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1)  Loss modulus
耗散模量
1.
Small amplitude oscillation shearing stress scan and frequency scan tests showed that the storage modulus and loss modulus decreased and loss angle increased with the increasing of temperature and the rheological property obviously changed.
通过小幅振荡剪切应力扫描、频率扫描试验得出,随着温度的升高,储能模量和耗散模量下降,损耗角增大,流变性能发生明显变化。
2)  loss elastic modulus
耗散弹性模量
1.
The experimental results and theoretical analysis show that the high-temperature internal friction peak is evolved into an "ordinary peak" and an "inverted peak" in the alloy in the case of lower frequencies,more martensite plates and higher heating rates,which arise from the interaction between two types of martensitic variants with positive and negative loss elastic modulus.
实验结果和理论分析表明,合金的高温相变内耗峰在测量频率较低、马氏体片较多及升温速度较大的情况下,分解为一个"正峰"和一个"倒峰",这种现象是由于2种正、负耗散弹性模量的马氏体变体间相互作用引起的;具有负弹性模量的形状记忆合金能够稳定存在的条件,是需要从环境吸收热量引起熵的增加。
3)  Dynamic loss modulus
动切变耗散模量
4)  negative loss elastic modulus
负耗散弹性模量
5)  energy consumption
能量耗散
1.
The thermodynamics theory and the principle of least energy consumption were applied to studying the energy consumption and damage evolution of short-fibre composites under repeated low velocity impact.
运用热力学理论和最小耗能原理,研究了反复低速冲击下短纤维复合材料的能量耗散与损伤演变,给出了冲击循环下材料耗散能表达式,建立了与复合材料割线模量降低率相关的损伤变量表达式和损伤演变方程。
2.
According to the fractal theory,a fractal model for consuming energy on rock fragmentation is provided through energy consumption analysis of rock fragmentation in rotary drilling.
通过旋转钻井中破碎岩石的能耗分析,应用分形岩石力学理论,从钻井过程中钻头破碎岩屑的粒度分布、能量耗散等角度,建立旋转钻井中钻头破碎岩石所需能量的分形描述模型,详细分析影响钻头破碎岩石能耗的因素。
6)  energy dissipation
能量耗散
1.
Experimental research about the energy dissipation of a hydrocyclone;
水力旋流器能量耗散特性实验研究
2.
Application of energy dissipation model to optimization of construction order for large underground caverns;
能量耗散模型在大型地下洞群施工顺序优化分析中的应用
3.
Effects of potassium-deficiency on photosynthesis and energy dissipation in different rice cultivars;
缺钾对水稻不同品种光合和能量耗散的影响
补充资料:表观弹性模量
分子式:
CAS号:

性质: 在减震橡胶制品中,由于橡胶与金属黏着界面的形状效应,不能仅由形状尺寸和橡胶的弹性模量来决定不同方向的弹簧常数,为此将表观弹性模量Eap定义为:圆柱形:Eap=(3+4.9355S2)G正方形:Eap=(3+6.580S2)G无限长柱:Eap=(4+3.290S2)G式中G为剪切弹性模量,S为形状因子。

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