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Non-Abelian evolution of electromagnetic waves in a weakly anisotropic inhomogeneous medium

机译:各向异性各向异性非均匀介质中电磁波的非阿贝尔演化

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A theory of electromagnetic wave propagation in a weakly anisotropic smoothly inhomogeneous medium is developed, based on the quantum-mechanical diagonalization procedure applied to Maxwell equations. The equations of motion for the translational (ray) and intrinsic (polarization) degrees of freedom are derived ab initio. The ray equations take into account the optical Magnus effect (spin Hall effect of photons) as well as trajectory variations owing to the medium anisotropy. Polarization evolution is described by the precession equation for the Stokes vector. In the generic case, the evolution of wave turns out to be non-Abelian: it is accompanied by mutual conversion of the normal modes and periodic oscillations of the ray trajectories analogous to electron zitterbewegung. The general theory is applied to examples of wave evolution in media with circular and linear birefringence.
机译:基于应用于麦克斯韦方程组的量子力学对角化过程,建立了电磁波在弱各向异性的光滑非均匀介质中传播的理论。从头得出平移(射线)和固有(极化)自由度的运动方程。射线方程考虑了光学马格努斯效应(光子的自旋霍尔效应)以及由于介质各向异性而引起的轨迹变化。极化演化由斯托克斯矢量的进动方程描述。在一般情况下,波的演变被证明是非阿贝尔的:它伴随着正常模式的相互转换以及类似于电子发射的射线轨迹的周期性振荡。将一般理论应用于具有圆形和线性双折射的介质中的波演化示例。

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