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100字范文 > 非Chetaev型约束系统 mechanical systems with non-Chetaevs constraints英语短句 例句大全

非Chetaev型约束系统 mechanical systems with non-Chetaevs constraints英语短句 例句大全

时间:2023-07-06 16:04:37

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非Chetaev型约束系统 mechanical systems with non-Chetaevs constraints英语短句 例句大全

非Chetaev型约束系统,mechanical systems with non-Chetaev"s constraints

1)mechanical systems with non-Chetaev"s constraints非Chetaev型约束系统

2)non-Chetaev nonholonomic constraints system非Chetaev型非完整约束系统

3)Chetaev constraint mechanical systemChetaev型约束力学系统

1.Mei symmetry and Mei conserved quantity for Appell equation inChetaev constraint mechanical systems;Chetaev型约束力学系统Appell方程的Mei对称性与Mei守恒量

英文短句/例句

1.Lie symmetry and conserved quantity of Appell equation for a Chetaev’s type constrained mechanical systemChetaev型约束力学系统Appell方程的Lie对称性与守恒量

2.Unified symmetry of mechanico-electrical systems with nonholonomic constraints of non-Chetaev"s type具有非Chetaev型非完整约束的机电系统的统一对称性

3.Form invariance of singular systems with nonholonomic constraints of non-Chetaev s type;具有非Chetaev型非完整约束的奇异系统的形式不变性

4.The inverse problem of Lie symmetries of the nonholonomic mechanical systems with non Chetaev s type constraints;非Chetaev型非完整系统的Lie对称性逆问题

5.Lagrange symmetries and conserved quantities for nonholonomic systems of non-Chetaev’s type非Chetaev型非完整系统的Lagrange对称性与守恒量

6.Mei Symmetry and Mei Conserved Quantity for Constrained Mechanical Systems约束力学系统的Mei对称性与Mei守恒量

7.LIE SYSMMETRIES AND CONSERVED QUANTITIES OF NONHOLONOMIC SYSTEMS OF NON CHETAEV’S TYPE RELATIVE TO NON INERTIAL REFERCE FRAME;非Chetaev型非完整系统相对非惯性系的Lie对称性与守恒量

8.Structural Equation and Mei Conserved Quantity of Mei Symmetry for Appell Equations in Chetaev Nonholonomic SystemsChetaev型非完整系统Appell方程Mei对称性的结构方程和Mei守恒量

9.Symmetries and Conserved Quantities for Constrained Mechanical Systems in Event Space;事件空间中约束力学系统的对称性与守恒量

10.Dynamic Analysis of Multi-rotor System with Axial Constraint;具有轴向约束的多转子系统的动力学研究

11.Investigation of Some Problems about Integration Theory of Constraint Dynamical Systems;约束力学系统积分理论若干问题的研究

12.The Investigation on Symmetry and Conserved Quantity of Discrete Constrained Dynamical System;离散约束动力学系统的对称性质与守恒量研究

13.The Lie symmetries and conservative laws of the nonholonomic systems;非完整约束力学系统的Lie对称性与守恒量

14.Noether s theory for mechanics systems with unilateral holonomic constrains;具有单面完整约束的力学系统的Noether理论

15.Analysis of Mechanical Properties on Cargo Constraint System of Truck Front Collision货物约束系统在货车正碰时的力学特性分析

16.Research on Numerical Dissipation of Integration Methods for Motion Equations in Constrained Mechanical Systems约束力学系统运动方程积分的数值耗散研究

17.A System Dynamics Analysis of Urban Construction Land Demand Under Water Resources Constraint水资源约束下建设用地需求的系统动力学分析

18.ADVANCES IN THE SYMMETRIES AND CONSERVED QUANTITIES OF CLASSICAL CONSTRAINED SYSTEMS经典约束力学系统对称性与守恒量研究进展

相关短句/例句

non-Chetaev nonholonomic constraints system非Chetaev型非完整约束系统

3)Chetaev constraint mechanical systemChetaev型约束力学系统

1.Mei symmetry and Mei conserved quantity for Appell equation inChetaev constraint mechanical systems;Chetaev型约束力学系统Appell方程的Mei对称性与Mei守恒量

4)nonholonomic constraint of non-Chetaev"s type非Chetaev型非完整约束

5)non-holonomic system of Chetaev"s typeChetaev型非完整系统

6)nonholonomic mechanical system of non-Chetaev"s type非Chetaev型非完整系统

延伸阅读

非完整系统非完整系统non -hokmanric systems数.多数情况下考察相对于交‘为线性的约束(l) 3份 ,酥‘£“x·+‘:“一”;As‘(x,‘),‘、(x,‘)“c’·约束(1)当日中/肚兰0时称为定常的.这些约束还对于点的加速度w,施加条件: a中:_书___」 常一乡1咧;.,:·w,十一。.按照H .r.取TaeB,受到非线性约束(l)限制的系统的可能的运动满足如下类型的条件:梦日毋,乙份兴咨x。,0,“l,…,m.(2)渭一日又v在线性约束的情况下,这些条件意味着通常的关系式 3刀冬‘:,‘X!一。·.与完整系统的情况不同,在相距无限小距离内的相邻位置间的运动在非完整系统中可能是不可能的(见【1」).在广义加邵即罗坐标系中,方程(l),(2)可以写成 小,(q;,…,砚。,4、,…,母。,r)二o, 小刁必:.__。_,乙~于笋占q:=0,s=l,’“,m· ‘荀刁q‘在一个非完整系统中,自由度数”一m比独立坐标伍的数n小一个不可积约束方程数m对于不完整系统推导出了许多各种形式的运动微分方程,如第一类助g-份n罗方程(见U脚.咨方程(力学中的)(肠邵明罗闪谬行毗(in~ha川es))),助笋列笋坐标系和准坐标系中的A卯d方程(却详U闪Uatio璐),U即阳罗坐标系中的Ha~‘rHH和B叩OHe双方程,BJtZ翻以.1方程(泊心lt2刀期Lnn闰uatjon),准坐标系中的Hatr岭1方程,等等(见[3]).非完整系统的特点在于,在一般情况下,它们的运动微分方程包括约束方程.非完整系统[叨一州‘..血男动即侣;毗功~枕。e“-cTeMH]所受的约束中有对各点在所有可能位置上的速度(而不是位置)施加的运动学约束的质点系(见完整系统(ho10nomies”teln));这些约束假定为可以表达成不可积微分关系式 价:(x,,…,x3、,交:,…,又。、)=o,(l)S二l,”’,m,毋:(x,交,r)‘C,,它们不能为坐标的等价有限关系式所代替.这里,xv代表点的L犯s。汀tes坐标,t为时间,N为系统中的点

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