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Page 1: MD Studies of LDL and HDL phases of Supercooled Water

MD Studies of LDL and HDL phases of Supercooled Water

Xiaohai Li (ChBE) Vamsi Akkineni (PHYS) Jianwei Wang (GEOL)

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Project Goals

• Use Molecular Dynamics to simulate the LDL and HDL phases of supercooled water

• Obtain the radial distribution functions of two liquid phases of water

• Compare Results with literature results

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Motivation

• The liquid-liquid phase transition hypothesis is difficult to prove experimentally because of homogeneous necleation

• Computer simulation becomes extremely useful in this case because nucleation does not occur on the timescale of computer simulation

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The proposed phase diagram of supercooled water (O. Mishima, and H. E. Stanley, Nature 396, 329(1998))

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Intermolecular Potentials of water

• Interactions between water molecules are far more complicated than those between particles of simple liquids– The ability of water molecules to form hydrogen

bonds– The existence of substantial non-additive three-

and high-body terms• The simulation are highly sensitive to the

intermolecular potential functions used

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Intermolecular potentials of water

• Three kinds of intermolecular potentials

SPC TIP4P ST2

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SPC Potential

Charge on H: +0.41e and charge on O: -0.82e Angle of HOH: 109.47° Length of OH: 1.0Å = 3.166Å = 78.2 K kOH = 4637 kJ/(mol Å2) kHOH = 383 kJ/(mol rad2)

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MD Simulation• Ensemble: NVT • Number of water molecules: 125• Use periodic boundry conditions • Time step: 0.001ps • Equilibration: 500ps • Collect data: 1000ps • Ewald summation used for long range Coulombic forces. • Cutoff used for Lennard-Jones interactions (7Å)

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Snapshots of Two Systems

T=150k, d=0.95g/cm3 T=150k, d=1.20g/cm3

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(Huang et al.)

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Site-site radial distribution functions from EPSR simulations

(A. K. Soper, and M. A. Ricci, Phys. Rev. Lett. 84,2881(2000))

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Conclusion

• SPC model is suitable for simulating the supercooled water

• Our simulation supports the conjecture of LDL and HDL phases at low temperature

• More state points can be simulated to find the second critical point


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