Calculating curvilinear motion of transport vehicles based on a finite element modeling of track-ground interaction
Keywords:
caterpillar model, curvilinear motion, mathematical model, finite element methodAbstract
Calculation methods are widely used to assess the loading and durability of undercarriage elements of tracked vehicles. These methods involve computer simulation of vehicle roading. When roading, tracked vehicles mostly cover curvilinear sections. This mode implies intense dynamic loads acting on the running systems of vehicles. Therefore, a mathematical modeling of motion should adequately describe the resistance forces arising on curved sections of roads.
The article reviews methods for calculating resistance forces in a curvilinear motion of vehicles. A new method for determining resistance forces was proposed. Track-ground interaction was considered on limited “active” sections adjacent to the support rollers. The finite element method was used to calculate the forces produced by the contact of tracks and ground. The results of
the finite element calculations, allowed us to obtain the dependences that relate the loads acting on the track with its movement along the ground. We proposed a method for calculating the forces of resistance to rotation based on these dependencies. We also proposed an algorithm for integrating differential equations of motion of a mathematical model. The paper presents the results of modeling the motion of a ten-ton tracked vehicle. The proposed method for modeling vehicle roading makes it possible to obtain the results that take into account the shape of the track bearing surface, soil properties, and the actual distribution of the support roller load acting on the track. Moreover, changes in the loads acting on each support roller of a tracked vehicle can be obtained. These processes will be used to calculate stresses in the elements under study and to obtain estimates of their durability.
References
Березин, И.Я. Моделирование процесса эксплуатации при имитационных ресурсных испытаниях мобильной техники / И.Я. Березин, А.А. Абызов // Сб. науч. трудов МАДИ, 2000. – С. 56–74.
Абызов, А.А. Расчетная оценка нагруженности и прогнозирование ресурса элементов ходовой части быстроходных гусеничных машин / А.А. Абызов, И.Я. Березин // Актуальные проблемы защиты и безопасности: труды 13 Всерос. науч.-практ. конф. – СПб.: НПО Спецматериалов. – 2010. – Т. 3. – С. 119–127.
Савочкин, В.А. Статистическая динамика транспортных и тяговых гусеничных машин / В.А. Савочкин, А.А. Дмитриев. – М.: Машиностроение, 1993. – 235 с.
Избранные труды А.О. Никитина. Сборник научных трудов. – М.: Изд-во МАДИ (ТУ), 1993. – 116 с.
Опейко, Ф.А. Математическая теория трения / Ф.А. Опейко. – Минск: Наука и техника, 1971. – 149 с.
Гуськов, В.В. Теория поворота гусеничных машин / В.В. Гуськов, А.Ф. Опейко. – М.: Машиностроение, 1984. – 168 с.
Трояновская, И.П. Силовое взаимодействие гусеничного движителя с грунтом на повороте / И.П. Трояновская // Тракторы и сельхозмашины. – 2007. – № 12. – С. 19–20.
Troyanovskaya, I.P. Forses of friction at the wheel to ground contact in a turning vehicle / I.P. Troyanovskaya, B.M. Pozin // Procedia Engineering. – 2015. – Vol. 129. – P. 156–160.
Красненьков, В.И. Математическая модель криволинейного движения транспортной гусеничной машины по деформируемому основанию / В.И. Красненьков, С.А. Харитонов, А.В. Шумилин // Изв. вузов. Машиностроение. – 1989. – № 11. – С. 94–99.
Кацыгин, В. В. Основы теории выбора оптимальных параметров сельскохозяйственных машин и орудий / В.В. Кацыгин // Вопросы сельскохозяйственной механики. – 1964. – Т. 13 – С. 31–64.
Bekker, M.G. Theory of Land Locomotion / M.G. Bekker. – University of Michigan Press, 1956. – 515 p.
Wong, J.Y. Theory of ground vehicles / J.Y. Wong. – 3rd ed. – John Wiley & Sons, 2001. – 528 p.
Matej, J. Tracked mechanism simulation of mobile machine in MSC.ADAMS View / J. Matej // Research in agricultural engineering. – 2010. – Vol. 56. – No. 1. – P. 1–7.
Adams Tracked Vehicle (ATV) Solution. Create, modify, and simulate realistic 3D models of tracked vehicles in adams. Available at: http://www.mscsoftware.com/Submitted-Content/Resources/ TK_Services-ATV_LTR_w.pdf (дата обращения: 20.11.2018).
Баловнев, В.И. Моделирование процессов взаимодействия со средой рабочих органов дорожно-строительных машин / В.И. Баловнев. – М.: Высш. шк., 1981. – 335 с.
Grecenko, А. Re-examined principles of thrust generation by a track on soft ground / А. Grecenko // Journal of Terramechanics. – 2007. – No. 44. – P. 123–131.
Asaf, Z. Evaluation of Link-Track Performances Using DEM / Z. Asaf, D. Rubinstein, I. Shmulevich // Journal of Terramechanics. – 2006. – No. 43. – P. 141–161.
Zhang, R. Simulation on Mechanical Behavior of Cohesive soil by Distinct Element Method / R. Zhang // Journal of Terramechanics. – 2006. – No. 43. – P. 303–316.
Hambleton, J.P. Modeling wheel-induced rutting in soils: Indentation / J.P. Hambleton, A. Drescher //Journal of Terramechanics. – 2008. – No. 45. – P. 201–211.
Maclaurin, B. A skid steering model with track pad flexibility / B.A. Maclaurin // Journal of Terramechanics. – 2007. – No. 44. – P. 95–110.
Абызов, А.А. Использование метода конечных элементов для моделирования взаимодействия гусеницы с грунтом при криволинейном движении машины / А.А. Абызов // Труды 15 Всерос. науч.-практ. конф. «Актуальные проблемы защиты и безопасности». Т. 3: Бронетанковая техника и вооружение. – СПб., 2012. – C. 184–190.
LS-DYNA user’s manual. Version970. – USA: Livermore Software Technology Corp., 2003. – 1564 p.




