Development of a tractor dynamic stability index calculator utilizing some tractor specifications
Iman Ahmadi
Abstract
Open-access reader
Iman Ahmadi
Abstract
Open-access reader
To examine the effects of different geometries and mass specifications of a tractor operating across irregular sloping grounds on the lateral stability of this machine, a dynamic model was developed. In the proposed model, overturn and skid instabilities were studied and the tractor stability indexes were formulated (i.e. TSI_{overturn} and TSI_{skid}). Using a modified Excel spreadsheet package employing the parameters of the model, the TSIs were then determined. Finally, the effects of variation in the parameters of the model on TSIs were evaluated. The results of the analyses indicate that changing the tractor mass moment of inertias about the x- and y-axes had no influence on TSI_{skid}, whereas increasing the tractor mass moment of inertias about the x-axis by 71% led to a 2.5% reduction of TSI_{overturn} and increasing the tractor mass moment of inertias about the y-axis by 71% led to a 1.8% reduction of TSI_{overturn}. However, increasing the wheel-ground coefficient of friction from 0.34 to 0.84 improved TSI_{skid} by up to 27%. Moreover, the effect of tractor wheel track width and the height of its center of gravity on TSI_{overturn} was greater than the effect of the tractor wheel base on this stability index. Therefore, the best strategy for stabilizing a tractor against overturn is to lower the tractor's center of gravity and increase the tractor's wheel track width simultaneously.
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To examine the effects of different geometries and mass specifications of a tractor operating across irregular sloping grounds on the lateral stability of this machine, a dynamic model was developed. In the proposed model, overturn and skid instabilities were studied and the tractor stability indexes were formulated (i.e. TSI_{overturn} and TSI_{skid}). Using a modified Excel spreadsheet package employing the parameters of the model, the TSIs were then determined. Finally, the effects of variation in the parameters of the model on TSIs were evaluated. The results of the analyses indicate that changing the tractor mass moment of inertias about the x- and y-axes had no influence on TSI_{skid}, whereas increasing the tractor mass moment of inertias about the x-axis by 71% led to a 2.5% reduction of TSI_{overturn} and increasing the tractor mass moment of inertias about the y-axis by 71% led to a 1.8% reduction of TSI_{overturn}. However, increasing the wheel-ground coefficient of friction from 0.34 to 0.84 improved TSI_{skid} by up to 27%. Moreover, the effect of tractor wheel track width and the height of its center of gravity on TSI_{overturn} was greater than the effect of the tractor wheel base on this stability index. Therefore, the best strategy for stabilizing a tractor against overturn is to lower the tractor's center of gravity and increase the tractor's wheel track width simultaneously.
Key concepts: Tractor, Skid (aerodynamics), Automobile handling, Automotive engineering, Stability (learning theory), Center of gravity, Mathematics, Control theory (sociology)