二元混合超声气流的剖面和质量分布

用气相电子衍射法和质谱相联合,分析了二元混合超声气流的剖面和质量分布情况。证明质谱利于确定气流剖面和气流中粒子的质量分布,而电子衍射则可以给出气流剖面和气流中生成了何种固相的信息。     

气相色谱-质谱法研究香稻品种白香糯化学成分

本文采用同时蒸馏－萃取法（Ｓｉｍｕｌｔａｎｅｏｕｓ Ｄｉｔｉｌｌａｔｉｏｎｓ－Ｅｘｔｒａｃｔｉｏｎ,ＳＤＥ）提取了香稻品种－白香糯的挥发性香味成分,采用气相色谱－质谱（ＧＣ／ＭＳ）联用技术鉴定了白香糯的２３种非酸性香气成分。对其中最重要的香气成分２－乙酰基－２－吡咯啉进行了定量测定。     

可积系统棗求迹公式和h逆谱分析

研究了二维无关联四次振子系统,有理环面上积分Hamiltonian运动方程给出了系统一系列周期轨道和经典物理量,使用半经典近似下的Berry-Tabor求迹公式,得到了半经典的态密度．应用Fourier变换分析了每条周期轨道对态密度的贡献,并与量子态密度的Fourier变换结果比较证实了半经典求迹公式的有效性．     

在代数多重网格法中的新插值公式

推导出代数多重网格法的一个新的插值公式。理论分析和数值计算表明这个公式很有效,且适用性强。推广了原代数多重网格法的应用范围,能够求解一些很病态的代数方程组。     

求解Biot固结方程组的广义差分法

主要研究求解Biot固结方程组的广义差分法及其数值实验,得到了计算结果。     

莫比乌斯变换及其物理应用

北京科技大学陈难先教授把数论中的一条古老定理:莫比乌斯变换推广到普通函数并创造性地用之于物理学中许多反问题,取得了巨大成功。在此以更直观和易于理解的方式导出陈氏定理,并通过一些具体实例展示其应用前景。     

双电荷离子[C12H12N2O]2+和[C12H12N2S]2+的气相单分子分解反应研究

The unimolecular dissociation reactions of doubly charged ions were reported,which resulted from a tandem mass spectrometer and a reversed geometry double focusing mass spectrometer by electron impact.Mass analyzed ion kinetic energy spectrometry(MIKES) was used to obtain the kinetic energy releases in charge separation reactions of doubly charged ions.The intercharge distances between the two charges at transition states can be calculated from the kinetic energy releases.Transition structures of unimolecular dissociation reactions were infered from MIKES and MS/MS.     

An interpolation formula of the derivatives of higher order

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Mass Transport of β-Diketonate Precursors for MOCVD of YBa_2Cu_3O_(7-δ) High T_c Superconducting Thin Films

IntroductionSoonafterthediscoveryofhighT.supercoducting(HTSC)oxides,metalor-ganicchemicalvapourdeposition(MOCVD)wasproposedforpreparingtheirthinfilms[1j.Asgenerallyacceptedtoday['J,thistechniquehasdemonstrateditssuperioradvantagesinmakinglargeareahighqualityHTSCthinfilmsandwillplayamajorroleintheadvanceofdeviceapplicationofHTSCthinfilmsoverthenextfewyears.TheprecursorsusedinMOCVDforpreparinghighT.superconductingthinfilmsaremostlymetalbeta-diketonates.Theyaresolidsatroomtemperatureand…     

Phase Space Transformations of Gaussian Diffusions

It is shown that for Gaussian diffusions, the transformation back to Brownian motion, usually accomplished via the Girsanov (or Feynman–Kac) formula and time-shift, can be obtained by a classical canonical, i.e. symplectic, transformation in phase space. The method is based on constants of motion, in this case the Wronskian. Similar transformations for general diffusions are briefly discussed.