каучук的动态粘弹性属性的温度和频率依赖性
Xiu Liu1, Dingxiang Zhu1, Jianguo Lin2
1School of Mechanical Engineering and Mechanics, Xiangtan University, Xiangtan 411105, China.
Polymers
|July 29, 2023
概括
有机的,的.
科学领域:
- 材料科学 材料科学 材料科学
- 聚合物物理 聚合物物理
背景情况:
- 的动态粘弹性特性对其应用至关重要.
- 了解温度和频率的依赖是材料表征的关键.
研究的目的:
- 在不同温度和频率下,研究的动态粘弹性特性.
- 为了建立主曲线并验证温度学简单性.
- 使用分数顺序微分模型建模不对称的损失因子.
主要方法:
- 在膠上進行了溫度頻率掃描測試.
- 主曲线是通过沿频轴移动数据来构建的.
- 威廉姆斯-兰德尔-费里方程被用来描述转移因子.
- 应用了分数次差的凯尔文 (FDK),泽纳 (FDZ) 和改进的泽纳 (iFDZ) 模型.
主要成果:
- 的粘弹性表现出显著的温度和频率依赖性.
- 通过主曲线构造和van Gurp-Palmen/Cole-Cole地块证实了温度简单性.
- 威廉姆斯-兰德尔-费里方程准确地描述了温度依赖的转移因子.
- 改进的分数顺序差异Zener (iFDZ) 模型有效地描述了不对称的损失因子主曲线.
结论:
- 皮在宏观层面上表现出温度简单性和频率-温度等价性.
- iFDZ模型非常适合描述的不对称动态粘弹性特性.
- 这项研究为材料设计和的应用提供了宝贵的见解.
更多相关视频
13:34High Throughput Traction Force Microscopy Using PDMS Reveals Dose-Dependent Effects of Transforming Growth Factor-β on the Epithelial-to-Mesenchymal Transition
Published on: June 1, 2019
9.5K
09:06Evaluation of the Curing of Adhesive Systems by Rheological and Thermal Testing
Published on: July 3, 2020
7.3K
相关概念视频
Dynamic Modulus of Elasticity of Concrete
397
The dynamic modulus of elasticity assesses how a concrete structure deforms under impact or dynamic loads. It is typically higher than the static modulus of elasticity, measured under slow, steady loading conditions.
The sonic test is a common method to determine the dynamic modulus. In this test, a concrete beam, sized either 6 x 6 x 30 inches or 4 x 4 x 20 inches, is clamped at its center. Vibrations are initiated at one end of the beam by an electromagnetic exciter unit powered by...
The sonic test is a common method to determine the dynamic modulus. In this test, a concrete beam, sized either 6 x 6 x 30 inches or 4 x 4 x 20 inches, is clamped at its center. Vibrations are initiated at one end of the beam by an electromagnetic exciter unit powered by...
397
Relation between Poisson's ratio, Modulus of Elasticity and Modulus of Rigidity
294
Deformation occurs in axial and transverse directions when an axial load is applied to a slender bar. This deformation impacts the cubic element within the bar, transforming it into either a rectangular parallelepiped or a rhombus, contingent on its orientation. This transformation process induces shearing strain. Axial loading elicits both shearing and normal strains. Applying an axial load instigates equal normal and shearing stresses on elements oriented at a 45° angle to the load axis.
294
Viscosity of Fluid
466
Viscosity measures the resistance a fluid offers to flow and deformation. It results from internal friction between layers of fluid moving relative to one another. Dynamic viscosity, denoted by the Greek letter mu (μ), quantifies the force needed to move one fluid layer over another. For Newtonian fluids like water and air, the relationship between the shearing stress and the rate of shearing strain is linear, meaning their viscosity remains constant regardless of the applied stress.
466
Temperature Dependent Deformation
171
In a nonhomogeneous rod made up of steel and brass, restrained at both ends and subjected to a temperature change, several steps are involved in calculating the stress and compressive load. Due to the problem's static indeterminacy, one end support is disconnected, allowing the rod to experience the temperature change freely. Next, an unknown force is applied at the free end, triggering deformations in the rod's steel and brass portions. These deformations are then calculated and added...
171
IR Spectroscopy: Hooke's Law Approximation of Molecular Vibration
1.4K
A covalently bonded heteronuclear diatomic molecule can be modeled as two vibrating masses connected by a spring. The vibrational frequency of the bond can be expressed using an equation derived from Hooke's law, which describes how the force applied to stretch or compress a spring is proportional to the displacement of the spring. In this case, the atoms behave like masses, and the bond acts like a spring.
According to Hooke's law, the vibrational frequency is directly proportional to...
According to Hooke's law, the vibrational frequency is directly proportional to...
1.4K
Strain and Elastic Modulus
3.7K
The quantity that describes the deformation of a body under stress is known as strain. Strain is given as a fractional change in either length, volume, or geometry under tensile, volume (also known as bulk), or shear stress, respectively, and is a dimensionless quantity. The strain experienced by a body under tensile or compressive stress is called tensile or compressive strain, respectively. In contrast, the strain experienced under bulk stress and shear stress is known as volume and shear...
3.7K
