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- 四階Runge-Kutta法four-order runge-kutta method
- 方法:根據四階Runge-Kutta算法,采用Excel軟件編寫(xiě)基于藥動(dòng)學(xué)參數的程序。Methods: Microsoft Excel was used to write a Microsoft Excel spreadsheet based on the four stage Runge-Kutta algorithm.
- 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.
- Runge-Kutta法Runge-Kutta method
- 對角隱式Runge-Kutta法diagonally implicit Runge-Kutta method
- 文章首先分析了幾種常用織物仿真算法如Euler算法、Midpoint算法和4階Runge-Kutta算法,然后對各種算法的織物仿真性能進(jìn)行了分析和比較。Some common algorithms for cloth simulation such as Euler,Midpoint and 4 order Runge-Kutta are analysed and their properties are compared in the paper.
- 四階色散Fourth-order dispersion
- 在采用各向異性湍流動(dòng)能閉合方案和 3階Runge Kutta時(shí)間積分方案的大渦模式中 ,引入由森林冠層粗糙元造成的動(dòng)量拖曳項、熱量輸入項和TKE耗散項 ,以模擬森林冠層和森林邊界層的氣象場(chǎng) .Based on a large eddy simulation (LES) model with anisotropy subgrid scale closure model and an explicit multi-stage third-order Runge-Kutta scheme, the drag term on momentum, the heat source term and the production term of turbulent kinetic energy (TKE) imposed by the canopy elements are introduced to the LES equations to simulate the meteorological field in the forest canopy and the forest boundary layer.
- 四階方程fourth-order equation
- 四階差分four-order difference
- 四階近似法four-order approximation
- 四階累積量fourth-order cumulant
- 四階折疊點(diǎn)folds of degree 4
- 四階非線(xiàn)性奇異拋物方程的半離散有限元方法的后驗誤差估計A POSTERIORI ERROR ESTIMATION WITH FINITE ELEMENT SEMI- DISCRETE METHODS FOR FOURTH ORDER NONLINEAR SINGULAR PARABOLIC EQUATIONS
- 而在求解 Euler方程計算中 ,采用的是 Jameson的有限體積法 ,它可以適合任意形狀的網(wǎng)格單元 ,以及四步 Runge-Kutta時(shí)間推進(jìn)。In the Euler computation, the Jameson's finite volume solver used by arbitrary grids and four-stage Runge-Kutta time-stepping method are applied in solving Euler equation.
- 四階拋物方程fourth order parabolic equation
- 四階波動(dòng)方程fourth order wave equation
- 四階微分方程fourth-order differential equation
- 四階單步格式forth order single scheme
- 四階偏微分方程four order partial differential equation
