| 论拉格朗日方程之拉密比拟 |
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| 引用本文： | 江颖祥. 论拉格朗日方程之拉密比拟[J]. 吉林工学院学报, 1988, 0(2) |
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| 作者姓名： | 江颖祥 |
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| 作者单位： | 吉林工学院基础科学系 |
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| 摘 要： | 本文讨论了某些数学现象中的一种对比关系.重点地探讨了曲线坐标中之拉密系数,以供理解拉密/缩放尺道理,最后证明并得出拉氏方程及牛顿方程广义轴投影关系(带拉密缩尺)的对比观.
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| 关 键 词： | 拉氏及牛顿方程 拉密缩/放尺广义轴关系数学表示关系 |
The General Axes-Projective Relation Between Lagragean Equation and Newtonian Equation |
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| Jiang Yingxiang Basic Science Department. The General Axes-Projective Relation Between Lagragean Equation and Newtonian Equation[J]. Journal of Jilin Institute of Technology, 1988, 0(2) |
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| Authors: | Jiang Yingxiang Basic Science Department |
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| Affiliation: | Jiang Yingxiang Basic Science Department |
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| Abstract: | In the present paper, the relation between some phenomina of mathematics and mechanics is discussed. Also, based on the mathematic theorem about the fact that, in a space of finite dimension, an abstract operator T can be expressed by an objective matrix A, a discussion on the general axes-projective relation between Lagragean Epuation and Newtonian Equation can be seen. The important influence of Lame's magnification/contraction factor Hi can be discerned all through the paper. |
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| Keywords: | Lagragean Equation Newtonian Equation general axes-projective relation Lame's magnification/contraction factor |
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