• 构造了求解群中子扩散方程混合间断有限元格式,研制了相应计算程序。

    A variational formula combining mixed finite element method with discontinuous finite element method is derived for solving the two-group neutron diffusion equation in 2d.

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  • 第四章里非线性对流扩散方程构造特征有限元两重网格算法,并给出了相应的收敛性分析,数值例子。

    In chapter 4, for 2d nonlinear convection-dominated diffusion equation, a two-grid scheme of characteristic finite-element solution is constructed.

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  • 建立粉尘巷道中的传递方程一个平流扩散输运方程

    The transfer equation for dust given in this paper is a equation of two dimensional airflow diffusion transport.

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  • 本文研究常系数反应扩散方程交替方向隐式差分格式。

    Secondly, a compact ADI difference scheme is presented by introducing a variable of intermediate value.

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  • 二维情况下,忽略扩散效应,利用汉克尔积分变换法最陡下降法求解扩散方程波动方程得出了位移解析表达式

    The thermal equation and wave equation are solved by the methods of Hankel transform and steepest descent, and the general expression of displacement is obtained.

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  • 本文二维水流方程和平面扩散方程模拟电厂排水阳江中的扩散情况。

    In this paper, a two-dimensional flow equation and a thermodiffusion equation are used to simulate the diffusion feature of the cooling water drained into Puyang River by Xiaoshan Power Plant.

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  • 采用箱式模型ADI流体方程对流扩散模型计算浔江湾海水交换时间,分析浔江湾的动力特点和湾内海水交换时空分布的特点。

    With the box model, 2D ADI tidal current equation and convectiondiffusion model, the exchange time of Xunjiang bay water is computated.

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  • 有限体积为核心,建立了求解浅水方程对流扩散方程模型体系

    Based on the Finite Volume Methods (FVM), model system is developed to solve the 2d shallow water equation and convection-diffusion equation.

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  • 运用待定系数,建立了求解对流扩散方程HAUC2格式。

    By using the undetermined coefficient method, a new scheme is derived from the HAUC2 scheme to simulate the two dimensional convection-diffusion equation.

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  • 其次我们得到一类带有非线性扩散MBSC B方程二维有界区域存在唯一性

    Then the existence and uniqueness of weak solutions for a BSCB System with nonlinear diffusion term are established on 2-d bounded domains.

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  • 其次我们得到一类带有非线性扩散MBSC B方程二维有界区域存在唯一性

    Then the existence and uniqueness of weak solutions for a BSCB System with nonlinear diffusion term are established on 2-d bounded domains.

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