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parameter equation相关的网络例句

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

In this paper,the artificial parameter perturbation method and variational iteration method have been applied to nonlinear differential equation with power nonlinearities.

应用人工参数法和变分迭代算法,求解了具有分数阶非线性的一阶常微分方程。

The characteristic of primary arc is analyzed, and the dynamic model of primary arc is established. The line differential equation including primary arc voltage is constructed, and the parameter estimation technique is used to estimate the voltage amplitude of primary arc, so as to determine the fault type and realize adaptive three-pole-autoreclosure.

分析了一次电弧的特点,建立了一次电弧的动态模型,利用一次电弧的特点建立了包含电弧电压的超高压输电线路相间短路的线路微分方程,通过参数估计的方法求得故障点的电弧电压,以判断故障类型,实现自适应三相重合闸。

Firstly, based on the force acting on a single-particle, establish a discriminant formula of the sand threshold, and prove that the sand threshold belongs to the cusp catastrophe. Then establish the basic equation of the cusp catastrophe using coordinate transformation and catastrophe theory. Finally, while particle Reynold number and equivalend diameter are the state variables and Shields parameter is the control variables, we can obtain the model of cusp catastrophe of sand threshold, putting those variables into the basic equations of the cusp catastrophe. The model is derived from the mathematics, which has a certain mathematical theory foundation.

首先从单颗沙粒受力分析出发,建立沙床沙粒起动条件判别公式,进而证明了风沙起动属于尖点型突变;然后通过坐标变换和突变理论建立了尖点突变的基本方程;最后本文选择颗粒雷诺数和等效粒径作为控制变量,希尔兹参数作为状态变量,并把它们代入尖点突变的基本方程,经过拓扑变换得到风沙起动的尖点突变模型,并与前人的公式及实验数据进行比较。

The obtained result only needs to solve a single parameter dependent Riccati equation.

结果仅需求解一含有一个尺度参数的Riccati方程。

Based on the analysis on principal root of the different-differential equation, a parameter design method that can achieve the best transient performance is presented.

通过研究差分微分方程组的主根,给出了能够使得控制系统以最快速度达到稳态的参数设计方法。

Deducing error equation that used vector rotating and transfer of axes theory,Measuring out measurement parameter error on different orthogonality by testing optical-electrical device.

提出误差推导的一种新方法,利用向量旋转及坐标系变换理论推导出误差公式。

Based on the equation-of-motion parameter we obtained five basic equations with the complex scalar field.

论文还进一步从运动方程参数出发得到了五个复标量场的宇宙论方程,并由此讨论了暴涨和暗能量问题。

In order to make motion planning fitting practice,many characteristic of CNC trajectory motion were discussed,such as the geometric,the motion and the time,the relation between orbit function and motional parameter was set up,the differential simultaneous equation about the trajectory motion was derived.

为了让运动规划符合实际,分析了数控加工轨迹运动几何特性、运动特性和时间特性,建立了轨道函数与运动参数的联系,推导出轨迹运动微分方程组。

Stress intensity factor is obtained by solving singular integral equation. Numerical examples are given to show the effects of material properties, interlayer thickness, and especially the distribution parameter k on the stress intensity factor.

通过处理奇异积分方程得到了应力强度因子,数值结果给出了材料特性、界面层厚度、尤其是分布特征参数k对应力强度因子的影响。

The calibration curve of the SM2-Kit with standard SM2 inhibitor was typical sigmoid curve fitted to the four parameter logistic equation with the linear detection of 0.625 μg/L to 80.0 μg/L (R2=0.9911), the sensitivity of 0.9 μg/L, the IC50 of 5.82 μg/L and the detection limit of 1 μg/L. The recoveries of SM2 spiked in pig feed were 83.4 %, in pig urine were 89.5 %. The precision and accuracy of the assay as determined by inter-assay and intra-assay coefficient variation was both below 15 %. The SM2-Kit generally had 2.08 % cross-reactivity towards sulfamerazine and little or no cross-reactivity towards other sulfonamides. The dilution solution of SM2 had no effect on results of SM2-Kit. The validity of SM2-Kit in 4 ℃ was above six months.

研究结果表明,SM2-Kit的标准曲线呈典型的S型,相关系数R2=0.9911,符合4参数logit曲线拟合,线性检测范围为0.625 μg/L~80 μg/L,灵敏度为0.9 μg/L,半数抑制浓度(IC50)为5.82 μg/L,检测限为1 μg/L;饲料样、猪尿样的平均添加回收率分别为83.4 %、89.5 %,平均批内和批间变异系数均低于15 %;SM2-Kit与磺胺甲基嘧啶的交叉反应率为2.08 %,与其它磺胺类药几乎没有反应性;基质对SM2-Kit的检测结果影响不大;试剂盒在4 ℃可保存6个月。

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