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- Ordinary differential equation arnold v. I. 常微分方程。
- Do you know how to solve the differential equation? 你知道如何解這個(gè)微分方程嗎?
- The model of European option pricing for a given stochastic differential equation driven by the Brownian motion and Poisson process is obtained and the solution of the model is given out by using Ito formula and the method of stochastic differential. 針對布朗運動(dòng)和泊松過(guò)程共同驅動(dòng)下股票價(jià)格的隨機微分方程;利用Ito公式和隨機積分的方法;得到了該形式下歐式期權定價(jià)的模型;并給出了模型的求解.
- Newton's second law can be expressed as a differential equation. 牛頓第二定律可表達成微分方程。
- On the basis of the differential equation for decline of production by Arps, J. 本文從Arps;J.
- Inversion of differential equation is applied in many areas of science. 研究了在試井中應用微分方程反演理論的可能性。
- Numerical solution of differential equations. 微分方程的數值解。
- local vertex Poisson differential algebra 局部頂點(diǎn)Poisson微分代數
- The set of all solutions of a differential equation is called the complete or general solution. 一個(gè)微分方程所有解的集合稱(chēng)為方程的全解或通解。
- An important case is the linear homogeneous second-order differential equation with constant coefficients. 一種重要的情形是常系數二階線(xiàn)性齊次微分方程。
- The continuum equation and kinematics differential equation composed the dynamic model of mixed traffic flow. 連續性方程和運動(dòng)微分方程構成了混合交通流的動(dòng)力學(xué)模型。
- The exponent of the derivative of highest order in a differential equation in standard form. 次標準形式下的微分方程里最高次序的微商的冪
- An analog computer used to solve differential equations. 用來(lái)解微分方程的一種模擬計算機。
- This is called a normal system of differential equations. 這稱(chēng)為正規微分方程組。
- To some extent, his work pays dividends in differential equations. 他的工作在某種程度上給微分方程帶來(lái)了好處。
- The analog computers were designed to solve differential equations. 模擬計算機是被設計解決微分方程的。
- Euler then shows how he can get the differential equation whose solutions are called cylinderical waves. 然后,尤拉展示他怎樣得到其解稱(chēng)為圓柱波的微分方程。
- Differential Equations and Their Applications 4th ed. 微分方程及其應用第4版。
- Numerical solution of second order differential equations. 二階微分方程的數值解。
- The Basic Theory of Stability of Functional Differential Equations. 泛函微分方程(超中立型)穩定性的基本理論