1) completely elastic collision
完全弹性碰撞
2) perfect elastic collision
完全弹性碰撞
1.
A simple method of derivation of relativistic momentum formula is introduced by 2-dimensional perfect elastic collision without any reference to mass velocity relation.
介绍一种用完全弹性碰撞推导相对论动量公式的简法 ,在推导中始终未涉及质速关
3) non-perfect elastic collision
非完全弹性碰撞
1.
Based on considering the tamper weig ht itself and the non-perfect elastic collision of the tamper and ground i n dynamic compaction(DC),series solutions of the displaceme nt,velocity,acceleration and impact stress were derived by use of the half space theory.
在考虑夯锤自重的基础上,结合动力基础半空间理论,并基于夯锤与土体的非完全弹性碰撞,导出了强夯夯锤位移、速度、加速度和锤底冲击应力时程关系等一系列解析式。
4) completely inelastic collision
完全非弹性碰撞
1.
On the completely inelastic collision and the coefficient of restitution;
也谈完全非弹性碰撞和恢复系数
2.
From the problem of the collision between small ball and homogeneous pole, the rules followed by different type of collisions are discussed, and the energy features of completely inelastic collision are summarized.
从小球与均质定轴杆(质心轴)的碰撞问题出发,讨论了不同类型碰撞所遵循的物理规律,总结了完全非弹性碰撞过程的能量特征。
3.
The physical rule of the collision of a particle and a bar is discussed,the energy relation in completely inelastic collision is cleared,and it is turned out that the two bodies not necessarilly move together after completely inelastic collision.
讨论了小球与自由杆碰撞过程中所遵从的物理规律,明确了完全非弹性碰撞过程的能量特征,指出完全非弹性碰撞后两物体不一定粘在一起共同运动的事实。
5) perfect collision
一维完全弹性碰撞
1.
In this paper, we suggested a method to study the one-dimension perfect collision using the velocity for center of mass of two bodies.
将两体问题的质心速度公式应用于一维完全弹性碰撞问题 ,从而导出一系列有用的结果 。
6) elastic collision
弹性碰撞
1.
Research about the relation between two-dimensional elastic collision and momentun in geometry;
二维弹性碰撞与动量关系的几何研究
2.
On conservation of momentum in elastic collision process;
关于弹性碰撞过程中动量守恒问题的讨论
3.
The experiments of non-elastic collision between the Newton s balls are carried out with its results discussed,by which many problems of non-elastic collision in engineering could be guided.
对于牛顿球之间的非弹性碰撞实验进行分析和讨论 ,其结果既体现牛顿定理的应用 ,又对工程中许多非弹性碰撞问题的研究具有指导作用。
补充资料：弹性碰撞
分子式：
CAS号：
性质：碰撞分子对只交换平动能而各自的内部量子态保持不变的碰撞。即(1)相互碰撞的物体的动能之和在碰撞前后保持不变；(2)相互碰撞的物体的动量之和在碰撞前后保持不变。
CAS号：
性质：碰撞分子对只交换平动能而各自的内部量子态保持不变的碰撞。即(1)相互碰撞的物体的动能之和在碰撞前后保持不变；(2)相互碰撞的物体的动量之和在碰撞前后保持不变。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条