日本計算工学会論文集
Online ISSN : 1347-8826
ISSN-L : 1344-9443
線形歪とその構成式
(第一Piola-Kirchhoff応力の転置応力に対する歪と構成式)
石原 昌文
著者情報
ジャーナル フリー

2004 年 2004 巻 p. 20040002

詳細
抄録
In the previous papers(13, 14, 15), I introduced new stress rate, namely, linear stress rate in order to formulate nonlinear beam element. This stress rate is non-symmetric, but its material stiffness matrix holds symmetry. Then, it has only the geometric stiffness of rigid rotation as the geometric stiffness. Because the study of the strain and the constitutive equation for this stress rate is necessary, I will show that the stress rate is consistent with linear strain, which is linear about the right stretch tensor, and that the constitutive equation consists of the linear strain and the transpose of the first Piola-Kirchhoff stress. Then, the simple shear problem will be shown to consider this strain.
著者関連情報
© 2004 The Japan Society For Computational Engineering and Science
前の記事 次の記事
feedback
Top