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Ray method for solving the equation for the coherence function

机译:用射线法求解相干函数方程

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Abstract: The propagation of partially coherent beam in refractive media (linear or nonlinear) obeys the equation for the second order coherence function. Numerical solution of this equation is encountered with difficulties, because this equation is in five independent variables. A ray method for solving this task is constructed. The advantage of this approach is that partial differential equation reduces to the set of ordinary differential equations similar to the geometric optics equations. But there are no divergences in the present method due to the presence of diffractive term in the ray equation. The accuracy of this method is discussed. It is shown that propagation of the coherent beam is exactly described by this technique. Based on the solutions obtained with this technique a comparison of self-action of a coherent and partially coherent beams with the same Fresnel number is made. Relations of this technique to the ray methods of solving small angle radiation transfer equation are discussed. !10
机译:摘要:部分相干光束在折射介质(线性或非线性)中的传播服从二阶相干函数的方程。由于该方程存在五个独立变量,因此很难求解该方程的数值解。构造了用于解决该任务的射线方法。这种方法的优势在于,偏微分方程可简化为类似于几何光学方程的一组常微分方程。但是由于射线方程中存在衍射项,因此本方法没有分歧。讨论了该方法的准确性。结果表明,该技术精确地描述了相干光束的传播。基于使用该技术获得的解决方案,比较了具有相同菲涅耳数的相干光束和部分相干光束的自作用。讨论了该技术与解决小角度辐射传输方程的射线方法之间的关系。 !10

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