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Numerical Study of Schr?dinger Equation Using Differential Quadrature Method

机译:使用差分正交方法进行SCHR?Dinger方程的数值研究

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AbstractIn this paper we have developed the quintic B-spline basis functions based differential quadrature method for the numerical solution of nonlinear Schr?dinger equation. The numerical simulations such as motion of single solitary wave, interaction of two solitary waves, generation of solitary waves using the Maxwellian initial condition, birth of mobile soliton, bound state of solitons have been carried out and results are compared with the analytical solution and some published work. Conserved quantities are also computed numerically for all cases. The stability is discussed using matrix stability method. The scheme is found stable and provides very accurate results as compared to other numerical techniques.]]>
机译:<![cdata [ <标题>抽象 ara id =“par1”>在本文中我们开发了Quintic B样条 基于基于差分正交方法的非线性SCHRα的数值解决方法。 数值模拟,例如单孤波,两个孤波的相互作用,使用Maxwellian初始条件的孤立波的产生,移动孤子诞生,已经进行了孤子的结合状态,并将结果与分析解决方案进行了比较 发表的工作。 对于所有情况,保守的数量也是数值计算的。 使用矩阵稳定性方法讨论稳定性。 与其他数值技术相比,该方案被发现稳定并提供非常准确的结果。 ]]>

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