Effect of Material Properties on Tire Performance Characteristics — Part II, Tread Material

1990 ◽  
Vol 18 (1) ◽  
pp. 2-12 ◽  
Author(s):  
S. Futamura

Abstract This report, on the effect of tread materials on tire performance, continues the study in Part I [1] on the analogous effects of cords. A new “deformation index” concept for the characterizing energy loss is proposed. Principles are developed for maximum correlation of this index to rolling resistance, wet and dry traction, ice traction, and cornering force. The deformation index is used to determine the dynamic property most relevant to each of these tire functions.

1987 ◽  
Vol 15 (3) ◽  
pp. 198-206 ◽  
Author(s):  
S. Futamura

Abstract The effect of modulus of tire cords in stabilizer and body plies on the performance of a radial automobile tire is discussed. Cord modulus was varied systematically by using polyester, rayon, and aramid materials. High speed, endurance, and plunger energy were not effected. Rolling resistance was higher with aramid cord than with polyester cord in the body ply, but there was no effect of cord material in stabilizer plies. Increase of cord modulus in the stabilizer ply, however, did produce significantly higher cornering coefficient. Wear resistance was also higher, especially under high severity test conditions.


2016 ◽  
Vol 89 (1) ◽  
pp. 1-21 ◽  
Author(s):  
Shingo Futamura ◽  
Arthur A. Goldstein

ABSTRACT Tire performances such as wear, traction, and rolling resistance have been explained by the hysteretic energy loss of tread compounds under cyclic deformations. Loss factor, tan δ, is often used as the property responsible for energy loss. However, dynamic modulus is also reported to affect energy loss and tire performance. In this review, the modulus effect on energy loss is related to the deformation type through the deformation index. The index can be determined experimentally based on tire performance data or analytically through finite element analysis (FEA). Deformation indices of passenger tire rolling resistance, wet traction, and dry traction were determined experimentally based on tire tests. Using FEA, the energy losses and deformation indices were calculated for all elements of a rolling truck tire. The indices vary widely depending on where the element is located. Deformation indices are summarized on a tire component basis and converted into an Excel spreadsheet. The spreadsheet can be used to compute rolling resistance changes arising from component compound substitutions. The deformation index concept is applied to thermomechanical analysis, where it simplifies the fully coupled iterative FEA method into a noniterative computational method. The novelty of this method is in its application to transient thermomechanical problems. The method's simplicity and accuracy are demonstrated using examples.


1984 ◽  
Vol 12 (1) ◽  
pp. 3-22 ◽  
Author(s):  
M. K. Chakko

Abstract A comprehensive but simple analytical model for predicting the energy loss in radial tires is presented. Using approximate structural analysis, the model relates the basic material properties and construction variables of the tire to its energy loss or rolling resistance. The formulas developed were computer-programmed, and the tire rolling resistance and its distribution among the components of a typical radial automobile tire were computed. The significant contributions to rolling resistance were from tread compression, carcass cord extension and bending, and sidewall rubber bending. Parametric studies using the computer program were carried out to obtain the trends in rolling resistance due to changes in several tire material properties and construction variables. The computations also showed the existence of locally optimum values for the tread modulus, carcass cord modulus, and carcass cord end count which minimize the tire rolling resistance.


1995 ◽  
Vol 23 (4) ◽  
pp. 256-265 ◽  
Author(s):  
P. S. Pillai

Abstract Energy loss per hour in a tire traveling at 80 km/h was obtained for a number of tires of different sizes and makes from the respective whole tire hysteresis loss of each tire. This loss value was then compared to the corresponding rolling loss obtained from the 1.7 m dynamometer rolling resistance method. The two methods agreed, indicating that the basic premise of the rolling resistance hysteresis ratio relation is valid.


2018 ◽  
Vol 11 (2) ◽  
pp. 135-145
Author(s):  
Guolin Wang ◽  
Xu Wu ◽  
Chen Liang ◽  
Jian Yang

2019 ◽  
Vol 47 (1) ◽  
pp. 77-100
Author(s):  
Yi Li ◽  
Robert L. West

ABSTRACT Rolling resistance defined as energy loss per unit distance is well accepted by the tire science community. It is commonly believed that the dominant part of energy loss into heat is caused by the viscoelasticity of rubber compounds for a free-rolling tire. To calculate the rolling loss (hysteretic loss) into heat, a method based on tire forces and moments has been developed to ease required measurements in a lab or field. This paper points out that, by this method, the obtained energy loss is not entirely converted into heat because a portion of the consumed power is used to compensate mechanical work. Moreover, that part of power cannot be separated out by tire forces and moments–based experimental methods. The researchers and engineers have mistakenly ignored this point for a long time. The finding was demonstrated by a comparative analysis of a rigid, pure elastic, and viscoelastic rolling body. This research mathematically proved that rolling loss into heat is not resolvable in terms of tire forces and moments with their associated velocities. The finite element model of a free-rolling tire was further exercised to justify the concept. These findings prompt revisiting rolling resistance in a new way from the energy perspective. Moreover, an extended definition of rolling resistance is proposed and backward compatible with its traditional definition as a resistive force.


2013 ◽  
Vol 41 (3) ◽  
pp. 154-173 ◽  
Author(s):  
Jaehyung Ju ◽  
Mallikarjun Veeramurthy ◽  
Joshua D. Summers ◽  
Lonny Thompson

ABSTRACT The shear band is the critical component of a nonpneumatic tire (NPT) when determining the rolling resistance resulting from the elastomer's shear friction. In an effort to reduce the rolling resistance of an NPT, a shear band made of a porous, fiber-reinforced elastomer is explored. The porous shear band is designed to have the same effective shear modulus as the shear modulus of a continuous shear band. The originality of the study in this article is in the design of a flexible, porous solid for fuel efficiency of a tire structure by including a low viscoelastic energy loss material—a carbon fiber that partially replaces the volume of high viscoelastic energy loss material—polyurethane. To make the NPT structure remain flexible, porous volumes were included. Finite element (FE)–based numerical experiments with ABAQUS were conducted to quantify the reduced energy loss of an NPT using hyperelastic and viscoelastic material models. Load carrying capacity of the NPT with the designed porous shear band is also discussed.


2013 ◽  
Vol 41 (2) ◽  
pp. 82-108 ◽  
Author(s):  
James M. Gibert ◽  
Balajee Ananthasayanam ◽  
Paul F. Joseph ◽  
Timothy B. Rhyne ◽  
Steven M. Cron

ABSTRACT When competing in performance with their pneumatic counterparts, nonpneumatic tires should have several critical features, such as low energy loss when rolling over obstacles, low mass, low stiffness, and low contact pressure. In recent years, a nonpneumatic tire design was proposed to address each of these critical issues [1]. In this study, the steady state and transient energy losses due to rolling resistance for the proposed nonpneumatic tire are considered. Typically, such an analysis is complex because of the coupling of temperature on the structural deformation and the viscoelastic energy dissipation, which requires an iterative procedure. However, researchers have proposed a simplified analysis by using the sensitivity of the tire's elastic response to changes in material stiffness through a deformation index [2–4]. In the current study, the method is exploited to its full potential for the nonpneumatic tire due to the relatively simple nature of deformation in the tire's flexible ring and the lack of several complicating features present in pneumatic tires, namely, a heated air cavity and the complex stress state due to its composite structure. In this article, two models were developed to predict the transient and steady-state temperature rise. The first is a finite element model based on the deformation index approach, which can account for thermo-mechanical details in the tire. Motivated by the simplicity of the thermo-behavior predicted by this finite element model, a simple lumped parameter model for temperature prediction at the center of the shear band was developed, which in many cases compares very well with the more detailed finite element approach due to the nature of the nonpneumatic tire. The finite element model can be used to, for example, explore the design space of the nonpneumatic tire to reach target temperatures by modifying heat transfer coefficients and/or material properties.


2012 ◽  
Vol 40 (4) ◽  
pp. 220-233
Author(s):  
Timothy B. Rhyne ◽  
Steven M. Cron

ABSTRACT: Tire rolling resistance has been a topic of study since the invention of the pneumatic tire. There is currently a heightened interest in this topic because of the need to minimize fuel consumption of vehicles and the introduction of regulations regarding both the maximum allowable rolling resistance and consumer labeling for rolling resistance. The question arises as to how low tire rolling resistance can go. Tire energy loss can be written as the product of the material deformations, the volume of material deformed, and the loss property of the material. The last two terms of the energy loss equation will be considered fixed. This article concentrates on the deformation term. The current paradigm of the steel-belted radial tire is assumed. The minimum deformations required for the function of the tire are established, and the assumption is made that all other deformations are parasitic and can in theory be eliminated. Analytical expressions for the dominant necessary deformations are developed, and the functional relationship for minimum rolling resistance is determined. The functioning point required to reach the minimum rolling resistance is established. The functional relationships are compared with experimental data taken by the whole tire hysteresis method.


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