Accelerated Life Test of Mechanical Components Under Corrosive Condition

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Accelerated Life Test of Mechanical Components Under Corrosive Condition Cheng Zhang, and Steven Y. Liang G. W. Woodruff School of Mechanical Engineering Georgia Institute of Technology Atlanta, GA 30332, USA

Outline Objective Modeling Model assumptions Formulas and model parameters identification Experimental Investigation Experimental Setup Optimal Test Condition (Experimental Parameters) Experimental Data ALT Package Results of Modeling and Prediction Outcomes

Objective Develop a scientific, systematic, and reliable methodology to evaluate the life probability of mechanical components based on accelerated testing theory. Offer the attractive benefit of requiring relatively less investment in both time and resources for accelerated life testing of the mechanical component.

Model Assumptions Weibull distribution of Time-to-failure is applied. Life of bearing under salt water condition is an inverse power function of a non-thermal accelerating stress. The failure modes at accelerated stress are as same as those observed under use stress conditions. Each sample tested at a specified stress level is homogenous. Only the stress of acceleration is applied, all other stresses remain unchanged.

The Inverse Power Law Model Characteristic life: Reliability Function: 1 η ( V ) = n KV R( T ; V ) = e T [ ] η ( V ) β Life Distribution: β T f ( T; V ) = [ ] η( V ) η( V ) T [ ] β 1 η ( V ) e β η T *100% Accelerated Factor (AF): U AF = = = η T V A [ ] V U Q n A A Q *100% U Where, β, K, n T V - shape parameters - failure lifetime - stress

Model Parameter Identification Arrange the failure lifetime T ij from low to high (i) for each stress step (j) Calculate the Characteristic Life η j for each stress step Calculate the failure probability Q ij for all replications and all stress steps Estimate the shape parameters K, n by using Least Square Regressive Analysis Calculate the shape parameter β j for all stress steps by using Least Square Regressive Analysis Obtain the accelerating factor, reliability function, failure rate, life distribution, characteristic life of bearing corrosion failure under salt-water environment Calculate the total average shape parameter β Model Verification and Calculation of Estimation and Prediction Error

Experimental System Monitoring Diagnostic Prognostic System ACC & AE sensors Environmental Stress Generating, Measurement and Control System Tooling Radial Loading System DC Control Motor O-ring Shaft Connector Thrust Load & Seal Tested Bearing: Timken LM501310 Cup, Timken LM501349 Cone Bearing Housing Sensors of Environmental Parameter

Photo 1 - Overall Setup Test Housing

Photo 2 - Testing Housing

Photo 3 - Testing Components Tested Bearing

Experimental Parameters of ALT Main Stress Parameter is the Salt Content in water. Controlled Stress Steps - Five stress steps for testing and modeling analysis 1% salt water 8% salt water 16% salt water 26% salt water 36.1% salt water - Two stress steps for model verification 12% salt water 21% salt water * (100*Salt Weight / Water Weight) Replication Number for each stress step is 2.

Parameters of the Operating Condition 1. Rotational Speed: 600 rpm 2. Relative Humidity: The bearings were immersed in the salt water completely 3. Radial Load: 0 lb f 4. Thrust load: 288lb f 5. Temperature: Controlled with a variation range of 10 0 C 6. Lubrication: No (Except the salt water)

Experimental ALT Data SAMPLES MODEL IDENTIFICATION SAMPLES MODEL VERIFICATION SAMPLES Stress Levels (Salt/Water %) 36.1 26 16 8 1 12 21 Failure Time 1 (Hour) 27.88 35.55 42.07 47.89 55.12 44.5 35.67 Failure Time 2 (Hour) 66.5 67.2 73.3 94.7 100.9 75.2 69.4

ALT Package GT ALT Data Modeling User s Data Prediction

Weibull Plot of the Data (1) 10 2 Percent Failure % 36.1% 26% 16% 8% 1% Failure Time (Hour) 10 2 Figure 1. Relationship between Failure Time and Percent Failure

Weibull Plot of the Data (2) 10 2 Percent Failure % 36.1% 26% 16% 8% 1% Failure Time (Hour) Figure 2. Percent Failure versus Failure Time Based On η ( V ) Obtained from the Estimated Inverse Power Law 10 2

Failure Time Versus Stress Level Under Certain Failure Rate 10 3 Failure Time (Hour) 10 2 10 1 99% 63.2% 42.8% 10% 1% 10 0 10 0 10 1 10 2 Stress Level (Salt/Water * 100 %)

Model Verification 10 2 Percent Failure % 21% 12% 10 1 10 1 10 2 Failure Time (Hour)

Prediction Errors Sample ALT Data for Model Verification Stress Level 12 21 (Salt / Water %) Tested Predicted Errors Tested Predicted Errors Failure Time 1 (hours) 44.5 39.52-4.98 35.67 36.45 0.78 Failure Time 2 (hours) 75.2 76.01 0.81 69.4 70.11 0.71 Mean Relative Error 4.2%

Outcomes Develop a systematic and scientific methodology to assess the life probability of mechanical component. Optimize the accelerated life testing to achieve the maximum time/cost saving and the highest life prediction accuracy. Extend the methodology to any mechanical components with the same failure mode in nominal and in accelerated testing conditions. Pilot the case study of rolling element bearing testing to illustrate the fundamental basis and the implementation principles.