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- Time Domain Integral Equation (TDIE) 时域积分方程
- Computation of transient acoustic scattering from irregular-shaped objects using time domain integral equation method 用时域积分方程法计算不规则形状目标的瞬态声散射
- time domain integral equation 时域积分方程
- Time domain magnetic field integral equation 时域磁场积分方程
- Time domain electric field integral equation 时域电场积分方程
- Time domain electric field integral equation (TDEFIE) 时域电场积分方程
- Applying the full wave analysis for aperture coupled microstrip antennas,the spectral domain integral equations are founded and solved numerically by the method of moments. 本文利用全波分析,建立了口径耦合微带天线的谱域积分方程,并用矩量法求其数值解。
- The Iterative Solver for Time Domain Magnetic Field Integral Equation 时域磁场积分方程迭代求解
- The GSC is the most popular method in time domain. 宽带旁瓣对消器是最常用的一种时域宽带波束形成方法。
- The motion equation of the structure is in both time domain and Laplace domain. 在时间域和拉氏域内建立了它的动力学方程.
- Codes which are mutually orthogonal in time domain. 同一个组内的码在时域上相互正交。
- This is referred to as domain integrity. 这称为域完整性。
- From the time domain, it maybe is the last one thermal event age. 从“时域”看 ,可能是岩石所在环境发生的最后一次“热”事件 (如强烈地震 )的年代
- The hybrid approach of EB-FEM combined with domain decomposition method (DDM) and boundary integral equation (BIE) is introduced. 研究了区域分解法(DDM)与EB一FEM、边界积分方程(BIE)法相结合的混合算法一DDM/F EM一BIE方法。
- These equation can be transformed back again into the time domain to describe the platform motion explicitly as a function of time. 这些方程可以再转换到时间域,以便清楚地用时间的函数来描述平台的运动。
- These equation can be transformed back again into e time domain to describe the platform motion explicitly as a function of time. 这些方程可以再转换到时间域,以便清楚地用时间的函数来描述平台的运动。
- Domain integrity is the validity of entries for a specific column. 域完整性指特定列的项的有效性。
- In the case of non-magnetic substances there is only one integral equation. 在非磁性物质的情况下,只有一个积分方程。
- The mooring force on buoy is calculated in use of the catenary"s theory and B-Spline functions fitting, then the motion equation is solved in time domain. 具体方法是通过悬链线理论和B样条拟合求得浮筒所受的锚链力,然后求解结构的时域运动方程得到结构物的运动响应和锚泊系统的内部应力。
- Straightforward algebra leads to the integral equation quoted above. 上面引用了简单代数的积分方程。