1967
DOI: 10.1063/1.1841095
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Compression of Mercury at High Pressure

Abstract: An exact method of computing volume changes under high pressure from acoustic-wave-velocity measurements is developed. It is applicable to large as well as small compressions. To illustrate the application of the method, precision ultrasonic-velocity measurements made in mercury at pressures up to 13 kbar for three temperatures have been used to compute V as a function of T and P. The volume is determined to an accuracy of better than 0.01% at each pressure and temperature. An analytical expression for the pre… Show more

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Cited by 211 publications
(131 citation statements)
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“…(To avoid further misunderstanding in this study we use α T for the thermal expansion coefficient and α for vapour void fraction.) Polynomial fits for the temperature dependence of experimental data of heat capacity c p and expansion coefficient α T [17](or [8]) help us to calculate the internal energy of the liquid state. Finally, the internal energy of the corresponding gas phase has to be determined.…”
Section: Theory Of Two-phase Flowmentioning
confidence: 99%
“…(To avoid further misunderstanding in this study we use α T for the thermal expansion coefficient and α for vapour void fraction.) Polynomial fits for the temperature dependence of experimental data of heat capacity c p and expansion coefficient α T [17](or [8]) help us to calculate the internal energy of the liquid state. Finally, the internal energy of the corresponding gas phase has to be determined.…”
Section: Theory Of Two-phase Flowmentioning
confidence: 99%
“…Mercury is a very suitable system to this scope by virtue of its very low melting point and high compressibility which allow to probe large T/T m and P/P 0 conditions, where T m is the melting temperature and P 0 is the ambient pressure. Nevertheless, data on liquid mercury under high compression conditions are scarce and limited to 1.2 GPa, 12,13 due to the technical difficulty to measure sound velocity and density at high pressure. To overcome this lack, numerous analytical representations of the equation of state (EOS) have been proposed.…”
Section: Introductionmentioning
confidence: 99%
“…One uses the original Eulerian strain or interatomic potential EOSs and refines their parameters in order to find a better fit to experiments. [31][32][33][34] The other approach is to find a mathematical function which gives the best fit to the experiments. [35][36][37][38] Roy and Roy 39 gave a good review and evaluate the fittings of the currently used EOSs.…”
Section: Empirical Eossmentioning
confidence: 99%