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initial value problem
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1. problem involving a differential equation with given initial conditions 2. problem to find... Afișați mai multe
初值问题
初始值问题
初值問題
Solve the initial value problem with piecewise data.
用分段数据求解初值问题.
Solve the initial value problem with a sum of exponential functions as initial data.
用指数函数的和作为初始数据求解初值问题.
He solved completely the initial value problem for general non-linear hyperbolic equations in two independent variables.
他完全解决初始值问题的一般非线性双曲型方程在两个独立的变数。
He studied solutions of the initial value problem for three-dimensional Navier-Stokes equations.
他研究解决方案的初始值问题的三维N - S方程。
Then, by analyzing relation between constraint variables and control variables, the initial value expression is got to solve the initial value problem of differential corrections.
通过分析约束变量与控制变量之间的关系,得到能够解决微分修正初值问题的初值表达式。
He published On the Navier - Stokes initial value problem in 1962 in which he gave a careful and readable account of the initial-value problem for the Navier - Stokes system.
他出版的 纳维-斯托克斯初值问题在 1962年,他发表了谨慎和可读性帐户的初值问题的纳维-斯托克斯系统。
He proved the well-posedness of the initial value problem for wave equations in what is now called Sobolev spaces two decades before these spaces became a common tool for specialists.
他证明以及定性的初始值问题的波动方程在现在所谓的Sobolev 空间二十年前这些空间成为一个共同的工具的专家。
He was now interested in operator on Hilbert spaces and applied these tools to initial value problem for hyperbolic equations.
他现在感兴趣的运营商对Hilbert空间和应用这些工具初值问题双曲型方程。
Solve an initial value problem for an inhomogeneous differential equation using GreenFunction.
用 GreenFunction 求解非齐次微分方程的初始值问题.
Initial value problem for the heat equation with piecewise initial data.
用分段初始数据求解热传导方程的初值问题.
Any differential equation will have many solutions, and each constant represents the unique solution of a well-posed initial value problem.
任何微分方程都有許多的解,每一個解都是一個良態初值問題的唯一解。
An older proof of the Picard-Lindelöf theorem constructs a sequence of functions which converge to the solution of the integral equation, and thus, the solution of the initial value problem.
較早期證明皮卡-林德勒夫定理的方式是建構一個函數的數列,最終會收斂到積分方程的解,也就是初值問題的解。
In the theory of differential equations, Lipschitz continuity is the central condition of the Picard-Lindelöf theorem which guarantees the existence and uniqueness of the solution to an initial value problem.
在微分方程,利普希茨連續是皮卡-林德洛夫定理中確保了初值問題存在唯一解的核心條件。
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