分子香豆素C14H12NO2F3红外光谱的半经验程序研究和计算

A. Mohammed, Awatf Jasem, Muklis Abrahem
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引用次数: 0

摘要

本工作旨在利用半实验和MNDO-PM3方法研究非线性分子(C522)的势能和振动频率,通过包括键长和键夹角的初始和最终矩阵计算分子的几何空间形状,分子中每个原子的表面角和电荷,以及分子势能曲线,取决于键长的变化(C15-C6)(C2-O3)(C15-F18)(C13-N12)(C14-H29)(C6═C1)(C2═O23)与所获得的能量值的关系,并且分子在平衡状态下的总能量为(-3915.10178eV)并且在每个键的平衡距离处的总能量分别为(1.53A)、(1.37A)、(1.35A)、(1.48A)、(1.10A)、,(5.90738eV),(4.41122eV)、(7.53398eV)和(7.56607eV)。此外,计算了分子轨道的能量值,包括最高被占据分子轨道(EHOMO)、最低未被占用分子轨道(ELUMO),并且分子的能隙(Egap)等于(7.38eV)。当分子在振动平衡状态下的振动频率和基本振动模式等于90振动模式时,还计算了分子的振动频率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Study and Calculation of the IR Spectrumfor Moleculecoumarin C14H12NO2F3 by Semi-Empirical Programs
This work aims to study potential energy and vibrational frequencies of a non-linear molecule (C522) using semi-experimental and MNDO-PM3 method, the geometric space shape for molecule was calculated through the initial and final matrix which includes the bonds lengths and the angle between bonds, surface angles and the charge of each atom in the molecules and from the curve of potential energy for molecule and depending on the change of the bond length (C15—C6) (C2—O3) (C15—F18) (C13—N12) (C14—H29) (C6═C1) (C2═O23) of the molecules versus the energy values obtained, and the total energy for molecules at equilibrium state was (-3915.10178 eV) and at equilibrium distance for each bond (1.53 A ), (1.37 A ), (1.35 A ), (1.48 A ), (1.10 A ), (1.34 A ) and (1.21 A ) respectively and from the potential energy curve, the dissociation energies were calculated for each bond are (5.69258 eV), (2.45383 eV), (5.90738 eV), (4.41122 eV), (7.53398 eV), (7.56607 eV) and (8.41981 eV) respectively. In addition, the energy values of the molecular orbitals are calculated including highest occupied molecular orbital (EHOMO), lowest unoccupied molecular orbital (ELUMO) and the energy gap for molecular (Egap) was equal to (7.38 eV). The vibrational frequencies of the molecule were also calculated when the vibrational frequencies for molecule at equilibrium state of vibration and the basic vibration modes were equal to 90 vibration mode.
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