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Effect of dissociation energy on Shannon and Rényi entropies

机译:离解能对香农和仁尼熵的影响

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The analytical solutions of the three dimensional Schr?dinger equation for the Generalized Morse potential is obtained via parametric Nikiforov–Uvarov method and Formula method. The results are compared with the results obtained from two other methods. The results obtained are found to be in good agreement with the previous results. Thereafter, the position space and momentum space Shannon entropy and Rényi entropy are calculated using a new approach (integral limit) which is more straight forward and less cumbersome. The effect of the dissociation energy on the Shannon entropies is investigated in detail. This is then applied to the Morse potential well. The point of maximum stability of a particle in a system for both Shannon entropy and Rényi entropy are also investigated. The results obtained obey the Heisenberg uncertainty principle and are in agreement with those in the literature.
机译:通过参数Nikiforov–Uvarov方法和公式方法获得了广义莫尔斯电势的三维Schr?dinger方程的解析解。将结果与从其他两种方法获得的结果进行比较。发现获得的结果与先前的结果非常吻合。此后,使用一种新方法(积分极限)来计算位置空间和动量空间的香农熵和Rényi熵,该方法更加简单明了,并且不那么麻烦。详细研究了离解能对香农熵的影响。然后将其应用于莫尔斯电势井。还研究了香农熵和Rényi熵系统中粒子的最大稳定性。获得的结果服从海森堡不确定性原理,并且与文献中的一致。

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