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1)  the third law of thermodynamics of black hole
黑洞热力学第三定律
1.
The result obtained by studying black hole event horizon shows that the third law of therodynamics of black hole prohibits the naked singularity appearing;conversely,the naked singularity appearing must destroy the third law of thermodynamics of black hole.
对黑洞视界的研究结果表明 :黑洞热力学第三定律可禁止裸奇性的出现 ;反之 ,裸奇性的出现必破坏黑洞热力学第三定律
2)  first law of black hole thermodynamics
黑洞热力学第一定律
1.
By adopting Parikh-Wilczek mode of quantum radiation as tunneling and first law of black hole thermodynamics,the tunneling effection of the general static spherically symmetric black hole is studied.
运用Parikh-Wilczek的量子隧穿模型和黑洞热力学第一定律研究一般静态球对称黑洞的Hawking辐射,得到了静止质量为零和不为零的粒子穿过黑洞事件视界的出射率具有完全相同的函数形式,发现粒子的量子隧穿辐射谱与黑洞的Bekenstein-Hawking熵变有关,辐射谱不再是严格的纯热谱。
3)  laws of black hole thermodynamics
黑洞热力学定律
1.
Taking for an example the Reissner-Norstrom black hole, we reinvestigate its Hawking radiation of charged particles via tunneling, which is viewed from the laws of black hole thermodynamics.
以Reissner-Nordstrom黑洞(R-N黑洞)为例,从黑洞热力学定律出发,对R-N黑洞中的带电粒子的量子隧穿效应进行了重新分析。
4)  the Third Law of thermodynamics
热力学第三定律
1.
prove the correctness of thermal theorem, and raise it to the Third Law of thermodynamics.
论述了量子论的产生及能斯特提出热定理的过程 ,通过能斯特等对比热容的实验测量和爱因斯坦等用量子论的方法进行理论分析 ,证明了热定理的正确性 ,并使之上升为热力学第三定律 。
2.
A simple method is introduced to prove the third law of thermodynamics and the statistical exposition has been given for it.
介绍了证明热力学第三定律的一种简单方法并给出了其统计解释。
5)  third law of thermodynamics
热力学第三定律
1.
Incompatible as the van der Waals gas and the third law of thermodynamics;
范德瓦耳斯气体与热力学第三定律不相容
2.
The ideal gas and the third law of thermodynamics are incompatible;
理想气体与热力学第三定律不相容
3.
Nernst s thinking on the third law of thermodynamics;
关于热力学第三定律的能斯特思考
6)  the generalized third thermodynamic theroem
广义热力学第三定律
补充资料:第三定律熵
分子式:
CAS号:

性质:根据热力学第三定律的普朗克表述(即0K时,纯物质的完整晶体的熵等于零)规定的物质的熵的绝对值,有时也称为规定熵(conventional entropy)。物理化学手册中给出的是纯物质在标准状态和298.15K的摩尔规定熵,也称为标准熵,符号Sm,298.15,单位J/(K·mol)。在确定熵值时需要用量热方法测量热容Cp与温度的关系以及各种相变热,因此规定熵也称量热熵(calorimetric entropy)。

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