Browse Publications Technical Papers 2011-01-0313
2011-04-12

Determination of Empirical Heat Transfer Coefficients via CFD to Predict the Interface Temperature of Continuously Slipping Clutches 2011-01-0313

To optimize the performance of continuously slipping wet friction clutches, it is vital to predict the maximum temperature at the friction surface. Prediction necessitates an accurate mathematical model of the heat transfer coefficient in and around the transmission oil grooves of the wet friction facing. All the relevant dimensionless variables in and around the oil grooves with respect to heat transfer coefficients were identified using Buckingham's ‘Pi’ theorem. Computational fluid dynamics (CFD) was used to create empirical formulas for heat transfer coefficients from relevant dimensionless variables and to study the dynamics of the oil flow through the grooves. Maximum transient temperature at the friction interface was predicted via finite element (FE) code using developed empirical formulas of heat transfer coefficients. Transient temperatures were then measured using thermo-couples for various conditions and groove geometries. An excellent agreement was found between the prediction and the measured data.

SAE MOBILUS

Subscribers can view annotate, and download all of SAE's content. Learn More »

Access SAE MOBILUS »

Members save up to 16% off list price.
Login to see discount.
Special Offer: Download multiple Technical Papers each year? TechSelect is a cost-effective subscription option to select and download 12-100 full-text Technical Papers per year. Find more information here.
We also recommend:
TECHNICAL PAPER

Multiphase Flow and Thermal Analysis of Hollow-Shaft Cooling System for Motors of Electric Drive Units

2022-01-0663

View Details

TECHNICAL PAPER

Challenges and Opportunities of Numerically Simulating the Idle Load Case for Vehicle Thermal Management

2015-01-0340

View Details

TECHNICAL PAPER

Rapid Access to High-Resolution Thermal/Fluid Component Modeling

2012-01-2170

View Details

X