平方(代数)
材料科学
极限抗拉强度
理论(学习稳定性)
点(几何)
弹性(物理)
模数
压缩(物理)
杨氏模量
产量(工程)
复合材料
极限荷载
结构工程
数学
几何学
计算机科学
工程类
有限元法
机器学习
作者
Theodor von Kármán,E. E. Sechler,L. H. Donnell
出处
期刊:Transactions of the American Society of Mechanical Engineers
[ASME International]
日期:1932-01-01
卷期号:54 (2): 53-56
被引量:438
摘要
Abstract The stability of thin plates has been investigated by many authors. However, in aeronautical structures, thin metal sheets are often used beyond the stability limits, and the load which can be carried by the structure is determined by the ultimate strength in compression. A recent series of experiments by the Bureau of Standards showed the ultimate load to be independent of width and length of the plate and approximately proportional to the square of the thickness. In the present paper an approximate theoretical analysis of this problem is developed, by which the “effective width” and the ultimate strength can be found. The result of this analysis shows the ultimate strength of a plate to be proportional to the square roots of the modulus of elasticity and the yield point of the material, and to the square of the thickness. This result gives a good check with the experiments mentioned.
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