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工程流体力学常用公式电脑计算程序 被引量:2
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作者 王增光 韩瑞仕 《河北冶金》 2001年第3期54-56,共3页
提供了工程流体力学常用公式电脑计算程序,利用这些程序可以快速、准确地计算管道的压力损失、摩擦压力损失系数、流速、雷诺数,求管道直径,或者求紊流过渡管区摩擦压力损失系数,并指出流体的流动性质(层流、紊流光滑管区、紊流过... 提供了工程流体力学常用公式电脑计算程序,利用这些程序可以快速、准确地计算管道的压力损失、摩擦压力损失系数、流速、雷诺数,求管道直径,或者求紊流过渡管区摩擦压力损失系数,并指出流体的流动性质(层流、紊流光滑管区、紊流过渡管区、紊流粗糙管区)。提供了2个简化计算程序,其目的是:在部分条件(如压力、重度、动力粘度、温度…等)不变的情况下,加快多次计算中的进度。 展开更多
关键词 公式 电脑计算程序 工程流体力学 压力损失
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Comparative Analysis of EEG Signals Based on Complexity Measure
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作者 ZHU Jia-fu HE Wei 《Chinese Journal of Biomedical Engineering(English Edition)》 2009年第4期144-148,170,共6页
The aim of this study is to identify the functions and states of the brains according to the values of the complexity measure of the EEG signals. The EEG signals of 30 normal samples and 30 patient samples are collect... The aim of this study is to identify the functions and states of the brains according to the values of the complexity measure of the EEG signals. The EEG signals of 30 normal samples and 30 patient samples are collected. Based on the preprocessing for the raw data, a computational program for complexity measure is compiled and the complexity measures of all samples are calculated. The mean value and standard error of complexity measure of control group is as 0.33 and 0.10, and the normal group is as 0.53 and 0.08. When the confidence degree is 0.05, the confidence interval of the normal population mean of complexity measures for the control group is (0.2871,0.3652), and (0.4944,0.5552) for the normal group. The statistic results show that the normal samples and patient samples can be clearly distinguished by the value of measures. In clinical medicine, the results can be used to be a reference to evaluate the function or state, to diagnose disease, to monitor the rehabilitation progress of the brain. 展开更多
关键词 EEG signal nonlinear dynamics Kolmogorov complexity comparative analysis
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The Application of Levenberg-Marquartb Algorithm in EEG Inverse Problem
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作者 ZOULing MAZheng-hua 《Chinese Journal of Biomedical Engineering(English Edition)》 2005年第1期32-40,共9页
EEG inverse problem has great significance and importance for both cli nical and research applications. It discusses EEG dipole source localization pro blems solved by nonlinear local optimization methods, such as Lev... EEG inverse problem has great significance and importance for both cli nical and research applications. It discusses EEG dipole source localization pro blems solved by nonlinear local optimization methods, such as Levenberg-Marquar t b. This paper presents the relation between location errors and noise level on c ondition that the source number is known; if the source number is not known, the selected number in model may not equal to the actual one, and a computation is carried out and a corresponding discrimination criteria is proposed. Computer si mulation demonstrates that Levenberg-Marquardt algorithm is better than global methods if the source number is small. 展开更多
关键词 EEG inverse problem Levenberg-marquart Equivalen t current dipole
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