Linearization of Aircraft Landing Equations of Motion with Airframe Flexibility Effects

被引:2
|
作者
Stachiw, Terrin [1 ]
Khouli, Fidel [1 ]
Langlois, Robert G. [1 ]
Afagh, Fred F. [1 ]
机构
[1] Carleton Univ, Mech & Aerosp Engn, Ottawa, ON, Canada
来源
关键词
Linearization; Landing gear; Structural dynamics; Aircraft landing simulation; Tire model; SHOCK-STRUT; GEAR; DESIGN; MODEL; SIMULATION;
D O I
10.4271/01-15-01-0002
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
The conventional approach in aircraft landing loads analysis, such as for shock absorber development, is using a nonlinear set of equations and a modal representation of the airframe. For preliminary shock absorber design studies, a linearized set of equations may provide a highly efficient simulation method to limit the parameter space of linear shock absorber models. This article develops a set of linearized equations of motion to simulate the landing touchdown event while capturing airframe flexibility effects using a transfer function. The linearized flexible model demonstrates the ability to generally capture flexibility effects and output responses of interest with a significantly reduced simulation time compared to both fully flexible and nonlinear reduced-order models. The linearization of a Fiala tire model is accomplished by scaling the longitudinal tire stiffness such that the peak tire drag force matches that of the nonlinear model, and the vertical tire stiffness is obtained from a linear regression of a nonlinear vertical force versus deflection curve through an expected range of tire deflection.
引用
收藏
页码:19 / 38
页数:20
相关论文
共 50 条
  • [31] Nonlinear equations of motion for the maneuvering flexible aircraft wings
    Fazelzadeh, S. Ahmad.
    Mazidi, Abbas.
    PROCEEDINGS OF THE ASME PRESSURE VESSELS AND PIPING CONFERENCE VOL 9, 2007, : 217 - 226
  • [32] Motion Equations and Longitudinal Control of a Convertible VTOL Aircraft
    Czyba, Roman
    Kronhof, Grzegorz
    2020 7TH INTERNATIONAL CONFERENCE ON CONTROL, DECISION AND INFORMATION TECHNOLOGIES (CODIT'20), VOL 1, 2020, : 1029 - 1034
  • [33] DYNAMICS OF A MOBILE TANK PARTIALLY FILLED WITH LIQUID - EQUATIONS OF MOTION AND THEIR LINEARIZATION
    KORNECKI, A
    SOLID MECHANICS ARCHIVES, 1983, 8 (03): : 217 - 241
  • [34] Derivation of Linearization Small Deviation Motion Equations of Blended Control System
    Zhai Hua
    Liu Juan
    Gu Zhi-jun
    Zhou Bo-zhao
    2008 INTERNATIONAL SYMPOSIUM ON INTELLIGENT INFORMATION TECHNOLOGY APPLICATION WORKSHOP: IITA 2008 WORKSHOPS, PROCEEDINGS, 2008, : 201 - +
  • [35] EQUATIONS OF MOTION LINEARIZATION TREATMENT OF SPACE AND TIME-DEPENDENT FRICTION
    BROWN, EB
    JOURNAL OF CHEMICAL PHYSICS, 1995, 102 (05): : 2288 - 2289
  • [36] Geometric Criteria for the Quasi-Linearization of the Equations of Motion of Mechanical Systems
    Chang, Dong Eui
    McLenaghan, Raymond G.
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2013, 58 (04) : 1046 - 1050
  • [37] Structural Effects and Ultimate Load Analysis of Aircraft Landing on Runways
    Su, Yongqi
    Zhang, Kun
    Xv, Qingsong
    Zhang, Han
    Li, Wenhui
    PROCEEDINGS OF THE 2024 8TH INTERNATIONAL CONFERENCE ON CIVIL ARCHITECTURE AND STRUCTURAL ENGINEERING, ICCASE 2024, 2024, 33 : 666 - 674
  • [38] Effects of Freeplay on Dynamic Stability of an Aircraft Main Landing Gear
    Howcroft, C.
    Lowenberg, M.
    Neild, S.
    Krauskopf, B.
    JOURNAL OF AIRCRAFT, 2013, 50 (06): : 1908 - 1922
  • [39] Effects of initial conditions on water landing performance of amphibious aircraft
    Lu Y.
    Xiao T.
    Deng S.
    Zhi H.
    Zhu Z.
    Lu Z.
    Hangkong Xuebao/Acta Aeronautica et Astronautica Sinica, 2021, 42 (07):