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transformation equation相关的网络例句

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

A typical Mathieu equation subject to harmonic excitation is acquired by means of the theory of linear vibration. By using integral transformation, the series solutions to the Mathieu equation are obtained.

根据线性振动理论对系统运动微分方程组进行分析,得到了一个受简谐激励的Mathieu方程,通过积分变换,得到了Mathieu方程的级数形式解。

To establish the constitutive equation of material, the metric tensor for stress , strain and their transformation equations between different configurations are derived, and basic theory of finite deformation as well as elasto-plastic deformation criterion are studied. By analyzing the applicability of different element models, four-node quadrilateral degenerated Mindlin isoparametric element is adopted because of its good versatility, and the element stiffness matrix is derived. The static implicit elasto-plastic finite element equation for complex skin stretch-forming is put forward based on Updated Langrange formulation.

本文首先系统地阐述了有限变形的相关基本理论,针对板料成形建立了应力应变度量张量及其相应的转换关系;介绍了材料的屈服准则、塑性变形强化规律、塑性流动规律以及加、卸载准则,并在此基础上建立了有限变形各向异性弹塑性本构方程;对板料成形的单元模型进行了分析,针对飞机蒙皮零件特点,采用通用性强的四节点四边形退化Mindlin等参壳单元进行成形模拟,并导出其单元刚度矩阵的具体形式;基于以上研究,以逐级更新Langrange描述的持续虚功率原理为基础,建立了率形式的复杂蒙皮拉形过程静态隐式弹塑性有限元方程。

In this paper, Newton iteration formula for computing normal depth and critical depth was put forward by mathematical transformation of uniform flow equation and critical flow equation of circular section tunnel. Then, the relationship between the corresponding central angle and the introduced parameters was analyzed. An approximate formula for angle was obtained according to optimal uniform approximation principle. Using this approximate formula as initial value of iteration formula, a direct formula for calculating normal depth and critical depth of circular section tunnel was established after its first iterative.

该文通过对圆形断面均匀流方程与临界流方程的数学变换,分别得到其正常水深与临界水深的牛顿迭代公式,同时,通过对正常水深与临界水深对应的中心角与引入参数之间关系的分析及数值计算,利用最优一致逼近原理分别得到了正常水深与临界水深对应中心角的近似计算式,并以此近似计算式为初值,用迭代方程进行一次迭代得到了圆形断面均匀流水深与临界流水深的直接计算公式。

A important result is the one-order expression of AR Yt = DYt-1 + E, from paralleling a high-order differential equation transformation into a one-order differential equation system, the one-order expression exposes that the AR is only a certain more-multivariable power series processAnd, if a process is described as an AR, the sufficient and necessary condition is the spectrum norm A of the coefficient matrix D less than one.

作者用高阶微分方程化一阶微分方程组的方法,获得多元弱平稳序列p阶自回归模型的一步滑动平均表达式,证明了AR的是一个更高维的幂级数的线性过程,从而,说明了AR关于序列依概率成立的充要条件是:该模型更高维的幂级数的线性过程的表达式中系数矩阵D的谱范数λ<1。

To begin with, we use reciprocal transformation to map DGH equation to associaed DGH equation.

首先,我们利用倒数变换把DGH方程映射到一个与它关联的双系统方程,即联合DGH方程。

Under the assumption that a differential Riccati equation is solvable, an exponential reduced-order observer is developed by means of coordinate transformation and the gain matrix of the proposed observer depends on the solution of the differential equation.

在一微分Riccati方程有正定解的前提下,通过坐标变换方法对该类系统提出了一种指数型降维观测器设计方法,该观测器的增益矩阵取决于微分Riccati方程的正定解。

In the study of the Lagrange stability of impact motion, we give some conditions of the bouncing solution of the asymptotically linear equation which is bounded or unbounded. Outside of a large disc, using the symplectic transformation of the Hamilton system to estimate the iteration of the successor map. Applying the Moser's small twist theorem, we get the invariant curves and then give the proof of the bouncing solutions which is bounded. We will estimate the successor map of the equation directly for proving the unboundedness of the bouncing solutions.

在碰撞运动的Lagrange稳定性的讨论中,给出了渐近线性方程碰撞解有界或无界的条件,在充分大的圆盘外,通过Hamilton系统的辛坐标变换的角度平均来估计后继映射的迭代,应用Moser小扭转定理得到不变曲线从而给出在一定条件下碰撞解有界的证明,碰撞解无界性的证明将采用直接估计后继映射的方法给出。

As the above equation is a transcendental one, it cannot be solved readily. Through some appropriate mathematical transformation, however, a calculating equation for practical use is established.

由于该公式是一超越方程式,无法直接求解,为此,作者又从数学上作了适当的函数变换,通过变换,最后建立了两端球铰的伸缩油缸临界力的计算公式。

Both the equation of phase transformation kinetics and the electrical conductivity equation were obtained.

确定该温度下时效的相变动力学方程及导电率方程。

Furthermore we discussed the problem of phase transformation for Schroedinger equation and Klein Gordon equation.

另外,讨论了薛定谔方程、克莱因-戈尔登方程的相位坐标变换问题。

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