报导了阿达玛变换在示波计时电位法中的应用。
By using the technique of Fast Hadamard Transform(FHT), the Hadamard harmonic potentials for both a.
阿达玛变换应用到核磁共振成象技术中，能提高成象技术的灵敏度。
Application of Hadamard transform in nuclear magnetic resonance (NMR) imaging enhances the sensitivity of NMR imaging.
测试结果表明，利用本系统可以完成荧光信号采集和哈达玛变换的数据处理。
The result of the testing show that the Hadamard transform capillary electrophoresis system this system can achieve the acquiring and processing of the fluorescence signal.
编码模板是阿达玛变换成像光谱仪的关键部件，用以代替入射狭缝和出射狭缝。
Encoding template is a key component of Hadamard transform imaging spectrometer. It is used to substitute the incident slit and exit slit.
本文阐述了阿达玛变换在线扫描核磁共振成象中应用原理，推出了合成的激发信号相位与阿达玛编码关系。
In this paper we explained the principle of line scan Hadamard transform NMR imaging and deducted the relation of Hadamard cede to the phase of excitation signals.
叙述了阿达玛变换光谱成像仪的原理及仪器构成，对阿达玛编码模板引起的光谱混叠现象进行了分析研究。
The principle and instrument structure of Hadamard transform spectral imager is described, and spectra aliasing caused by Hadamard encoding mask is investigated.
本文详细分析辅助同步码序号识别算法，在此基础上提出了一种基于快速哈达玛变换的FPGA实现方案。
Based on the analysis on algorithm for SSC sequence number identification, an FPGA implementation scheme using fast Hardarm transform are presented.
实验结果表明，将阿达玛变换应用于激光光谱测量，在不增加测量次数的情况下，可以有效地提高系统的信噪比。
The experimental result indicates that Hadamard transform is applied in spectral measurement, and the SNR can be improved effectively when the measurement times are not increased.
快速哈达玛变换(FHT)是数字信号处理中的基本变换之一，在移动通信、多媒体编解码中得到了广泛的应用。
Fast Hadamard transform (FHT) is a basic transformation in digital signal processing, which is widely used in mobile communications and Multimedia coding.
本发明提供一种可多通道同时探测、高能量输入、结构简单、成本低、使用方式灵活、设备体积小、重量轻的基于阿达玛变换编码的高分辨率光学遥感载荷系统。
The system has the advantages of simultaneous detection of multiple channels, high energy input, simple structure, low cost, flexible use mode, small equipment volume and light weight.
利用速度变换给出托玛斯旋进，并应用于玻尔氢原子；利用时间膨胀给出托玛斯角速度；最后计算轨道自旋相互作用能．。
Using transformation of velocities and time dilation, Thomas precession is derived and applied to deduce the spin-orbit interaction energy.
利用速度变换给出托玛斯旋进，并应用于玻尔氢原子；利用时间膨胀给出托玛斯角速度；最后计算轨道自旋相互作用能．。
Using transformation of velocities and time dilation, Thomas precession is derived and applied to deduce the spin-orbit interaction energy.
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