@inproceedings{oai:jaxa.repo.nii.ac.jp:00014623,
author = {東野, 文男 and 佐藤, 博之 and 林, 光一 and Higashino, Fumio and Sato, Hiroyuki and Hayashi, Koichi},
book = {宇宙航行の力学シンポジウム 平成16年度, Symposium on Flight Mechanics and Astrodynamics 2004},
month = {Mar},
note = {The exact expression of viscous term for Newtonian fluid appeared in the Navier-Stokes equations is formulated. The general expression for the 4th rank isotropic tensor is obtained for the 3-D Cartesian coordinates system by means of Kronecker's deltas. Although the present formula is rather different from the classical analysis by Jeffreys, the strain and stress relations for the elastic deformation theory coincide to the formulae of classical theory. The present analysis states that the basic properties of Riemann's curvature tensor are retained in the case of Euclidean space as well., 資料番号: AA0048089016},
pages = {61--66},
publisher = {宇宙航空研究開発機構宇宙科学研究本部, Institute of Space and Astronautical Science, Japan Aerospace Exploration Agency (JAXA/ISAS)},
title = {N-S方程式の粘性項について:デカルト座標における4階の等方性テンソル},
year = {2005}
}