TY - JOUR
T1 - UNSTEADY FORCES ON A BODY IMMERSED IN A VISCOUS FLUID (3RD REPORT, FOR AN INCLINED THIN ELLIPTIC CYLINDER).
AU - Tanahashi, Takahiko
AU - Sawada, Tatsuo
AU - Kanai, Eriya
AU - Chino, Akira
AU - Ando, Tsuneyo
PY - 1986
Y1 - 1986
N2 - This paper considered a flow normal to an infinite thin elliptic cylinder which is uniformly accelerated from rest in a direction perpendicular to its generating lines in a viscous fluid. The Dufort-Frankel method for vorticity transport equation is used for the numerical simulation of viscous incompressible flows, and a new finite Fourier transform method is introduced in order to handle the stream function equation for accurate and efficient calculation. The rest of this paper demonstrates the important unsteady forces such as time-dependent drag, lift and moment acting on a body immersed in a viscous fluid, and presents specific numerical results for various transitions.
AB - This paper considered a flow normal to an infinite thin elliptic cylinder which is uniformly accelerated from rest in a direction perpendicular to its generating lines in a viscous fluid. The Dufort-Frankel method for vorticity transport equation is used for the numerical simulation of viscous incompressible flows, and a new finite Fourier transform method is introduced in order to handle the stream function equation for accurate and efficient calculation. The rest of this paper demonstrates the important unsteady forces such as time-dependent drag, lift and moment acting on a body immersed in a viscous fluid, and presents specific numerical results for various transitions.
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U2 - 10.1299/jsme1958.29.3717
DO - 10.1299/jsme1958.29.3717
M3 - Article
AN - SCOPUS:0022812747
SN - 0021-3764
VL - 29
SP - 3717
EP - 3724
JO - Bulletin of the JSME
JF - Bulletin of the JSME
IS - 257
ER -