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Heteronuclear diatomic force constants clarified through perturbation theory II

机译:通过微扰理论II阐明了异核双原子力常数

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A simple relationship between the heteronuclear diatomic force constant (K-AB) and the homonuclear diatomic force constants (K-AA, k(BB)), which was proposed in a previous report, has been improved through the second-order perturbation theory as K-AB = xi(3)(K-AA . K-BB)(1/2); xi = (R-AA . R-BB)(1/2) /R-AB. where xi denotes the correction factor in which R-AB, R-AA, and R-BB are the equilibrium internuclear distances of diatomic molecules AB, AA, and BE, respectively. To test the above expression, a large number of heteronuclear diatomic force constants have been calculated and compared with those obtained from normal coordinate analyses as well as ab initio quantum mechanical methods (Gaussian 98W). We have found that the above modified expression better reproduces the force constants of most heteronuclear diatomic molecules than the previous expression. It is therefore expected that the expression may also be applied to the prediction of stretching force constants between heteronuclear diatomics in various polyatomic molecules. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 36]
机译:先前报告中提出的异核双原子力常数(K-AB)和同核双原子力常数(K-AA,k(BB))之间的简单关系通过二阶扰动理论得到了改进K-AB = xi(3)(K-AA。K-BB)(1/2); xi =(R-AA。R-BB)(1/2)/ R-AB。其中xi表示校正因子,其中R-AB,R-AA和R-BB分别是双原子分子AB,AA和BE的平衡核间距。为了测试上述表达式,已计算出大量的异核双原子力常数,并将其与从正态坐标分析以及从头算量子力学方法(高斯98W)获得的常数相比较。我们已经发现,以上修饰的表达比先前的表达更好地再现了大多数异核双原子分子的力常数。因此,期望该表达也可以应用于各种多原子分子中的异核双原子之间的拉伸力常数的预测。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:36]

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