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tait方程
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  tait equation
     Assuming α(T,p)B_T(T,p)=α(T_0,0)B_T(T_0,0) and including the thermal pressure term into the Tait equation of state, a simple and straightforward method is developed for determining the heat capacity and entropy at different temperature and pressure.
     假设α(T,p)BT(T,p)=α(T0,0)BT(T0,0),并运用考虑热压项之后的Tait方程,提出了一种简单而直接的方法来计算不同温度和压强条件下定压热容Cp和熵S的值.
短句来源
     Experimental PVT data for polystyrene were obtained with a PVT alalyzer and used to reckon its thermal expasion coefficient(α) isothermal compression coefficient(K) and thermal pressure coefficient(γ) to variation in temperatur and pressure,compared with the results obtained for α,β and γ with the tait equation,employng the same experimental PVT data,it was found that these were limitation for the application of the tait equaion.
     利用实验测得的PVT数据直接计算出聚苯乙烯(PS)的热膨胀系数α,等温压缩系数β和热压系数γ随温度和压力的变化关系,与同样从PVT数据获得的Tait方程计算出的α、β和γ结果比较,说明了Tait方程在使用上存在一定的局限性。
短句来源
     The critical curve of temperature boundary layer was prasentedand application conditions of Tait equation were discussed, on the basis of thesolution of unsteady temperature field in single spherical propellant in this pa-per.
     该文通过求解单颗粒火药非稳态温度场,给出了临界温度边界层曲线,讨论了Tait方程的应用条件。
短句来源
     Their thermal expansion coefficient(α) and isothermal compressibility(β) were evaluated using the definition method and Tait equation, respectively.
     通过定义法和Tait方程法得出PPR的热膨胀系数 (α)随温度以及等温压缩系数 (β)随压力的变化关系。
短句来源
     The corresponding confofmational changes were also discussed. Ⅱ -Ⅲ Transition is verified by analysis the compression data with Tait equation and Murnaghan equation.
     用Tait方程和Murnaghan方程处理等温压缩数据,也发现了Ⅱ-Ⅲ压致相变.
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  “tait方程”译为未确定词的双语例句
     The applicabilities of Tait and Murnaghan equations of state and Bridgman polynomial to isothermal compressions of 10 polymer solids have been examined up to 3 GPa at room temperature.
     十种聚合物固体的等温压缩实验证明Tait方程和Murnaghan方程在0—3GPa范围内能够精确地描述非晶、半晶和结晶聚合物的P-V关系;
短句来源
     Bridgman polynomial, Tait and Murnaghan equation of state have been used to describe isothermal compression of polyisoprene up to 2GPa. Tait and Murnaghan equation are very accurately for multisegmentally fitting the isothermal P-V data of polyisoprene with the universal values CT = 0.0894 for Tait and CM=0.1016 for Murnaghan. The possible secondary transitions of polyisoprene on pressure are also presented.
     本文用Bridgman多项式,Tait方程和Murnaghan方程描述了聚异戊二烯在室温下2GPa压力范围内的等温压缩行为,Tait方程和Murnaghan方程成功地拟合了聚异戊二烯的等温P-V数据。
短句来源
     The results showed the thickness of temperature boundary layer in thepropellant is less than one percent of the diameter of the propellant and Tait e-quation can be used to describe the state of the propellant during the deflagra-tion to detonation transition in porous propellant bed.
     结果表明,在多孔火药床的燃烧转爆轰过程中,火药内部温度边界层厚度小于火药粒径的百分之一,火药状态可用Tait方程描述。
短句来源
     Moreover, Tait equations were used to evaluate all the sample′s pVT data.
     此外 ,应用 Tait方程对所有样品的 p VT数据进行了拟合
短句来源
  相似匹配句对
     Characteristics of Propellant Heat Transfer and The Applieations of Tait Equation.
     火药传热特性与Tait方程的应用
短句来源
     Synthetic Aperture Radar Equations
     合成孔径雷达方程
短句来源
     The equation is an extensiveSchrodinger one.
     dinger方程
短句来源
     The fluid is considered General Newtonian and its compressible behavior is assumed to obey Tait p-v-T equation of state.
     流体是广义牛顿型的,可压缩行为服从Tait的p—v—T状态方程
短句来源
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  tait equation
We compare two equations for tensor spinor fields of spin 3/2: the Fisk-Tait equation and one which we have proposed recently.
      
A version of the piecewise parabolic method has been used to take account of the two-phase behaviour based on the formal properties of the well-known Tait equation of state for water.
      
An FEM simulation, using the Johnson-Cook model for solid aluminum and the Tait equation for the suspension liquid, was carried out in order to know the generation mechanism of shock pressures in the aluminum container.
      
For simplified analysis of PVT data to locateT?? and other secondary transitions, we demonstrate that series expansion of the term, lne(1 +P/b), in the Tait equation yields a number of approximations of varyine accuracy but all linear inP.
      
The usual Tait equation of state is modified by incorporating the effect of thermal pressure.
      
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The applicabilities of Tait and Murnaghan equations of state and Bridgman polynomial to isothermal compressions of 10 polymer solids have been examined up to 3 GPa at room temperature. Tait and Murnaghan equations are equivalent and their linear forms (6) and (7) are very accurately for multisegmentally fitting the isothermal P-V date of amorphous, semi-crystaline polymer solids with the universal values CT= 0.0894 for Tait and CM= 0.1016 for Murnaghan parameter, Bridgman polynomial can also be used but is inconvenient...

The applicabilities of Tait and Murnaghan equations of state and Bridgman polynomial to isothermal compressions of 10 polymer solids have been examined up to 3 GPa at room temperature. Tait and Murnaghan equations are equivalent and their linear forms (6) and (7) are very accurately for multisegmentally fitting the isothermal P-V date of amorphous, semi-crystaline polymer solids with the universal values CT= 0.0894 for Tait and CM= 0.1016 for Murnaghan parameter, Bridgman polynomial can also be used but is inconvenient when there are pressure-induced transitions. Equation is also presented for Gruneisen parameter from Tait and Murnaghan parameters.

十种聚合物固体的等温压缩实验证明Tait方程和Murnaghan方程在0—3GPa范围内能够精确地描述非晶、半晶和结晶聚合物的P-V关系;Tait参数C_T=0.0894,Mumaghan参数C_M=0.1016为普适值。这两个方程的线性式用起来颇方便;当有压致松弛时可进行分段处理,能获得有关结构松弛的信息。对Bridgman多项式的适用性也进行了讨论。并计算了Gr(?)neisen参数。

Bridgman polynomial, Tait and Murnaghan equation of state have been used to describe isothermal compression of polyisoprene up to 2GPa. Tait and Murnaghan equation are very accurately for multisegmentally fitting the isothermal P-V data of polyisoprene with the universal values CT = 0.0894 for Tait and CM=0.1016 for Murnaghan. The possible secondary transitions of polyisoprene on pressure are also presented.

本文用Bridgman多项式,Tait方程和Murnaghan方程描述了聚异戊二烯在室温下2GPa压力范围内的等温压缩行为,Tait方程和Murnaghan方程成功地拟合了聚异戊二烯的等温P-V数据。

The critical curve of temperature boundary layer was prasentedand application conditions of Tait equation were discussed, on the basis of thesolution of unsteady temperature field in single spherical propellant in this pa-per. The results showed the thickness of temperature boundary layer in thepropellant is less than one percent of the diameter of the propellant and Tait e-quation can be used to describe the state of the propellant during the deflagra-tion to detonation transition in porous propellant bed.

该文通过求解单颗粒火药非稳态温度场,给出了临界温度边界层曲线,讨论了Tait方程的应用条件。结果表明,在多孔火药床的燃烧转爆轰过程中,火药内部温度边界层厚度小于火药粒径的百分之一,火药状态可用Tait方程描述。

 
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