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1)  discrimination methods
辨伪方法
2)  calligraphy authentication
书法辨伪
3)  The exegesis and evidential learning
训诂辨伪考证方法
4)  pseudo-spectral method
伪谱方法
1.
A numerical wave model is developed to simulate freak wave generation,which is based on the modified four-order nonlinear Schrdinger equation governing the slow variation of complex envelope in deep water and a standard split-step,pseudo-spectral method.
基于控制深水复波包演化的修正的四阶非线性薛定谔方程和离散时间步长的伪谱方法,建立了畸形波生成的数值模型,模拟了边带扰动初始条件下满足边带不稳定性条件时波列的演化,统计了演化过程中生成的畸形波,并对该过程中谱成分能量的变化进行了分析。
2.
Based on pseudo-spectral method,this article calculates focusing and active sonar of time reversal in shallow water environment and introduces evolution process of forward modeling sound field distribution and back analysis sound field distribution for noise source frequency of 100Hertz.
本文基于伪谱方法对浅海波导环境中的时间反演聚焦和时间反演主动声纳进行了计算,给出了声源频率为100Hz的正演和反演声场分布的演化过程。
3.
In this paper,the four-order nonlinear Schrodinger equations and the pseudo-spectral method are introduced to develop a 2-D numerical water flume based on the Benjamin-Feir instability of random wave trains,which is adopted to simulate the freak waves in deep water.
通过引入四阶非线性薛定谔方程,基于随机波列演化的Benjamin-Feir不稳定性,采用伪谱方法建立了二维深水波浪数值水槽来模拟海洋中的畸形波现象。
5)  Pseudospectral method
伪谱方法
1.
Calculations of high order harmonic generation and ionization probability of o ne-dimensional atom in the intense laser field with pseudospectral method;
用伪谱方法计算强激光场中一维原子的高次谐波和电离几率
2.
In this paper, we propose a new numerical method which is a least squares approximation based on pseudospectral method for the biharmonic equation with nonhomogeneous boundary conditions in a two dimensional domain.
本文对二维双调和方程非齐次边值问题提出了一种新的数值逼近方法:基于伪谱方法的最小二乘逼近,证明了这种最小二乘逼近解是唯一存在的,并给出了误差估计,结果表明这种方法亦具有谱精度。
3.
We solve time-dependent Schrodinger equation of one-dimensional atom in intense laser field with pseudospectral method by introducing nonlinear space transformation.
本文通过引入非线性空间变换,用伪谱方法数值求解了一维原子在强激光场中的含时Schr(?)dinger方程,研究了一维模型原子在强激光场中的高次谐波和电离几率,其结果与分裂算符方法所得的结果符合得很好。
6)  quasi-Monte Carlo methods
伪-MonteCarlo方法
补充资料:无辨
1.见"无辩"。
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