蒸发黑洞量子热辐射中的坐标变换

从变加速直线运动黑洞的角度，证明了广义Ｔｏｒｔｏｉｓｅ坐标变换中ｋ只能取关于ｖ，θ是常数的形式。     

喜树碱的电子结构与抗癌活性

采用PM3—MO方法,对20(s)—喜树碱进行了量子化学计算,给出了分子轨道及其能级、电荷密度、键长、二面角参数等.结果表明:喜树碱分子几乎完全呈平面结构且多环之间相互共轭,由此推测该多环共轭平面结构在与DNA—TopoI复合物相作用时,α 羟基内酯环的内酯部位作为特殊的亲核位点与之作用,从而发挥抗癌活性.     

一维Heisenberg格子磁性链:代数Bethe-Ansatz方程

本文研究一维Heisenberg格子磁性链的量子完全可积性.通过求解杨-Baxter方程,得到了量子R矩阵,进而构造了此模型的代数Bethe-Ansatz方程.     

由简单芳胺合成三苯二恶嗪荧光染料

以简单芳胺为原料合成了八个三苯二恶嗪型荧光染料，测定了它们在甲苯和ＤＭＦ中的吸收光谱和荧光光谱。结果表明，随着溶剂极性增大，荧光量子产率减少，而Ｓｔｏｋｅｓ位移增大。当在３－，１０－位引入－ＯＣＨ３时，甲苯中，染料荧光量子产率为７５％。     

Formalism, Ontology and Methodology in Bohmian Mechanics

The relationship between mathematical formalism, physical interpretation and epistemological appraisal in the practice of physical theorizing is considered in the context of Bohmian mechanics. After laying outthe formal mathematical postulates of thetheory and recovering the historical roots ofthe present debate over the meaning of Bohmianmechanics from the early debate over themeaning of Schrödinger's wave mechanics,several contemporary interpretations of Bohmianmechanics in the literature are discussed andcritiqued with respect to the aim of causalexplanation and an alternative interpretationis proposed. Throughout, the over-arching aimis to exhibit the connections betweenmathematical, ontological and methodologicalquestions in physical theory and to reflect onthe rationality of physical theorizing in lightof the present case.     

不变量理论求光在光纤中传播和几何相因子

用量子不变量理论研究光在一般光纤中传播的系统 ,求出此系统的精确解     

Au原子偶宇称J=1／2,3／2Rydberg能谱的QDT分析

根据QDT对Au原子偶宇称J=1/2,3/2能谱实验数据进行了分析,重新计算了电离阈值,修正了前人结果;计算了ns~2S_(1/2)、nd~2D_(3/2)2个系列n≤300的所有589个谱项值,合理地再现了所有现存实验观测结果,同时对534个谱项值作了理论预言。     

A Uqp (ul, 1) model for vibrational molecular spectra

A Uqp (ul,1) model is presented for describing vibrational spectra of diatomic molecules. The model is tested on the vibrational spectra in the X~1∑_8~+ state of H_2 obtainel thrugh the Rydberg-Klein-Ress (RKR) method.     

势函数V（r）=Z^2r^-4-d1d2r^-3的离子的Hamiltonian本征方程的精确解

采用连分法，得到离子之间相互作用势为V(r)=Z^2r^-4-d1d2r^-3的离子的Hamiltonian算符的精确能量本征值和能量本征函数。