OPTIMIZED CHASSIS STABILITY RELATIVE TO DYNAMIC TERRAIN PROFILES IN A SELF-PROPELLED SPRAYER MULTIBODY DYNAMICS MODEL

被引:3
|
作者
Adams, Bailey [1 ]
Darr, Matthew [1 ]
Shah, Aditya [2 ]
机构
[1] Iowa State Univ, Agr & Biosyst Engn, Ames, IA 50011 USA
[2] John Deere Moines Works, Virtual Design & Verificat, Ankeny, IA USA
来源
JOURNAL OF THE ASABE | 2023年 / 66卷 / 01期
关键词
Boom height; Chassis suspension; Multibody dynamics (MBD); Optimization; Prismatic joint; Simulation; Terrain;
D O I
10.13031/ja.15230
中图分类号
S2 [农业工程];
学科分类号
0828 ;
摘要
Multibody dynamics (MBD) models are continuing to be valuable for engineering design and product develop-ment, especially regarding subsystem optimization. Most MBD optimization processes begin with a sensitivity analysis of treatment factors and levels to understand how uncertainty in model inputs can be attributed to different sources of uncer-tainty within model outputs; however, this study developed a new MBD methodology to automatically determine the opti-mized dynamic chassis suspension responses on each corner of the vehicle from a single simulation for a self-propelled sprayer model as the chosen application use-case. This technique leveraged a prismatic joint (with a high spring stiffness and damping coefficient) connected between the chassis mainframe and the simplified optimization tire to create a distance constraint that held the chassis body at a near-consistent height above the ground. Then the solver optimized the response of the chassis suspension system to maintain a stable chassis platform relative to the terrain beneath it as the vehicle trav-ersed across dynamic terrain conditions. This optimization response was also accomplished by replacing the baseline chas-sis suspension components with a free-floating cylinder, which permitted the unrestricted, optimized motion needed to keep the chassis body at a near-level position with respect to the roll and pitch profiles of the terrain. For a simulation with an aggressive terrain configuration, the analysis showed that an optimized suspension system resulted in a 46% decrease in operator comfort and a 19.5% increase in overall boom height stability as the boom height control system better maintained a dynamic position closer to the specified target height.
引用
收藏
页码:127 / 139
页数:13
相关论文
共 30 条
  • [21] Interface dynamics under nonequilibrium conditions: From a self-propelled droplet to dynamic pattern evolution
    Y. -J. Chen
    K. Yoshikawa
    The European Physical Journal E, 2011, 34
  • [22] Self-propelled pedestrian dynamics model: Application to passenger movement and infection propagation in airplanes
    Namilae, S.
    Srinivasan, A.
    Mubayi, A.
    Scotch, M.
    Pahle, R.
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2017, 465 : 248 - 260
  • [23] Interface dynamics under nonequilibrium conditions: From a self-propelled droplet to dynamic pattern evolution
    Chen, Y. -J.
    Yoshikawa, K.
    EUROPEAN PHYSICAL JOURNAL E, 2011, 34 (04):
  • [24] SELF-PROPELLED EEL-LIKE BODY DYNAMICS: SIMPLIFIED MODEL AND OPTIMISATION OF LAWS OF DEFORMATION
    Alban, Leroyer
    Visonneau, Michel
    Pores, Mathieu
    Boyer, Frederic
    FLOW-INDUCED VIBRATION, 2008, : 123 - +
  • [25] Optimal Design and Dynamic Characteristic Analysis of Double-Link Trapezoidal Suspension for 3WPYZ High Gap Self-Propelled Sprayer
    Liu, Changxi
    Hu, Jun
    Yu, Zhaonan
    Li, Yufei
    Zhao, Shengxue
    Li, Qingda
    Zhang, Wei
    AGRICULTURE-BASEL, 2024, 14 (02):
  • [26] Mechanical model for double side self-propelled rolling machine based on rigid and flexible contact dynamics
    Li, Yiming
    Liu, Yu
    Yue, Xiang
    Li, Zhongqiu
    Liu, Xingan
    Li, Tianlai
    INTERNATIONAL JOURNAL OF AGRICULTURAL AND BIOLOGICAL ENGINEERING, 2022, 15 (06) : 38 - 43
  • [27] Large-Scale Dynamics of Self-propelled Particles Moving Through Obstacles: Model Derivation and Pattern Formation
    Aceves-Sanchez, P.
    Degond, P.
    Keaveny, E. E.
    Manhart, A.
    Merino-Aceituno, S.
    Peurichard, D.
    BULLETIN OF MATHEMATICAL BIOLOGY, 2020, 82 (10)
  • [28] Large-Scale Dynamics of Self-propelled Particles Moving Through Obstacles: Model Derivation and Pattern Formation
    P. Aceves-Sanchez
    P. Degond
    E. E. Keaveny
    A. Manhart
    S. Merino-Aceituno
    D. Peurichard
    Bulletin of Mathematical Biology, 2020, 82
  • [29] Active diffusion model and dynamic structure factor of self-propelled particles in a three parameters fluctuating Mittag-Leffler fluid
    Rodriguez, R. F.
    Gomez-Solano, J. R.
    Fujioka, J.
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2025, 662
  • [30] An algorithm for selecting optimal controls to determine the estimators of the coefficients of a mathematical model for the dynamics of a self-propelled anti-aircraft missile system
    Koruba, Zbigniew
    Krzysztofik, Izabela
    PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART K-JOURNAL OF MULTI-BODY DYNAMICS, 2013, 227 (K1) : 12 - 16