Re system
41 accepted literature values from 7 paper(s) (experimental 6, model 13, DFT 22); 0 calculated phase diagram(s).
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| Evidence class | Values |
|---|---|
| experimental | 6 |
| model | 13 |
| DFT | 22 |
| Property group | Values |
|---|---|
| formation | 10 |
| heat capacity / entropy / enthalpy | 1 |
| activity / EMF / Gibbs energy | 8 |
| crystal structure | 22 |
Formation enthalpies
Literature values in kJ/mol-atom where the per-atom basis is known. DFT columns: the lowest-energy entry at the same composition (Materials Project 2026.04.13, OQMD v1.8; different energy references, never averaged), from dft_parity.json.
| Phase | Compound | Value | T (K) | Class | MP DFT (kJ/mol-atom) | OQMD DFT (kJ/mol-atom) | Source | Location | Quote |
|---|---|---|---|---|---|---|---|---|---|
| (χ) | 4.423 kJ/mol-atom | 298.15 | model | [1] Liu 2013 | Table 3, p. 5, row 3 report | ||||
| \sigma | 0 kJ/mol (basis unstated) | 0 | DFT | [2] Mathieu 2013 cites Crivello 2013 | Table 4, p. 5, row 32 report | ||||
| \sigma | 9.33 kJ/mol (basis unstated) | 0 | DFT | [2] Mathieu 2013 cites Crivello 2013 | Table 4, p. 5, row 32 report | ||||
| sigma ReReReReRe | 9.6 kJ/mol-atom | 0 | DFT | [3] Palumbo 2010 | Table 1, p. 4, row 32 report | ||||
| σ | 9.88 kJ/mol (basis unstated) | 0 | DFT | [4] Yang 2010 | Table 4, p. 4, row 4 report | ||||
| σ: Re10(Mo,Re)4(Mo,Re)16 | 9.88 kJ/mol (basis unstated) | 0 | DFT | [4] Yang 2010 | Table 4, p. 4, row 4 report | ||||
| χ | 4.9 kJ/mol (basis unstated) | 0 | DFT | [2] Mathieu 2013 cites Crivello 2013 | Table 5, p. 5, row 16 report | ||||
| χ | 5.48 kJ/mol (basis unstated) | 0 | DFT | [4] Yang 2010 | Table 4, p. 4, row 8 report | ||||
| χ: (Mo,Re)10(Mo,Re)24Re24 | 5.48 kJ/mol (basis unstated) | 0 | DFT | [4] Yang 2010 | Table 4, p. 4, row 8 report |
Other properties
Formation (1)
| Property | Value | T (K) | Phases / composition | Class | Source | Location | Quote |
|---|---|---|---|---|---|---|---|
| Entropy of formation printed: ΔfS | 0.439 J/mol-atom/K | 298.15 | (χ) alloy: Re 1 | model | [1] Liu 2013 | Table 3, p. 5, row 3 report |
Heat capacity / entropy / enthalpy (1)
| Property | Value | T (K) | Phases / composition | Class | Source | Location | Quote |
|---|---|---|---|---|---|---|---|
| Entropy printed: ΔfS | 25.456 J/mol-atom/K | 298.15 | (χ) alloy: Re 1 | model | [1] Liu 2013 | Table 3, p. 5, row 3 report |
Activity / EMF / Gibbs energy (8)
| Property | Value | T (K) | Phases / composition | Class | Source | Location | Quote |
|---|---|---|---|---|---|---|---|
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | BCC_A2 alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 67 report | |
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | BCC_A2 alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 67 report | |
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | FCC_A1 alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 61 report | |
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | FCC_A1 alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 61 report | |
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | HCP_A3 alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 73 report | |
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | HCP_A3 alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 73 report | |
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | σ alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 78 report | |
| gibbs energy contribution printed: magΔG_i^φ/SER(0 K) | 0 J/mol | 0 | σ alloy: Re 1 | model | [5] Santos 2024 cites Dinsdale 1991 doi | Table 2, p. 8, row 78 report |
Crystal structure (22)
| Property | Value | T (K) | Phases / composition | Class | Source | Location | Quote |
|---|---|---|---|---|---|---|---|
| Lattice a | 2.769 Å | Re | DFT | [6] Zacherl 2010 | Table 1, p. 3, row 3 report | ||
| Lattice a | 2.773 Å | Re | DFT | [7] Zacherl 2012 | Table 1, p. 4, row 1 report | ||
| Lattice a | 2.785 Å | Re | DFT | [7] Zacherl 2012 cites Wang 2004 doi | Table 1, p. 4, row 3 report | ||
| Lattice a | 2.785 Å | Re | model | [6] Zacherl 2010 cites Wang 2004 doi | Table 1, p. 3, row 2 report | ||
| Lattice a | 2.771 Å | 0 | Re (hcp) alloy: Re 1 | DFT | [1] Liu 2013 | Table 1, p. 4, row 1 report | |
| Lattice a | 2.785 Å | 0 | Re (hcp) alloy: Re 1 | DFT | [1] Liu 2013 cites Wang 2004 doi | Table 1, p. 4, row 2 report | |
| Lattice a | 2.76 Å | Re (hcp) alloy: Re 1 | experimental | [1] Liu 2013 cites Kittel 1995 | Table 1, p. 4, row 3 report | ||
| Lattice a printed: a | 9.552 Å | 0 | sigma ReReReReRe alloy: Re 1 | DFT | [3] Palumbo 2010 | Table 1, p. 4, row 32 report | |
| Lattice a | 2.76 Å | 298.15 | Re | experimental | [6] Zacherl 2010 cites Kittel 2005 | Table 1, p. 3, row 1 report | |
| Lattice a | 2.76 Å | 298.15 | Re | experimental | [7] Zacherl 2012 cites Dinsdale 1991 doi | Table 1, p. 4, row 2 report | |
| Lattice c | 4.472 Å | Re | DFT | [6] Zacherl 2010 | Table 1, p. 3, row 3 report | ||
| Lattice c | 4.48 Å | Re | DFT | [7] Zacherl 2012 | Table 1, p. 4, row 1 report | ||
| Lattice c | 4.498 Å | Re | DFT | [7] Zacherl 2012 cites Wang 2004 doi | Table 1, p. 4, row 3 report | ||
| Lattice c | 4.498 Å | Re | model | [6] Zacherl 2010 cites Wang 2004 doi | Table 1, p. 3, row 2 report | ||
| Lattice c printed: c | 5.006 Å | 0 | sigma ReReReReRe alloy: Re 1 | DFT | [3] Palumbo 2010 | Table 1, p. 4, row 32 report | |
| Lattice c | 4.46 Å | 298.15 | Re | experimental | [6] Zacherl 2010 cites Kittel 2005 | Table 1, p. 3, row 1 report | |
| Lattice c | 4.46 Å | 298.15 | Re | experimental | [7] Zacherl 2012 cites Dinsdale 1991 doi | Table 1, p. 4, row 2 report | |
| Molar volume printed: V0 | 7.35 Å3/atom | 0 | hcp-Re | DFT | [7] Zacherl 2012 cites Steinle-Neumann 1999 doi | Table 2, p. 4, row 2 report | |
| Molar volume printed: V0 | 7.47 Å3/atom | 0 | hcp-Re | DFT | [7] Zacherl 2012 | Table 2, p. 4, row 1 report | |
| lattice c a | 1.613 not_printed | 0 | Re (hcp) alloy: Re 1 | DFT | [1] Liu 2013 | Table 1, p. 4, row 1 report | |
| lattice c a | 1.615 not_printed | 0 | Re (hcp) alloy: Re 1 | DFT | [1] Liu 2013 cites Wang 2004 doi | Table 1, p. 4, row 2 report | |
| lattice c a | 1.62 not_printed | Re (hcp) alloy: Re 1 | experimental | [1] Liu 2013 cites Kittel 1995 | Table 1, p. 4, row 3 report |
Sources
Reporting papers the values were read from (a value cited from another work names that work in its row).
- Xuan L. Liu, Chelsey Z. Hargather, Zi-Kui Liu, First-principles aided thermodynamic modeling of the Nb–Re system, Calphad 41, 119-127 (2013). doi:10.1016/j.calphad.2013.02.006
- R. Mathieu, N. Dupin, J.-C. Crivello, K. Yaqoob, A. Breidi, J.-M. Fiorani et al., CALPHAD description of the Mo–Re system focused on the sigma phase modeling, Calphad 43, 18-31 (2013). doi:10.1016/j.calphad.2013.08.002
- M. Palumbo, T. Abe, C. Kocer, H. Murakami, H. Onodera, Ab initio and thermodynamic study of the Cr–Re system, Calphad 34, 495-503 (2010). doi:10.1016/j.calphad.2010.09.003
- Ying Yang, Chuan Zhang, Shuanglin Chen, Dane Morgan, Y. Austin Chang, First-principles calculation aided thermodynamic modeling of the Mo–Re system, Intermetallics 18, 574-581 (2010). doi:10.1016/j.intermet.2009.10.012
- Júlio César Pereira dos Santos, Sean Griesemer, Nathalie Dupin, Ursula R. Kattner, Chuan Liu, Daniela Ivanova et al., Applying the Effective Bond Energy Formalism (EBEF) to Describe the Sigma (σ) Phase in the Co-Cr-Ni-Re System, J. Phase Equilib. Diffus. 45, 330-357 (2024). doi:10.1007/s11669-023-01079-3
- C. Zacherl, J. Saal, Y. Wang, Z.K. Liu, First-principles calculations and thermodynamic modeling of the Re–Y system with extension to the Ni–Re–Y system, Intermetallics 18, 2412-2418 (2010). doi:10.1016/j.intermet.2010.08.032
- Chelsey L. Zacherl, Shun-Li Shang, Arkapol Saengdeejing, Zi-Kui Liu, Phase stability and thermodynamic modeling of the Re–Ti system supplemented by first-principles calculations, Calphad 38, 71-80 (2012). doi:10.1016/j.calphad.2012.05.001