How to calculae the heat build up in arubber?
Best insight from top research papers
To calculate heat build-up in rubber, various methods have been proposed in the literature. One approach involves using finite element analysis to simulate the kinetics of heat build-up under cyclic multiaxial loading . Another method utilizes a finite strain thermo-viscoelastic-damage model to predict the cyclic thermo-mechanical response of rubber samples during fatigue, considering stress-softening, hysteresis, and dissipative heating . Additionally, a phenomenological approach has been suggested for rubber-like materials, aiming to predict temperature rise under cyclic loading efficiently, especially for complex shapes, by identifying thermal and mechanical parameters through experimental tests on specific specimens . These methods provide insights into predicting and understanding heat build-up in rubber components subjected to cyclic loading, crucial for ensuring their longevity and performance.
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| Papers (5) | Insight |
|---|---|
22 Citations | Heat build-up in rubber can be calculated using IR thermography to measure temperature profiles during cyclic compression, and finite element analysis to evaluate heat generation and transient temperature fields. |
31 Citations | To calculate heat build-up in rubber, a simple phenomenological approach involving identification of thermal and mechanical parameters from a single test can be used, validated for temperature rises <20°C. |
25 Jun 2019 | The heat build-up in rubber can be calculated using a finite strain thermo-viscoelastic-damage model, considering stress-softening, hysteresis, and dissipative heating during cyclic loading. |
1 Citations | The heat build-up in rubber under cyclic loading can be calculated numerically using a novel method that involves strain energy density and dissipation constant determination. |
28 Nov 2022 1 Citations | The analytical calculation approach presented in the paper allows for predicting heat build-up in rubber cylinders by deriving the steady-state temperature distribution across the cross-section. |
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