Integrated modeling of insect flight: From morphology, kinematics to aerodynamics

被引:138
作者
Liu, Hao [1 ]
机构
[1] Chiba Univ, Grad Sch Engn, Inage Ku, Chiba 2638522, Japan
关键词
Insect flight; Hovering; Morphology; Kinematics; Aerodynamics; Navier-Stokes equations; Multi-block; Overset grid; Vortex dynamics; HOVERING FLIGHT; COMPLEX;
D O I
10.1016/j.jcp.2008.09.020
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
An integrated and rigorous model for the simulation of insect flapping flight is addressed. The method is very versatile, easily integrating the modeling of realistic wing-body morphology, realistic flapping-wing and body kinematics, and unsteady aerodynamics in insect flight. A morphological model is built based on an effective differential geometric method for reconstructing geometry of and a specific grid generator for the wings and body; and a kinematic model is constructed capable to mimic the realistic wing-body kinematics of flapping flight. A fortified FVM-based NS solver for dynamically moving multi-blocked, overset-grid systems is developed and verified to be self-consistent by a variety of benchmark tests; and evaluation of flapping energetics is established on inertial and aerodynamic forces, torques and powers. Validation of this integrated insect dynamic flight simulator is achieved by comparisons of aerodynamic force-production with measurement's in terms of the time-varying and mean lift and drag forces. Results for three typical insect hovering flights (hawkmoth, honeybee and fruitfly) over a wide rang of Reynolds numbers from O(10(2)) to O(10(4)) demonstrate its feasibility in accurately modeling and quantitatively evaluating the unsteady aerodynamic mechanisms in insect flapping flight. (C) 2008 Elsevier Inc. All rights reserved.
引用
收藏
页码:439 / 459
页数:21
相关论文
共 33 条
[11]   UNIFIED ZONAL METHOD BASED ON THE FORTIFIED SOLUTION ALGORITHM [J].
FUJII, K .
JOURNAL OF COMPUTATIONAL PHYSICS, 1995, 118 (01) :92-108
[12]   A hybrid Cartesian/immersed boundary method for simulating flows with 3D, geometrically complex, moving bodies [J].
Gilmanov, A ;
Sotiropoulos, F .
JOURNAL OF COMPUTATIONAL PHYSICS, 2005, 207 (02) :457-492
[13]   Effect of spanwise flexibility on flapping wing propulsion [J].
Heathcote, S. ;
Wang, Z. ;
Gursul, I. .
JOURNAL OF FLUIDS AND STRUCTURES, 2008, 24 (02) :183-199
[14]   Bat flight generates complex aerodynamic tracks [J].
Hedenstrom, A. ;
Johansson, L. C. ;
Wolf, M. ;
von Busse, R. ;
Winter, Y. ;
Spedding, G. R. .
SCIENCE, 2007, 316 (5826) :894-897
[15]  
Lehmann FO, 1997, J EXP BIOL, V200, P1133
[16]   The aerodynamic effects of wing-wing interaction in flapping insect wings [J].
Lehmann, FO ;
Sane, SP ;
Dickinson, M .
JOURNAL OF EXPERIMENTAL BIOLOGY, 2005, 208 (16) :3075-3092
[17]  
LIGHTHILL MJ, 1975, MATH BIOFLUID DYNAMI
[18]   A numerical study of insect flight [J].
Liu, H ;
Kawachi, K .
JOURNAL OF COMPUTATIONAL PHYSICS, 1998, 146 (01) :124-156
[19]  
Liu H, 1998, J EXP BIOL, V201, P461
[20]  
Liu H., 2005, APPL MECH REV, V58, P269