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AIR1387C
Designing with Elastomers for Use at Low Temperatures, Near or Below Glass Transition
Designing with Elastomers for Use at Low Temperatures, Near or Below Glass Transition
2003-12-01
有效
【范围】 To ensure success in design of elastomeric parts for use at low temperature, the design engineer must understand the peculiar properties of rubber materials at these temperatures. There are no static applications of rubber. The Gaussian theory of rubber elasticity demonstrates that the elastic characteristic of rubber is due to approximately 15% internal energy and the balance, 85%, is entropy change. In other words, when an elastomer is deformed, the elastomer chain network is forced to rearrange its configuration thereby storing energy through entropy change. Thermodynamically, this means that rubber elasticity is time and temperature dependent (Reference 25). The purpose of this report is to provide guidance on low temperature properties of rubber with the terminology, test methods, and mathematical models applicable to rubber, and to present some practical experience. In this way, it is hoped that mistakes can be avoided, particularly in selection of rubber materials, enabling the design engineer to weigh low- temperature material properties together with the many other factors involved in the design process.strRefField
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替代标准

引用文件/被引文件

Rubber Conditioning for Low-Temperature Testing
Rubber Property - Young's Modulus at Normal and Subnormal Temperatures
Evaluating Rubber Property - Retraction at Low Temperature (TR Test)
Rubber Property - Brittleness Point of Flexible Polymers and Coated Fabrics
Brittleness Temperature of Plastics and Elastomers by Impact
Rubber Property - Stiffening at Low Temperatures: Flexible Polymers and Coated Fabrics
Stiffness Properties of Plastics as a Function of Temperature by Means of a Torsion Test
Rubber Property - Compression Set at Low Temperatures
Smalley
Measuring Vibration-Damping Properties of Materials

包含图表

Determination of Tg
Relationship Between
Relationship Between
Relationship Between
Determination of Cry
Optimum Temperature
Crystallizable Elast
Temperature Retracti
Gehman Torsional Sti

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