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adjoint difference equation相关的网络例句

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与 adjoint difference equation 相关的网络例句 [注:此内容来源于网络,仅供参考]

The ammonia volatilizing of fertilizer is suit to the dynamic equation as Y=a+bt, the coefficients in the equation are related to the kind of fertilizer, temperature and water content of soil, and the dynamic equation about ammonia volatilization including water and temperature and the is developed.

肥料氨累积挥发量符合零级反应动力学方程Y=a+bt,方程中系数与肥料种类、温度和土壤含水量有关,碳铵a、b值均比硫酸铵高,土壤含水量增大,a、b值降低,温度升高,a、b值增大,并由此得到含温度或土壤湿度因子的肥料氨挥发动力学方程,并建立了含水、热因子的肥料氨挥发水热耦合效应动力学方程。

In this paper, we study nonlinear perturbation analysis of mesoscale verticalcirculation and evolution equation by means of f plane, non-hydrostatic balance andfilter model. Outstanding nonlinear characteristic of mesoscale disturbance invertical direction, we obtain nonlinear symmetric disturbance equation anddisturbance amplitude s evolution equation by use of multi-scale and singularperturbation technique.

中文摘要:本文采用f平面、非静力平衡、滤声波模式,讨论了大气中尺度非线性动力学方程,通过尺度分析重点突出了扰动在垂直方向上的非线性特征,从而得到了对称扰动非线性方程,运用多重尺度方法和摄动分析讨论了对称扰动非线性重力惯性波的演化过程,得到非线性重力惯性波振幅演化服从广义的非线性Schrdinger方程。

In this dissertation, first, based on theory of cutting tooth about the gleason spiral bevel gear, the equation of meshing in the process of cutting tooth, the surface equation of generating gear as well as the general tooth surface equation of the double circular arc spiral bevel gear, using GB12759-1991 type of double circular arc gear as a basic gear profile, a three-dimension solid model of double circular arc spiral bevel gear which has the good adaptability was carried out by used of Unigraphics software;Second, by researching of the algorithm about contact and collision as well as various contact types based upon Contacting Finite Element Method, a foundation was laid for selecting the contact type in analyzing contact stress of double circular arc spiral bevel gearing;Finally, through the connection port of PARASOLID between UG software and ANSYS/LS-DYNA software, the three-dimension solid model of double circular arc spiral bevel gearing obtained above in UG was imported into ANSYS/LS-DYNA, a finite element analyzing about contact stress of double circular arc spiral bevel gearing was carried out by applying new loading method.

本文首先基于格利森弧齿锥齿轮加工原理及切齿啮合过程中的啮合方程、产形轮齿面方程以及双圆弧弧齿锥齿轮的齿面方程,选用GB12759-1991型双圆弧齿轮基本齿廓为基准齿形,利用Unigraphics软件的建模功能,绘制了有较好适应性的双圆弧弧齿锥齿轮传动三维实体模型。其次,描述了应用有限单元法进行实体接触与碰撞问题算法的公式,研究了有限元分析中的各种接触类型以及双圆弧弧齿锥齿轮接触应力分析中所选择接触类型的依据。最后,通过UG软件和ANSYS/LS-DYNA之间的PARASOLID接口工具包,将UG软件中得到的啮合齿轮模型导入ANSYS/LS-DYNA有限元分析软件,给出一种新的加载方法,进行了双圆弧弧齿锥齿轮传动的接触应力的有限元分析。

Based on the research, this dissertation has studied the M/G/1 and GI/GI/1 queueing systems, and drew the following conclusions: Firstly, we present the equation which satisfies the transient distribution of the lengthof L(T,θ1,θ2 for GI/G/1 queueing systems, and proves that the lengthL(t,θ1,θ2 for GI/G/1 queueing systems satisfy two types of equation, and aretheir minimal nonnegative solutions. Furthermore, we give out not only the expression of Laplace transformation, but also the expression of Laplace transformation of busy-idle period, as well as the equation that satisfies the waitingtime of W

第一,首先给出了GI/GI/1排队系统队长L(t,θ_1,θ_2的瞬时分布所满足的方程,证明了GI/GI/1排队系统队长L(t,θ_1,θ_2的概率分布满足二种不同方程,并且是这些方程的最小非负解,进一步给出了其拉氏变换的表达式,还给出了闲忙周期的拉氏变换的表达式,同时对等待时间W(t,θ也作了同样的处理。

Four simultaneous basic equations, i.e., equation of interest rate and amount of circulating fund, equations of purchasing and selling of share, equation of changing rate of share price, and equation of interest rate,share price and its changing rate, have been established.

建立四个基本的联立方程,即利率_流通量方程股票买入、卖出方程股价变化率方程以及利率、股价及股价变化率方程。

The ammonia volatilizing of fertilizer is suit to the dynamic equation as Y=a+bt, thecoefficients in the equation are related to the kind of fertilizer, temperature and water content of soil, and the dynamic equation about ammonia volatilization including water and temperature and the is developed.

肥料氨累积挥发量符合零级反应动力学方程Y=a+bt,方程中系数与肥料种类、温度和土壤含水量有关,碳铵a、b值均比硫酸铵高,土壤含水量增大,a、b值降低,温度升高,a、b值增大,并由此得到含温度或土壤湿度因子的肥料氨挥发动力学方程,并建立了含水、热因子的肥料氨挥发水热耦合效应动力学方程。

In practical work, we can fit the empirical equation of regression according to least square method when we use the old data, and needs to make the Real-time treatment for new acquired data in the light of the equation, namely, we need combine new acquired data with the original data, then infer the new empirical equation of regression.

在实际工作中,当我们用旧数据根据最小二乘法拟合出经验回归方程后,常常获得一些新的数据,需要对新获得的数据进行实时处理,即要把它和原有数据结合在一起算出新的经验回归方程。

From the Maxwells equations in integral form directly, the Maxwell Grid Equations are derived through discretization of the solution space and the equations, and thereout the common equation of arbitary structures. Secondly, the solution uncertainty of a common electro-magnetic equation is proved and a strategy is advised to get the unique solution of the finite integration equation.

直接从积分形式麦克斯韦方程组出发,通过空间离散与方程离散得到麦克斯韦网格方程组,由此得到任意结构的一般方程;深入分析了麦克斯韦网格方程组的代数特性,论证了其解的不确定性,并指出了一种可避免解不确定性的措施。

Finally, the wave equation of the electromagnetic field of this kind damper isderived from the Maxwells equation. The magnetic flux density at the boundary isassumed to be harmonic, so the analytical result of the wave equation is solved. When therotor rotates, eddy currents flowing inside the conducting material field are caused. Thetangential force acting on the rotor because of the action between eddy currents andmagnetic field is produced. The tangential force causes a retardation torque, which leadsto the increase of power and heating effects.

最后,应用Ahrens的电磁轴承简化模型,从Maxwell方程出发推导了应用于本文所述的被动式电磁阻尼器的波动方程,并用傅立叶级数把矩形磁场展开的谐变磁场作为磁场的边界条件,通过求解波动方程得到磁场的解析解,从而计算了阻尼器对转子的电磁力和由涡流引起的切向力产生的阻尼器附加功耗。

The objects of study in this paper are some dissipativeSchrodinger equations,including a third order nonlinear Schrodinger equation with fiberloss term which derives from the propagation of optical soliton in a monomode fiber,theweakly damped Schrodinger equation in dimension three,the nonautonomous Ginzburg-Laudau equation and so on.

本学位论文的研究对象是一些耗散型的非线性〓方程,包括描述单模光纤中光孤立子传播的三阶〓方程,三维弱阻尼〓方程和非自治Ginzburg-Landau方程等,研究内容涉及这些方程的整体解的存在唯一性,整体吸引子的存在性,吸引子的正则性,吸引子的维数估计,吸引子的流形逼近,周期解和全局周期吸引子的存在等等。

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