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A RBF partition of unity collocation method based on finite difference for initial–boundary value problems

机译：基于初始边界值问题有限差异的Unity Conlocation方法的RBF分区

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G. Garmanjani; R. Cavoretto; M. Esmaeilbeigi;
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年度 2018
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1. A RBF partition of unity collocation method based on finite difference for initial-boundary value problems [J] . Garmanjani G., Cavoretto R., Esmaeilbeigi M. Computers & mathematics with applications . 2018,第11期

机译：初边值问题的基于有限差分的统一配置RBF分区
2. Numerical solution of time-dependent stochastic partial differential equations using RBF partition of unity collocation method based on finite difference [J] . Esmaeilbeigi M., Chatrabgoun O., Shafa M. Engineering analysis with boundary elements . 2019,第JULa期

机译：基于有限差分的统一配置方法RBF划分的时变随机偏微分方程数值解
3. Numerical solution of time-dependent stochastic partial differential equations using RBF partition of unity collocation method based on finite difference [J] . Esmaeilbeigi M., Chatrabgoun O., Shafa M. Engineering analysis with boundary elements . 2019,第Jula期

机译：基于有限差异的Unity Collocation方法RBF分区的时间依赖随机偏微分方程的数值解
4. Solving boundary value problems using the generalized (partition of unity) finite element method [C] . Lu, C., Shanker, . 2005

机译：使用广义（单位分区）有限元方法求解边值问题
5. An efficient algorithm based on quadratic spline collocation and finite difference methods for parabolic partial differential equations. [D] . Chen, Tong. 2005

机译：一种基于二次样条搭配和有限差分法的抛物型偏微分方程的高效算法。
6. Implicit finite-difference schemes, based on the Rosenbrock method, for nonlinear Schrödinger equation with artificial boundary conditions [O] . Vyacheslav A. Trofimov, Evgeny M. Trykin 2012

机译：基于Rosenbrock方法的含人工边界条件的非线性Schrödinger方程的隐式有限差分格式
7. A comparison of techniques for overcoming non-uniqueness of boundary integral equations for collocation Partition of Unity methods in acoustics. [O] . Diwan G.C., Trevelyan J., Coates G. 2013

机译：声学中用于克服Unity方法分配的边界积分方程的非唯一性技术的比较。

A RBF partition of unity collocation method based on finite difference for initial–boundary value problems

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