Differential volumetric analysis combined with monitoring of differential ultra-sound travel time, an approach for tracing fine-structural compression behaviour of solids: a study on MgO / periclase and polyethylene / PE up to 1.5 GPa at room temperature
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Abstract
The study addresses the topic of fine-structural compression behaviour of solids. MgO / periclase and polyethylene / PE are studied as exemplary materials by volumetric and ultra-sound techniques at room temperature up to 1.5 GPa. The experiments conducted with a high-pressure device of the piston cylinder type rely on: (a) measurements of the piston displacement performed under continuously changing uniaxial load in combination with (b) simultaneous monitoring of the travel time of ultra sound. Both methods base on differential technique implying that all data are of relative nature. The volume-density relation (Delta rho = M-const / Delta V) is the fundamental relation which provides information on compressional as well as on acoustic behaviour of the sample. It serves, additionally, as mutual control of the observations. The data evaluation bases on the method of difference calculation: the data obtained from a run with sample [sample + (vessel + piston assembly)] are subtracted from those of a calibration run [(vessel + piston assembly)]. In most cases the differences retrieved are small and may be presented best in form of derivatives with respect to pressure. The compression behaviour of MgO under hydrostatic conditions is reported to be quasi-linear up to about 2 GPa. Under the uniaxial load exerted by the piston cylinder apparatus MgO reveals a compression behaviour characterized by two volumetric anomalies at 400 and at 1000 MPa. The ultrasonic measurements suggest that shear plays an important role. Comparative measurements on the visco-elastic material polyethylene corroborate that interpretation.
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Research context
OpenAlex topics: High-pressure geophysics and materials · Scientific Measurement and Uncertainty Evaluation · X-ray Diffraction in Crystallography
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References (44)
Show source-provided references
1. Adams LH, Williamson ED, Johnson J (1919) The determination of the compressibility of solids at high pressures. J Am Chem Soc 41:12–4210.1021/ja01458a002 ↗
2. Anderson OL, Schreiber E (1965) The pressure derivatives of the sound velocities of polycrystalline magnesia. J Geophys Res 70:5241–524810.1029/JZ070i020p05241 ↗
3. Bridgman PW (1925) Linear compressibility of fourteen natural crystals. Am J Sci 10:483–49810.2475/ajs.s5-10.60.483 ↗
4. Bridgman PW (1932) The compressibility of eighteen cubic compounds. Proc Am Acad Arts Sci 67:345–43710.2307/20022911 ↗
5. Bridgman PW (1933) Compressibilities and pressure coefficients of resistance of elements, compounds, and alloys, many of them anomalous. Proc Am Acad Arts Sci 68:27–9310.2307/20022931 ↗
6. Bridgman PW (1935) Polymorphic transitions of 35 substances to 50,000 kg/cm2. Proc Am Acad Arts Sci 72:45–13610.2307/20023283 ↗
7. Bridgman PW (1940) compression of 46 substances to 50,000 kg/sm2. Proc Am Acad Arts Sci 74:21–5110.2307/20023352 ↗
8. Bridgman PW (1942) Linear compression to 30,000 kg/cm2, including relatively incompressible substances. Proc Am Acad Arts Sci 68:27–9310.2307/20022931 ↗
9. Bridgman PW (1948) Rough compression of 177 substances to 40,000 kl/cm2. Proc Am Acad Arts Sci 76:71–8710.2307/20023502 ↗
10. Bridgman PW (1949) Linear compressions to 30,000 kg./sq.cm, including relatively incompressible substances. Proc Am Acad Arts Sci 77:189–23410.2307/20023541 ↗
11. Chang ZP, Barsch GR (1969) Pressure dependence of the elastic constants of single-crystalline magnesium oxide. J Geophys Res 74:3291–329410.1029/JB074i012p03291 ↗
12. Chung D-H (1963) Elastic moduli of single crystal and polycrystalline MgO. Phil Mag 8:833–84110.1080/14786436308213840 ↗
13. Cohen LH, Klement W, Kennedy GC (1966) Investigation of phase transformations ar elevated temperature and pressure by differential thermal analysis. J Phys Chem Solids 27:179–18610.1016/0022-3697(66)90179-X ↗
14. CROW (Chemical Retrieval on the Web) (2015) Polymer Properties; Database: Poisson Ratio. https:// polymerdatabase.com (Acc. 10. Jan. 2020).
15. Gilmore RS, Katz JL (1982) Elastic properties of apatite. J Mat Sci 17:1131–114110.1007/BF00543533 ↗
16. Gromnitskaya EL, Stal’gorova OV (1994) Lithium: anomalies of its elastic properties under high pressure up to 1.6 GPa at 78 K. J Exp Theor Phys 79:785–788
17. Hatakeyama TT, Hashimoto T, Kanetsuna H (1974) Compressibility of polyethylene under pressure up to 5000 kg/cm2. Coll Polymer Sci 252:15–1910.1007/BF01381689 ↗
18. Heydemann PLM, Houck C (1972) Bulk modulus and density of polyethylene to 30 kbar. J Polymer Sci Part A-2, 10:1631–163710.1002/pol.1972.160100901 ↗
19. Hutzler Th, Krell A (2013) MgO—transparent ceramics with high thermal conductivity. Fraunhofer IKTS Ann Rep 2012(13):28
20. Lobanov SS, Zhu O, Holtgrewe N, Prescher C, Prakapenka VB, Artem R. Oganov AR, Goncharov AF (2015) Stable magnesium peroxide at high pressure. Sci Rep 5:1358210.1038/srep13582 ↗
21. Madelung O, Rössler U, Schulz M (ed) Magnesium oxide (MgO) Young’s, shear and bulk moduli, Poisson ratio; Landoldt-Börnstein—Group III Condensed Matter 41B, (II–IV and I–IV Compounds; Semimagnetic Compounds), https://materials.springer.com/lb/docs/sm_lbs_978-3-540-31359-5_210; 10.1007/10681719_210 (Springer-Verlag Berlin Heidelberg © 1999) (Acc.:10–01–2020)
22. Merkel S, Wenk HR, Shu J, Guoyin Shen G, Gillet P, Mao H-K, Hemley RJ (2002) Deformation of polycrystalline MgO at pressures of the lower mantle. J Geophys Res 107(B11):227110.1029/2001JB000920 ↗
23. Miletich R, Gatta GD, Willi T, Mirwald PW, Lotti P, Merlini M, Rotiroti N, Loerting T (2014) Cordierite under hydrostatic compression: anomalous elastic behavior as a precursor for a pressure-induced phase transition. Am Mineralogist 99:479–49310.2138/am.2014.4487 ↗
24. Mirwald PW, Getting IC, Kennedy GC (1975) Low friction cell for piston-cylinder high-pressure apparatus. J Geophys Res 80:1519–152510.1029/JB080i011p01519 ↗
25. Mirwald PW (1979) Determination of melting entropy of melting by the measurement of volume change of melting at high pressure. In: Timmerhaus K.D., Barber M.S. (eds) High Pressure Science Technology. Springer, Boston, MA Vol. I: 361–36710.1007/978-1-4684-7470-1_44 ↗
26. Mirwald PW (2005a) The fine-structure of the dehydration boundary of brucite (Mg(OH)2 up to 2.5 GPa—Indications of not-smooth PVT behaviour of supercritical H2O. Eur J Mineral 17:537–54210.1127/0935-1221/2005/0017-0537 ↗
27. Mirwald PW (2005b) Evidence of anomaly boundaries of water at high pressure from compression and NaCl*2H2O dehydration experiments. J Chem Phys 123:124715s10.1063/1.2042455 ↗
28. Mirwald PW (2008) Experimental study of the dehydration reactions gypsum-bassanite and bassanite-anhydrite at high pressure: Indication of anomalous behavior of H2O at high pressure in the temperature range of 50–300 °C. J Chem Phys 128:074502–7450710.1063/1.2826321 ↗
29. Mirwald PW, Massonne HJ (1980) The low-high quartz and quartz-coesite transition to 40 Kbars between 600 and 1600 °C and some reconnaissance data on the effect of NaAlO2 component on the low quartz-coesite transition. J Geophys Res 85:6983–699010.1029/JB085iB12p06983 ↗
30. Rekhi SK, Saxena SK, Atlas ZDJ, Hu J (2001) Effect of particle size on the compressibility of MgO. Sol State Com 117:33–4310.1016/S0038-1098(00)00412-9 ↗
31. Richerson DW, Lee WE (2005) Modern ceramic engineering: properties, processing, and use in design. CRC-Press, Boca Raton/Florida10.1201/b18952 ↗
32. Savinykh AS, Mandel K, Razorenov SV, Krüger L (2018) The influence of the cobalt content on the strength properties of tungsten carbide ceramics under dynamic loads. Tech Phys 63:357–36210.1134/S1063784218030210 ↗
33. Speziale S, Zha C-S, Duffy TS, Hemley JR, Mao H-K (2001) Quasi-hydrostatic compression of magnesiumoxide to 52 GPa: Implications for the pressure-volume-temperature equation of state. J Geophys Res 106(B1):515–52810.1029/2000JB900318 ↗
34. Spezler H, Anderson DL (1971) Discrepancies in elastic constant data for MgO polycrystals and single crystals. J Am Ceram Soc 54:520–52510.1111/j.1151-2916.1971.tb12192.x ↗
35. Stal’gorova OV, Gromnitkaya EL, Dimitiev DR,Voronov FF. (1996) Ultrasonic piezometer for the 0–2.0 PGa pressure and 77–300 K temperature range. Instrum Exp Tech 39:880-883
36. Swanson H, Tatge E (1953) Standard x-ray diffraction powder patterns. Vol. 1. Nat Bur Stand circular, 539
37. Thurston RN, Brugger GR (1964) Third-order elastic constants and the velocity of small amplitude elastic waves in homogeneously stressed media. Phys Rev 133A:1604–161010.1103/PhysRev.133.A1604 ↗
38. Vaidya SN, Kennedy GC (1970) Compressibility of 18 metals to 45 kbar. J Phys Chem Sol 31:2329–234510.1016/0022-3697(70)90247-7 ↗
39. Voronov FF, Vereshagin LF (1960) High pressure apparatus for ultrasonic research up to 10 kiloatmospheres. Pibory Tekh Eksp 6:104–107
40. Weir CE (1951) Compressibility of natural and synthetic high polymers at high pressures. J Res Nat Bur Stand 46:207–21210.6028/jres.046.026 ↗
41. Weir CE (1954a) Compressibilities of crystalline and glassy modificationsof Selenium and Glucose. J Res Nat Bur Stand 52:247–24910.6028/jres.052.033 ↗
42. Weir CE (1954b) Temperature dependence of compression of linear high pressure polymers at high pressure. J Res Nat Bur Stand 53:254–25210.6028/jres.053.031 ↗
43. Weir CE (1956) Isothermal compressibility of alkali earth oxides at 21°. J Res Nat Bur Stand 56:187–18910.6028/jres.056.026 ↗
44. Zhang Q, Wu X, Qin S (2012) Pressure-induced phase transition of V2O3. Chin Phys Lett 29:10610-1–106101-310.1088/0256-307X/29/10/106101 ↗