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首页> 外文期刊>Indian Journal of Pure & Applied Physics >Pressure derivatives of bulk modulus for materials at extreme compression
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Pressure derivatives of bulk modulus for materials at extreme compression

机译:材料在极限压缩下的体积模量压力导数

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The method based on the calculus of indeterminates for demonstrating that all the physically acceptable equations of state satisfy the identities for the pressure derivatives of bulk modulus of materials at extreme compression. has been developed. The specific examples of the Birch-Murnaghan finite strain equation. the Poirier-Tarantola logarithmic equation. the Rydbcrg-Vinet potential energy equation. the Keane K-primed equation and the Stacey reciprocal K-primed equation. have been considered. Expressions for the bulk modulus and its pressure derivatives have been derived and reduced to the limit of infinite pressure. The expressions thus obtained arc useful for further analysis of higher derivative thermoelastic properties.
机译:基于不确定性演算的方法证明了所有物理上可接受的状态方程都满足极限压缩条件下材料的体积模量压力导数的标识。已经被开发出来。 Birch-Murnaghan有限应变方程的具体示例。 Poirier-Tarantola对数方程。 Rydbcrg-Vinet势能方程。 Keane K素数方程和Stacey倒数K素数方程。已经考虑过了。推导了体积模量及其压力导数的表达式,并将其简化为无穷大。如此获得的表达式对于进一步分析更高的导数热弹性特性是有用的。

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