2011
DOI: 10.4028/www.scientific.net/msf.704-705.541
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The Research on Relationship between Heat Generation and Crosslinking Density of Vulcanized Rubber

Abstract: Crosslinking density of vulcanized rubber which was filled with carbon black and silica was experimentally researched, and its corresponding heat generation, dynamic lag loss (tanδ) and loss modulus ( E″) were also studied. Based on these tests, the model of the relationship among them was established. The results showed that the characteristic value of crosslinking density Vr almost showed downward trend as a straight line when the quantity of silica increased, but temperature rise, loss modulus E″ and tanδ i… Show more

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Cited by 7 publications
(8 citation statements)
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“…According to the mathematical model for heat generation in tires, the heat ( Q ) generated by a tire in each rolling cycle can be obtained using the following formula [ 34 ] : Qbadbreak=πγ02GTanδgoodbreak=πγ02G·GGgoodbreak=πγ02G\begin{equation}Q = \pi \gamma _0^2G^{\prime}{\mathop{\rm Tan}\nolimits} \delta = \pi \gamma _0^2G^{\prime} \cdot \frac{{G^{\prime\prime}}}{{G^{\prime}}} = \pi \gamma _0^2G^{\prime\prime}\end{equation}…”
Section: Resultsmentioning
confidence: 99%
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“…According to the mathematical model for heat generation in tires, the heat ( Q ) generated by a tire in each rolling cycle can be obtained using the following formula [ 34 ] : Qbadbreak=πγ02GTanδgoodbreak=πγ02G·GGgoodbreak=πγ02G\begin{equation}Q = \pi \gamma _0^2G^{\prime}{\mathop{\rm Tan}\nolimits} \delta = \pi \gamma _0^2G^{\prime} \cdot \frac{{G^{\prime\prime}}}{{G^{\prime}}} = \pi \gamma _0^2G^{\prime\prime}\end{equation}…”
Section: Resultsmentioning
confidence: 99%
“…According to the mathematical model for heat generation in tires, the heat (Q) generated by a tire in each rolling cycle can be obtained using the following formula [34] :…”
Section: Frequency Dependence Of Dynamic Rheological Behavior For Unf...mentioning
confidence: 99%
“…The energy dissipated in the material is ultimately converted into heat, which leads to an increase in operating temperature in rubber products [13]. The energy dissipation equation reveals that the linear link between dynamic lag loss (tan δ) and the loss of energy given in the form of temperature rise, or loss modulus (E ) [14],…”
Section: Viscoelasticitymentioning
confidence: 99%
“…The energy dissipated in the material is ultimately converted into heat, which leads to an increase in operating temperature in rubber products [ 13 ]. The energy dissipation equation reveals that the linear link between dynamic lag loss (tan δ) and the loss of energy given in the form of temperature rise, or loss modulus (E″) [ 14 ], where is the energy dissipation, σ 0 is the stress amplitude, t is time, ε 0 is the strain amplitude, ω is the angular frequency, δ is the phase difference between strain and stress, E″ is the loss modulus, and tan δ is the dynamic lag loss. Evidently, ∆E is proportional to E″ for an equal strain.…”
Section: Reasons For Heat Generationmentioning
confidence: 99%
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