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DESIGN AND SIMULATION OF A PULSE MICROWAVE-PUMPED LASER

机译:脉冲微波泵浦激光器的设计与仿真

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A new construction of a laser with microwave pumping based on the light-pumping cell that uses radiation of sulfur vapor exposed to electromagnetic waves of the microwave band is discussed. The advantages of this device are high efficiency of the optical pumping cell, simple structure, the possibility of cooling the pumping element, and easiness of modifying the emission spectrum of the optical pumping by changing the admixtures in the light-emitting cell. A mathematical tool for the simulation of the short-pulse operation of this laser is proposed basing on the solving a generalized wave equation. The microwave waveguide with the sulfur vapors is interpreted as a regular transmission line with essentially nonlinear dispersion characteristics and substantial dissipation. Possible techniques for the numerical solving of the generalized wave equation are described. The continuous approximation of the regular dispersive line is used. In the Fourier approach, the electric field in the system is calculated as a series in the longitudinal wavenumber. As an alternative, the D'Alembert approach may be used, with evaluating the electric field as a series in the frequency. Three-layer explicit and implicit second-order approximation schemes for the solving generalized wave equation in the Fourier approach are constructed. The modeling of radio pulse propagation in the "cold" regular electrodynamic system was performed. The stability of the algorithm and qualitative agreement between the numerical and analytic results confirm the correctness of the base equations as well as their solutions based on the finite-difference schemes.
机译:讨论了利用辐射暴露于微波带的电磁波的硫蒸汽的微波泵浦的微波泵浦的新建。该装置的优点是光学泵浦电池的高效率,结构简单,冷却泵送元件的可能性,通过改变发光细胞中的混合物来改变光学泵浦的发射光谱的容易性。提出了一种用于模拟该激光器的短脉冲操作的数学工具,基于求解广义波方程。具有硫蒸汽的微波波导被解释为具有基本上非线性分散特性和实质性耗散的常规传输线。描述了广义波动方程的数值求解的可能技术。使用常规分散线的连续逼近。在傅里叶方法中,系统中的电场被计算为纵向波数中的串。作为替代方案,可以使用D'AlbertT方法,以评估电场作为频率的系列。构造了傅立叶方法中求解广义波方程的三层显式和隐式的二阶近似方案。进行了“冷”常规电动力系统中的无线脉冲传播的建模。数值和分析结果之间的算法和定性协议之间的稳定性证实了基于有限差分方案的基础方程的正确性以及它们的解决方案。

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