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Modeling Optical Properties of Liquid-Crystal Devices by Numerical Solution of Time-Harmonic Maxwell Equations

机译：用时间-谐波麦克斯韦方程的数值解法模拟液晶器件的光学特性

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Maxwell Equations; Nandana D. Amarasinghe; Jr.; Eugene C. Gartland; Jack R. Kelly;
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年度 2007
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1. Modeling optical properties of liquid-crystal devices by numerical solution of time-harmonic Maxwell equations [J] . Nandana D. Amarasinghe, Eugene C. Gartland, Jack R. Kelly Journal of the Optical Society of America, A. Optics, image science, and vision . 2004,第7期

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2. NUMERICAL PROPERTIES OF STAGGERED FINITE-DIFFERENCE SOLUTIONS OF MAXWELLS EQUATIONS FOR GROUND-PENETRATING RADAR MODELING [J] . Bergmann T., Holliger K., Robertsson JOA. Geophysical Research Letters . 1996,第1期

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3. INVESTIGATION AND NUMERICAL SOLUTION OF NONLINEAR PARTIAL DIFFERENTIAL AND INTEGRO-DIFFERENTIAL MODELS BASED ON SYSTEM OF MAXWELL EQUATIONS [J] . Temur Jangveladze Memoirs on Differential Equations and Mathematical Physics . 2019,第2期

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4. Parallel Numerical Solution of the Time-Harmonic Maxwell Equations [C] . Dan Li International Conference on High Performance Computing and Applications . 2010

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5. High-order accurate methods for solving the time-harmonic Maxwell's equations. [D] . Wilcox, Lucas Charles. 2006

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6. Non-conformal domain decomposition methods for time-harmonic Maxwell equations [O] . Yang Shao, Zhen Peng, Kheng Hwee Lim, -1

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7. A Numerical Method for the Solution of Time-Harmonic Maxwell Equations for Two-Dimensional Scatterers [O] . Maxim Pisarenco, Joseph Maubach, Irwan Setija, 2016

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Modeling Optical Properties of Liquid-Crystal Devices by Numerical Solution of Time-Harmonic Maxwell Equations

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