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Tribological Performance Evaluation of Vegetable Lubricant Incorporated Ethylene Vinyl Acetate (EVA) and Tertiary-Butyl-Hydroquinone (TBHQ) Nanoparticles 含乙烯乙酸乙烯酯(EVA)和叔丁基对苯二酚(TBHQ)纳米颗粒的植物润滑油摩擦学性能评价
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.103
Audu Ibrahim Ali, Mohd Kameil Abdul Hamid, Mohd Azman Bin Abas, M. F. Muhamad Said, A. C. Opia, Izhari izmi bin Mazali, Zul Hilmi bin Che Daud
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引用次数: 0
Theoretical Analyses of Interaction Forces Acting between Solid Surfaces Considering One-Dimensional Periodic Material Distribution: Radial Effects of Spherical Surface 考虑一维周期性材料分布的固体表面相互作用力的理论分析:球面的径向效应
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.97
D. Fujiwara, Takumi Ishikawa, H. Matsuoka, S. Fukui
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引用次数: 0
Revealing the Dependence of Lubricant Viscosity on Molecular Structure by Measuring the Temperature Dependence of Dielectric Relaxation and Viscosity 通过测量介质弛豫和粘度的温度依赖性揭示润滑油粘度对分子结构的依赖性
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.91
Kyosuke Uchida, S. Itoh, K. Fukuzawa, N. Azuma, Hedong Zhang
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引用次数: 0
Special Issue on the 2022 JSME-IIP/ASME-ISPS Joint International Conference on Micromechatronics for Information and Precision Equipment (MIPE 2022) 2022 JSME-IIP/ASME-ISPS信息与精密设备微机电一体化联合国际会议(MIPE 2022)特刊
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.ii
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引用次数: 0
Running-in for Low Friction between Silicon-Containing Aluminum Alloy and Bearing Steel in Engine Oil 含硅铝合金与轴承钢在发动机油中的低摩擦磨合
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.115
K. Ihara, K. Adachi
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引用次数: 0
The Influence of Electric Current on the Friction Behavior of Lubricant Molecules 电流对润滑油分子摩擦行为的影响
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.83
Renguo Lu, Shouhei Kawada, H. Tani, S. Koganezawa
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引用次数: 0
Standstill Corrosion and Spall Propagation in Rolling Bearings 滚动轴承的静止腐蚀和剥落扩展
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.150
G. Morales-Espejel
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引用次数: 0
High Pressure Rheology of Lubricants (Part 1) 润滑油的高压流变学(第1部分)
Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.136
Masato Kaneko
The relation with viscosity and pressure of lubricant has been considered in detail from the past. Barus equation that was presented in 1893 is known as the basic equation. This paper describes the new linear viscosity equation, that included dimensionless density and temperature other than pressure as functions in comparison with Barus equation. Author measured high pressure viscosity by using reciprocating-piston type test apparatus and measured high pressure density by using capacity type test apparatus in each temperature and pressure. After that, author attempted to derive the density into Barus equation and it was found that dimensionless density was preferable as density. Furthermore, author attempted to introduce temperature into Barus equation. It became able to in this way deal with the new viscosity equation as a linear equation. It found out that the logarithm of dimensionless viscosity was proportional to pressure and it was inversely proportional to temperature and dimensionless density cubed. And it was found that these slope δ of lubricants by this linear equation are intrinsic constant.
在此基础上,对润滑油粘度和压力的关系进行了详细的研究。1893年提出的巴鲁斯方程被称为基本方程。本文与Barus方程进行了比较,介绍了以无因次密度和温度为函数而不是以压力为函数的新的线性粘度方程。在各种温度和压力下,用往复式活塞式试验装置测量高压粘度,用容量式试验装置测量高压密度。在此基础上,作者尝试将密度导出到Barus方程中,发现无因次密度更适合作为密度。此外,作者还尝试将温度引入到Barus方程中。它可以用这种方法把新的粘度方程作为线性方程来处理。结果表明,无量纲粘度的对数与压力成正比,与温度和无量纲密度的立方成反比。通过该线性方程发现,润滑油的这些斜率δ是固有常数。
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引用次数: 0
Support Force and Load Distribution Analysis of Angular Contact Ball Bearing Considering Rotor Deformation 考虑转子变形的角接触球轴承支撑力及载荷分布分析
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.125
Shijin Chen, Dongliang Zou, Xiaoyang Chen, Yakun Wang, Dongming Cai
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引用次数: 0
ZnDTP-Derived Tribofilm Formation Process and the Wear of Roughness Peaks on a Rough Steel Surface zndtp衍生摩擦膜形成过程及粗糙钢表面粗糙度峰的磨损
IF 1 Q4 ENGINEERING, MECHANICAL Pub Date : 2023-07-31 DOI: 10.2474/trol.18.173
Ayumu Nagahashi, M. Masuko, Hiroshi Yamamoto, M. Kikuchi, Shinji Tanaka
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引用次数: 0
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