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- 關(guān)于收縮性非線(xiàn)性初值問(wèn)題多步Runge-Kutta方法的動(dòng)力特征Dynamics of Multistep Runge Kutta Methods for Contractive Nonlinear Initial Value Problems
- 多步Runge-Kutta方法multistep Runge-Kutta methods
- 多multi-
- Runge-Kutta方法Runge-Kutta method
- 二階Runge-Kutta方法Runge-Kutta two-order method
- 步march
- 多個(gè)multi-
- 在求解Euler方程方面，采用格心格式的有限體積法進(jìn)行空間離散，四步Runge-Kutta法作時(shí)間推進(jìn)，二階、四階人工耗散作為穩定措施，還采用當地時(shí)間步長(cháng)和隱式殘值光順提高收斂速度。The cell-centered symmetric finite volume arithmetic and Runge-Kutta time stepping scheme are performed to solve Euler equation. The two order and four order artificial dissipation is introduced for stability, local time stepping and implicit residual smoothing technique is applied to save computer time.
- 多年many years
- TVDRunge-Kutta方法TVD Runge-Kutta method
- 多云cloudy
- 第一步step one
- 那么多tanto
- 多大how big
- 越來(lái)越多more and more
- 由Hamilton光學(xué)中的Lagrange方程推出光線(xiàn)方程,用Runge-Kutta方法求解光線(xiàn)方程,給出光線(xiàn)連跡的新方法。After the equation of light raysis inferred from the Lagrange equation in Hamilton optics and solved by means of Runge-Kutta method, a new method of ray tracing is provided.
- 多年來(lái)for the past many years
- 多的creber
- 越來(lái)越多的increasing
- 多層multilayer
