几个知识点: 1. **SHG原理**:非线性光学过程,分子在外部电场下的极化,以及它与物质结构、光强度和偏振的关系。 2. **圆偏振光的使用**:在胶原蛋白研究中的重要性,因为它能有效捕捉微结构的细节。 3. **胶原蛋白微结构模型**:基于SHG的观察,尤其是对quasi-crystalline特性的探讨。 4. **实验策略**:如何优化实验条件,如选择合适的光源和分析方法,以得到可靠的SHG图像。 5. **研究成果与数值模拟**:通过实验证据和计算结果来支撑模型的有效性。 这项工作对于深入理解胶原蛋白的结构与功能有着重要的科学价值,也为其他生物材料的非线性光学研究提供了新的视角和技术手段。

帮我地道的翻译:The differential variational inequalities ((DVIs), for short) are useful for the study of models involving both dynamics and constraints in the form of in￾equalities. They arise in many applications: electrical circuits with ideal diodes, Coulomb friction problems for contacting bodies, economical dynamics, dynamic traffic networks. Pang and Stewart [26], [27] established the existence, unique￾ness, and Lipschitz dependence of solutions subject to boundary conditions for (DVIs) in finite dimensional spaces. Han and Pang investigated a class of dif￾ferential quasi-variational inequalities in [11], and Li, Huang and O’Regan [18] studied a class of differential mixed variational inequalities in finite dimensional Well-Posedness of Differential Mixed Quasi-Variational-Inequalities 137 spaces. Gwinner [8] obtained an equivalence result between (DVIs) and projected dynamical systems. In [9] he also proved a stability property for (DVIs) by using the monotonicity method of Browder and Minty, and Mosco set convergence. Chen and Wang [4] studied dynamic Nash equilibrium problems which have the formulation of differential mixed quasi-variational inequalities. Elastoplastic contact problems can also be incorporated into (DMQVIs) formulation because general dynamic processes in the nonsmooth unilateral contact problems are governed by quasi-variational inequalities. A numerical study for nonsmooth contact problems with Tresca friction can be found in [10], Liu, Loi and Obukhovskii [19] studied the existence and global bifurcation for periodic solutions of a class of (DVIs) by using the topological degree theory for multivalued maps and the method of guiding functions. For more details about (DVIs) we refer to [3], [30], [12], [22]–[21].

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