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首页> 外文期刊>American Journal of Computational and Applied Mathematics >Solution of Stochastic Ordinary Differential Equations Using Explicit Stochastic Rational Runge-Kutta Schemes
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Solution of Stochastic Ordinary Differential Equations Using Explicit Stochastic Rational Runge-Kutta Schemes

机译:用显式随机有理Runge-Kutta方案求解随机常微分方程

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First order one-stage explicit Stochastic Rational Runge-Kutta methods were derived for the solution of stochastic ordinary differential equations. The derivation is based on the use of Taylor series expansion for both the deterministic and stochastic parts of the stochastic differential equation. The stability and convergence of the methods, found to be absolute stable. These methods were further tested on some numerical problems. From the results obtained, it is obvious that the derived methods; performed better than the ones with which we have analysed and they were compared with our results.
机译:推导了一阶一阶段显式随机有理Runge-Kutta方法来求解随机常微分方程。该推导基于对随机微分方程的确定性部分和随机性部分使用泰勒级数展开式。方法的稳定性和收敛性是绝对稳定的。这些方法在一些数值问题上进行了进一步测试。从获得的结果看,显然是推导的方法。表现比我们所分析的要好,并将它们与我们的结果进行了比较。

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