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Liquid–liquid critical point

A liquid–liquid critical point (or LLCP) is the endpoint of a liquid–liquid phase transition line (LLPT); it is a critical point where two types of local structures coexist at the exact ratio of unity. This hypothesis was first developed by Peter Poole, Francesco Sciortino, Uli Essmann and H. Eugene Stanley in Boston[1] to obtain a quantitative understanding of the huge number of anomalies present in water.[2]

Near a liquid–liquid critical point, there is always a competition between two alternative local structures. For instance, in supercooled water, two types of local structures have been predicted: a low-density local configuration (LD) and a high-density local configuration (HD), so above the critical pressure, the liquid is composed by a majority of HD local structure, while below the critical pressure a higher fraction of LD local configurations is present. The ratio between HD and LD configurations is determined according to the thermodynamic equilibrium of the system, which is often governed by external variables such as pressure and temperature.[3]

The liquid–liquid critical point theory can be applied to several liquids that possess the tetrahedral symmetry. The study of liquid–liquid critical points is an active research area with hundreds of articles having been published, though only a few of these investigations have been experimental[4][5][6][7][8][9] since most modern probing techniques are not fast and/or sensitive enough to study them.

References edit

  1. ^ Poole, P. H.; Sciortino, F.; Essmann, U.; Stanley, H. E. (1992). "Phase Behavior of Metastable Water". Nature. 360 (6402): 324–328. Bibcode:1992Natur.360..324P. doi:10.1038/360324a0. S2CID 4302774.
  2. ^ "Anomalous properties of water". Retrieved 30 August 2015.
  3. ^ Holten, V.; Palmer, J. C.; Poole, P. H.; Debenedetti, P. G.; Anisimov, M. A. (2014). "Two-state thermodynamics of the ST2 model for supercooled water". J. Chem. Phys. 140 (10): 104502. arXiv:1312.4871. Bibcode:2014JChPh.140b4502M. doi:10.1063/1.4867287. PMID 24628177. S2CID 18158514.
  4. ^ Mishima, O.; Stanley, H. E. (1998). "Decompression-Induced Melting of Ice IV and the Liquid–Liquid Transition in Water". Nature. 392 (6672): 164–168. Bibcode:1998Natur.392..164M. doi:10.1038/32386. S2CID 4388755.
  5. ^ Vasisht, V. V.; Saw, S.; Sastry, S. (2011). "Liquid–Liquid Critical Point in Supercooled Silicon". Nat. Phys. 7 (7): 549–555. arXiv:1103.3473. Bibcode:2011NatPh...7..549V. doi:10.1038/nphys1993. S2CID 118861818.
  6. ^ Katayama, Y.; Mizutani, T.; Utsumi, W.; Shimomura, O.; Yamakata, M.; Funakoshi, K. (2000). "A First-Order Liquid–Liquid Phase Transition in Phosphorus". Nature. 403 (6766): 170–173. Bibcode:2000Natur.403..170K. doi:10.1038/35003143. PMID 10646596. S2CID 4395377.
  7. ^ Cadien, A.; Hu, Q. Y.; Meng, Y.; Cheng, Y. Q.; Chen, M. W.; Shu, J. F.; Mao, H. K.; Sheng, H. W. (2013). "First-Order Liquid–Liquid Phase Transition in Cerium". Phys. Rev. Lett. 110 (12): 125503. Bibcode:2013PhRvL.110l5503C. doi:10.1103/PhysRevLett.110.125503. PMID 25166820.
  8. ^ Yen, F.; Chi, Z. H.; Berlie, A.; Liu, X. D.; Goncharov, A. F. (2015). "Dielectric Anomalies in Crystalline Ice: Indirect Evidence of the Existence of a Liquid−Liquid Critical Point in H2O". J. Phys. Chem. C. 119 (35): 20618–20622. arXiv:1501.02380. doi:10.1021/acs.jpcc.5b07635. S2CID 102225912.
  9. ^ Gomes, Gabriel O.; Stanley, H. Eugene; Souza, Mariano de (2019-08-19). "Enhanced Grüneisen Parameter in Supercooled Water". Scientific Reports. 9 (1): 12006. arXiv:1808.00536. Bibcode:2019NatSR...912006O. doi:10.1038/s41598-019-48353-4. ISSN 2045-2322. PMC 6700159. PMID 31427698.

liquid, liquid, critical, point, liquid, liquid, critical, point, llcp, endpoint, liquid, liquid, phase, transition, line, llpt, critical, point, where, types, local, structures, coexist, exact, ratio, unity, this, hypothesis, first, developed, peter, poole, f. A liquid liquid critical point or LLCP is the endpoint of a liquid liquid phase transition line LLPT it is a critical point where two types of local structures coexist at the exact ratio of unity This hypothesis was first developed by Peter Poole Francesco Sciortino Uli Essmann and H Eugene Stanley in Boston 1 to obtain a quantitative understanding of the huge number of anomalies present in water 2 Near a liquid liquid critical point there is always a competition between two alternative local structures For instance in supercooled water two types of local structures have been predicted a low density local configuration LD and a high density local configuration HD so above the critical pressure the liquid is composed by a majority of HD local structure while below the critical pressure a higher fraction of LD local configurations is present The ratio between HD and LD configurations is determined according to the thermodynamic equilibrium of the system which is often governed by external variables such as pressure and temperature 3 The liquid liquid critical point theory can be applied to several liquids that possess the tetrahedral symmetry The study of liquid liquid critical points is an active research area with hundreds of articles having been published though only a few of these investigations have been experimental 4 5 6 7 8 9 since most modern probing techniques are not fast and or sensitive enough to study them References edit Poole P H Sciortino F Essmann U Stanley H E 1992 Phase Behavior of Metastable Water Nature 360 6402 324 328 Bibcode 1992Natur 360 324P doi 10 1038 360324a0 S2CID 4302774 Anomalous properties of water Retrieved 30 August 2015 Holten V Palmer J C Poole P H Debenedetti P G Anisimov M A 2014 Two state thermodynamics of the ST2 model for supercooled water J Chem Phys 140 10 104502 arXiv 1312 4871 Bibcode 2014JChPh 140b4502M doi 10 1063 1 4867287 PMID 24628177 S2CID 18158514 Mishima O Stanley H E 1998 Decompression Induced Melting of Ice IV and the Liquid Liquid Transition in Water Nature 392 6672 164 168 Bibcode 1998Natur 392 164M doi 10 1038 32386 S2CID 4388755 Vasisht V V Saw S Sastry S 2011 Liquid Liquid Critical Point in Supercooled Silicon Nat Phys 7 7 549 555 arXiv 1103 3473 Bibcode 2011NatPh 7 549V doi 10 1038 nphys1993 S2CID 118861818 Katayama Y Mizutani T Utsumi W Shimomura O Yamakata M Funakoshi K 2000 A First Order Liquid Liquid Phase Transition in Phosphorus Nature 403 6766 170 173 Bibcode 2000Natur 403 170K doi 10 1038 35003143 PMID 10646596 S2CID 4395377 Cadien A Hu Q Y Meng Y Cheng Y Q Chen M W Shu J F Mao H K Sheng H W 2013 First Order Liquid Liquid Phase Transition in Cerium Phys Rev Lett 110 12 125503 Bibcode 2013PhRvL 110l5503C doi 10 1103 PhysRevLett 110 125503 PMID 25166820 Yen F Chi Z H Berlie A Liu X D Goncharov A F 2015 Dielectric Anomalies in Crystalline Ice Indirect Evidence of the Existence of a Liquid Liquid Critical Point in H2O J Phys Chem C 119 35 20618 20622 arXiv 1501 02380 doi 10 1021 acs jpcc 5b07635 S2CID 102225912 Gomes Gabriel O Stanley H Eugene Souza Mariano de 2019 08 19 Enhanced Gruneisen Parameter in Supercooled Water Scientific Reports 9 1 12006 arXiv 1808 00536 Bibcode 2019NatSR 912006O doi 10 1038 s41598 019 48353 4 ISSN 2045 2322 PMC 6700159 PMID 31427698 Retrieved from https en wikipedia org w index php title Liquid liquid critical point amp oldid 1152198679, wikipedia, wiki, book, books, library,

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