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Computational simulation to determine the optimal energy requirement in a process using the improved and simplified string method

机译:计算仿真以使用改进的和简化字符串方法确定过程中的最佳能量要求

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In this work we determined computationally the optimal energy requirement to carry a bimolecular substitution nucleophilic reaction (Sn2) from chloromethane to fluoromethane in gas phase and in aqueous solution (implicit solvent by means of a dielectric constant) using the simplified and improved string method [1]. This numerical method allows the determination of the minimum energy path, using a string to link two states separated by a transition or barrier. The string is discretized in a certain number of points (images) and is optimized using a differential equation integration method, the fourth order Runge Kutta, in order for the total force along the string or curve to be minimized, subject to the restriction that the images need to be spaced evenly along the curve. This restriction is enforced by carrying continuously a cubic spline interpolation in order to distribute the images uniformly around the new curve or string obtained. The forces and energies along the string in each image were obtained with the Gaussian 09 software by means of constructing a FORTRAN 90-Gaussian 09 [2] interface, in order to solve a multidimensional constrained optimization problem. By obtaining the minimum energy path in complex dynamical process, it is possible to determine the optimal energy requirements, with industrial applications, in order to produce purer compounds, eliminating secondary products, at lower cost, and the reduction of contaminants and wastes, designing cleaner processes and fostering the implementation of green technologies. The minimum energy paths obtained in this work compared favorably with those published in the literature employing computationally costly QM/MM techniques [3].
机译:在这项工作中,我们确定在计算的最佳能量需求从氯甲烷进行双分子取代的亲核反应(中Sn2),以氟甲烷使用简化和改进的字符串的方法[1在气相和在水溶液中(由介电常数的手段隐式溶剂) ]。该数值方法允许最小能量路径的确定,使用字符串来链接由过渡或阻挡层分隔开的两个状态。该字符串在一定数目的点(图像)离散化,并使用微分方程积分方法中,第四阶Runge Kutta法中,为了沿串或曲线的总力被优化,以最小化,受到的限制是,图像需要沿曲线均匀分布的。此限制是由以均匀地分配所获得的新的曲线或字符串周围的图像连续地携带一个三次样条插值执行。通过构建FORTRAN 90高斯09 [2]的接口,为了解决多维约束优化问题的手段,具有高斯09软件获得沿着每个图像中的字符串中的力和能量。通过获得在复杂的动力学过程的最小能量路径,能够确定最佳的能量需求,随着工业的应用中,为了以产生较纯的化合物,消除副产物,以较低的成本,和污染物和废物的减少,设计清洁器处理和促进绿色技术的实施。在这项工作中所获得的最小能量路径与那些文献中公开的采用计算成本高QM / MM技术[3]相比毫不逊色。

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