analytical signal造句

• Chapter 2 : the basics equations and the complex analytical signal theory are introduced
  第二章：首先介绍了porras提出的超短脉冲光束表达式和复解析信号理论。
• This paper applied 3 - d analytical signal technique to the treatment of aeromagnetic anomalies in south china so as to probe into the application effects of analytical signal technique in areas with different geological settings
  本文用三维解析信号技术对华南航磁异常进行了处理，以探索在不同地质背景地区的解析信号技术的应用效果。
• In particular , based on the complex analytical signal theory , the solutions for the components of a pulsed gaussian - like beam in rectangular symmetry are derived and compared with those derived from slowly - varying - envelop - approximations ( svea )
  本部分给出了时间波形为gauss 、 hyperbolicsecant和lorentz的脉冲光束奇异性的计算模拟，并给出了解决这些奇异性的复解析信号( complexanalyticalsignal )解。
• It divided the south china magnetic fields on the basis of intensities of analytical signals and , in combination with the achievements in seismic and isotopic geochemical studies of south china granites , investigated the deep geological backgrounds for the division of magnetic fields
  根据解析信号的强弱，对华南磁场进行了分区，并结合地震和华南花岗岩同位素地球化学的研究成果探讨了磁场分区的深部地质背景。
• It includes symposia , monographs and reviews , statistics , optimal design of experiments and optimization methods , analytical signal processing , multivariate calibration , chemical pattern recognition , qsar , library searching and expert systems , chemometric education , with 168 references cited
  内容涉及统计学与统计方法、试验设计与优化、分析信号处理、多元校正、化学模式识别、定量构效关系（ qsar ） 、数据库及专家系统、化学计量学教学等方面，共引用文献168篇。
• But the complex analytical signal ( cas ) theory can erase this spatial sigu - larity . in this section , gauss , hyperbolic and lorentz pulsed gaussian beam have been derived and compared svea and cas solution by numerical simulatio n . in section 3 , by using fourier transform technique and applying the paraxial approximation in frequency domain , we derive an integral solution for the transverse and longitudinal components of the light field propagating in free space
  接着，考虑了几种特殊的脉冲gauss光束( pulsedgaussianbeam ) ，结果显示，在此情况下缓变包络近似( slowly - varyingenvelopeapproximation )理论已不再有效，其失效的原因是，该理论导致了脉冲光束解的空间奇异性，并使脉冲光束不再具有符合物理意义的光束行为，而通过复解析信号的分析方法可以消除这种空间奇异性。