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^3He质谱测定技术研究 被引量:2
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作者 郭文胜 喻祯静 +2 位作者 李洁 李庆松 宋晓晶 《原子能科学技术》 EI CAS CSCD 2003年第6期499-502,共4页
通过质谱分析方法测定氢同位素气体中单原子离子的离解系数,提高对氢同位素气体质谱重叠峰的分辨能力,解决了氢同位素气体中微量3He测定技术问题。研究结果表明:当氢同位素气体中氚丰度大于5%时,该方法可以准确测定氢同位素气体中的3He... 通过质谱分析方法测定氢同位素气体中单原子离子的离解系数,提高对氢同位素气体质谱重叠峰的分辨能力,解决了氢同位素气体中微量3He测定技术问题。研究结果表明:当氢同位素气体中氚丰度大于5%时,该方法可以准确测定氢同位素气体中的3He含量,3He含量相对标准偏差小于0 6%。 展开更多
关键词 ^3HE 质谱分析 离解系数 单原子离子
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Raman spectroscopy and ionic structure of Na_3AlF_(6-)Al_2O_3 melts 被引量:6
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作者 胡宪伟 曲俊月 +3 位作者 高炳亮 石忠宁 刘风国 王兆文 《Transactions of Nonferrous Metals Society of China》 SCIE EI CAS CSCD 2011年第2期402-406,共5页
Raman spectrum of molten cryolite was recorded. Based on the new understanding of the scattering coefficients, contents of various structural entities in acidic NaF-AlF3 melts at 942-1 024 ℃ in previous research were... Raman spectrum of molten cryolite was recorded. Based on the new understanding of the scattering coefficients, contents of various structural entities in acidic NaF-AlF3 melts at 942-1 024 ℃ in previous research were reanalyzed. The new quantitative analysis results show that when cryolite ratio(CR) is less than 2, AlF4- is the dominant anion in the melts, and its mole fraction is about 0.70 for melts with CR=1.5 and 0.50 for melts with CR=2. When CR is more than 2.5, the mole fraction of AlF6^3- is relatively large, which is around 0.45 for melts with CR=2.5. Ionic structure of Na3AlF6-Al2O3 melts was investigated by UV-Raman spectroscopy. Octahedral AlF6^3- and tetrahedral AlF4- are proved to exist with possible partial replacement of F- by O^2-. Al2O2F4^2- with a large scattering coefficient also exists in the melts in which alumina concentration is more than 4% (mass fraction). The increase of temperature causes blue-shift of the bands in the Raman spectra. 展开更多
关键词 Raman spectroscopy Na3AlF6-Al2O3 melts scattering coefficient complex ion aluminum electrolysis sealed cell
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Modeling for mean ion activity coefficient of strong electrolyte system with new boundary conditions and ion-size parameters
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作者 李弥异 方涛 《Chinese Journal of Chemical Engineering》 SCIE EI CAS CSCD 2015年第7期1169-1177,共9页
A rigorous approach is proposed to model the mean ion activity coefficient for strong electrolyte systems using the Poisson-Boltzmann equation. An effective screening radius similar to the Debye decay length is introd... A rigorous approach is proposed to model the mean ion activity coefficient for strong electrolyte systems using the Poisson-Boltzmann equation. An effective screening radius similar to the Debye decay length is introduced to define the local composition and new boundary conditions for the central ion. The crystallographic ion size is also considered in the activity coefficient expressions derived and non-electrostatic contributions are neglected. The model is presented for aqueous strong electrolytes and compared with the classical Debye-Hfickel (DH) limiting law for dilute solutions. The radial distribution function is compared with the DH and Monte Carlo studies. The mean ion activity coefficients are calculated for 1:1 aqueous solutions containing strong electrolytes composed of alkali halides. The individual ion activity coefficients and mean ion activity coefficients in mixed sol- vents are predicted with the new equations. 展开更多
关键词 Activity coefficient ElectrolyteIon size Poisson-Boltzmann equation
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LINEAR QUADRATIC REGULATION FOR DISCRETE-TIME SYSTEMS WITH INPUT DELAY:SPECTRAL FACTORIZATION APPROACH
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作者 Hongguo ZHAO Huanshui ZHANG +1 位作者 Hongxia WANG Chenghui ZHANG 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2008年第1期46-59,共14页
The infinite-horizon linear quadratic regulation (LQR) problem is settled for discretetime systems with input delay. With the help of an autoregressive moving average (ARMA) innovation model, solutions to the unde... The infinite-horizon linear quadratic regulation (LQR) problem is settled for discretetime systems with input delay. With the help of an autoregressive moving average (ARMA) innovation model, solutions to the underlying problem are obtained. The design of the optimal control law involves in resolving one polynomial equation and one spectral factorization. The latter is the major obstacle of the present problem, and the reorganized innovation approach is used to clear it up. The calculation of spectral factorization finally comes down to solving two Riccati equations with the same dimension as the original systems. 展开更多
关键词 Diophantine equation infinite-horizon LQR reorganized innovation spectral factorization stochastic backwards systems.
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