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Finite-element time–domain algorithms for modeling linear Debye and Lorentz dielectric dispersions at low frequencies

机译：用于在低频下建模线性Debye和Lorentz介电色散的有限元时域算法

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Nikolay S. Stoykov; Todd A. Kuiken; Madeleine M. Lowery;
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年度 2015
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1. Finite-element time-domain algorithms for modeling linear Debye and Lorentz dielectric dispersions at low frequencies [J] . Stoykov N.S., Kuiken T.A., Lowery M.M., IEEE Transactions on Biomedical Engineering . 2003,第9期

机译：有限元时域算法，用于对低频线性Debye和Lorentz介电色散建模
2. Three-Dimensional Time-Domain Finite-Element Simulation of Dielectric Breakdown Based on Nonlinear Conductivity Model [J] . Su Yan, Jian-Ming Jin IEEE Transactions on Antennas and Propagation . 2016,第7期

机译：基于非线性电导率模型的介质击穿三维时域有限元模拟
3. Radio measurements: investigation of permittivity dispersion in the infralow-frequency band by time-domain dielectric spectroscopy [J] . O.I.Gudkov, L.O.Gudkova, M.V.Kashchenko Measurement techniques . 2001,第1期

机译：无线电测量：通过时域介电谱研究红外频带中的介电常数色散
4. COUPLING A LINEAR PRESSURE AND MASS FLOW FREQUENCY MODEL OBTAINED FROM MEASUREMENTS AT THE INTAKE OF AN IC ENGINE WITH A NON-LINEAR TIME DOMAIN CODE [C] . Haitham Mezher, David Chalet, Jerome Migaud ASME biennial conference on engineering systems design and analysis . 2014

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5. Nonparametric nonlinear system analysis and identification in time and frequency domains: Applications to low frequency lung mechanics. [D] . Zhang, Qin. 1998

机译：时域和频域中的非参数非线性系统分析和识别：低频肺力学中的应用。
6. Dielectric relaxation model of human blood as a superposition of Debye functions with relaxation times following a Modified-Weibull distribution [O] . Charandeep Singh Sodhi, Luan Carlos de Sena Monteiro Ozelim, Pushpa Narayan Rathie 2021

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7. A fast algorithm for frequency-domain solutions of electromagnetic field computation of electric devices using time-domain finite-element method [O] . Fu WN, Zhang X, Ho SL 2013

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8. Nonlinear (Time Domain) and Linearized (Time and Frequency Domain) Solutions tothe Compressible Euler Equations in Conservation Law Form [R] . Eenivas, K., Whitfield, D. L. 1995

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Finite-element time–domain algorithms for modeling linear Debye and Lorentz dielectric dispersions at low frequencies

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