1) generalized differential quadrature method
广义微分求积法
1.
A generalized differential quadrature method(GDQM) is used for the disretization in this direction.
考虑材料特性参数沿高度方向呈梯度分布,在该方向上采用广义微分求积法进行离散;鉴于广义微分求积法求解集中荷载问题精度不高的缺点,在梁的长度方向上引入对突变信号敏感的小波插值函数。
2.
This paper presents the application of generalized differential quadrature method to transient structural dynamic response.
对广义微分求积法 (GDQ)在结构瞬态动力响应计算中的应用进行了研究 针对一维结构动力学问题 ,直接从控制微分方程出发 ,提出了计算在任意激励力作用下结构动力响应的一种新方法 该方法在空间域采用GDQ法 ,在时间域取级数 ,采用时域配点的方式得到响应位移场全部待求参数的线性代数方程组 ,解此方程组即可求得整个时间域的响应位移场 算例表明该方法具有较好的的精度及计算效率 ,且易于在计算机上实施 ,具有良好的应用前
2) GDQR
广义微分求积法则
1.
A generalized differential quadrature rule (GDQR) and the differential quadrature method (DQM) were applied to obtain the nonlinear static solution of an immovably simply supported beam.
采用微分求积法(DifferentialQuadratureMethod)和广义微分求积法则(GeneralizedDifferentialQuadratureRule)分析了轴力影响不可忽略时简支梁的非线性静力问题,求出了问题的数值解。
3) Generalized differential quadrature
广义微分求积
4) generalized differential quadrature method
广义微分积分方法
1.
Applying the generalized differential quadrature method(GDQ),the numerical simulation is made.
并采用广义微分积分方法(GDQ)来进行数值模拟。
2.
We use the generalized differential quadrature method(GDQ) to make the numerical simulation of flow field and verify the new model by the direct simulation of Monte Carlo approach(DSMC).
采用广义微分积分方法(GDQ)进行流场数值模拟,并用蒙特卡洛直接模拟方法(DSMC)来加以验证。
5) differential quadrature method
微分求积法
1.
Differential Quadrature Method for Viscous/Viscoelastic Fluid Flow and Heat Transfer Problems;
粘性/粘弹性流体流动和热迁移问题的微分求积法
2.
Transverse vibration of an axially moving plate based on differential quadrature method
基于微分求积法的轴向运动板横向振动分析
3.
The equilibrium equation with frictional resistance was derived and solved by u- sing the differential quadrature method.
提出了在斜直井中钻柱正弦屈曲分析时对摩擦阻力的处理方法,给出了考虑摩擦阻力时的屈曲平衡方程,建立了相应的微分求积法列式,用微分求积法时平衡方程直接求解。
6) DQM
微分求积法
1.
The differential quadrature method(DQM) is applied to truncate the governing equation into a set of two-order ordinary differential equations with respect to time domain.
基于牛顿法推导出了输液曲管模型面内振动的非线性控制方程,利用微分求积法将系统的偏微分方程转化为关于时间域的二阶常微分方程组;在此基础之上,采用数值迭代技术求解了输液曲管的非线性动力学方程。
2.
Depending on the nonlinear equation of motion and the corresponding boundary conditions of the curved pipe,the differential quadrature method(DQM) is applied to formulate the dynamic motion equation of the system,which is a two-order ordinary differential equation with respect to time domain.
基于牛顿法导出了输流曲管模型的非线性控制方程,并利用微分求积法对此方程在空间域进行离散,导出了输流曲管的非线性动力学方程组。
3.
A generalized differential quadrature rule (GDQR) and the differential quadrature method (DQM) were applied to obtain the nonlinear static solution of an immovably simply supported beam.
采用微分求积法(DifferentialQuadratureMethod)和广义微分求积法则(GeneralizedDifferentialQuadratureRule)分析了轴力影响不可忽略时简支梁的非线性静力问题,求出了问题的数值解。
补充资料：法朗《大唐西域求法高僧传》
【法朗《大唐西域求法高僧传》】
苾刍法朗者。梵名达摩提婆唐云法天襄州襄阳人也。住灵集寺。俗姓安实。乃家传礼义门
袭冠缨。童年出家钦修是务。遂离桑梓游涉岭南。净至番禺报知行李。虽复学悟非远而实希尚情深。意喜相随同越沧海。未经一月届乎佛逝。亦既至此业行是修。晓夜端心。习因明之秘册。晨昏励想。听俱舍之幽宗。既而一篑已倾。庶罔隤于九仞。三藏虔念。拟克成乎五篇。弗惮劬劳性有聪识。复能志托弘益抄写忘疲。乞食自济但有三衣。袒膊涂跣遵修上仪。虽未成于角立。终有慕于囊锥。凡百徒侣咸希自乐。尔独标心利生是恪。恪勤何始专思至理。若能弘广愿于悲生。冀大明于慈氏。年二十四矣。
苾刍法朗者。梵名达摩提婆唐云法天襄州襄阳人也。住灵集寺。俗姓安实。乃家传礼义门
袭冠缨。童年出家钦修是务。遂离桑梓游涉岭南。净至番禺报知行李。虽复学悟非远而实希尚情深。意喜相随同越沧海。未经一月届乎佛逝。亦既至此业行是修。晓夜端心。习因明之秘册。晨昏励想。听俱舍之幽宗。既而一篑已倾。庶罔隤于九仞。三藏虔念。拟克成乎五篇。弗惮劬劳性有聪识。复能志托弘益抄写忘疲。乞食自济但有三衣。袒膊涂跣遵修上仪。虽未成于角立。终有慕于囊锥。凡百徒侣咸希自乐。尔独标心利生是恪。恪勤何始专思至理。若能弘广愿于悲生。冀大明于慈氏。年二十四矣。
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