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SiH(SiD)自由基的分子结构和基态势能函数的理论研究

The Study on Structure and Potential Energy Function of the Ground State of SiH(SiD) Radical

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【作者】 宋晓书杨向东汪荣凯令狐荣锋刘子江

【Author】 SONG Xiao-Shu~(1,2),YANG Xiang-dong~(1),WANG Rong-Kai~(2),LINGHU Rong-Feng~(2),LIU Zi-jiang(1.Institute of Atomic and Molecular Physics,Sichuan University,Chengdu 610065,China;2.School of Physics and Chemistry,Guizhou Normal University,Guiyang 550001,China)[KH-*2D]

【机构】 四川大学原子与分子物理研究所贵州师范大学理学院四川大学原子与分子物理研究所 成都610065贵阳550001成都610065

【摘要】 运用群论和原子分子静力学方法,推导了SiH(SiD)自由基分子基态的合理离解极限.采用多种方法和基组组合优化计算了SiH(SiD)自由基分子基态的平衡结构,振动频率和离解能.使用二次组态相互作用方法QCISD(T)结合6-311++g(3df,3pd)基组对SiH(SiD)自由基分子基态进行了单点能扫描计算.对标准的Murrell-Sorbie函数进行修正,用最小二乘法分别拟合Murrell-Sorbie函数和修正的Murrell-Sorbie函数得到了SiH(SiD)自由基分子基态的势能函数和对应的光谱常数.结果表明,修正的Murrell-Sorbie势能函数计算所得光谱常数与实验结果符合很好.表明修正的Murrell-Sorbie函数能更为精确地描述SiH(SiD)自由基分子基态的势能函数.

【Abstract】 The electronic states of the ground state and the dissociation limit of SiH(SiD)radical are correctly determined based on group theory and atomic and molecular statics.The equilibrium geometries,harmonic frequencies and dissociation energies of the ground state of SiH(SiD)are calculated using several methods with different basis sets.The potential curves of the ground state is scanned using the Quadratic CI method including Single and Double substitutions(QCISD(T)) with 6-311++G(3df,3pd) basis set.The Murrell-Sorbie function is modified.The potential energy functions and relevant spectroscopic constants(ω_e,ω_eχ_e,B_e and α_e) of this state are obtained by least square fitting to the Murrell-Sorbie function and the modified MurrellSorbie function,respectively.The results showed that the spectroscopic constants derived from the modified Murrell-Sorbie function are in very good agreement with the experimental data,which indicated that the modified Murrell-Sorbie function can correctly present the potential energy function of the ground state of SiH(SiD)radical.

【基金】 国家自然科学基金(10574096);高等学校博士点专项科研基金(20050610010);贵州省教育厅自然科学重点项目基金(2005105)
  • 【文献出处】 四川大学学报(自然科学版) ,Journal of Sichuan University(Natural Science Edition) , 编辑部邮箱 ,2006年05期
  • 【分类号】O561.1
  • 【被引频次】10
  • 【下载频次】121
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