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Phase separation of two-component systems in thin films
Katarzyna Bucior, Leonid Yelash, Kurt Binder Institute of Physics Condensed Matter Theory Group KOMET 331 Johannes-Gutenberg University of Mainz, Germany
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foamed polysulfone film [1] thin film MD simulations
Motivation and goals industrial significance of polymer solutions knowledge of the phase behavior influence of confinement on phase separation foamed polysulfone film [1] bulk MD simulations thin film MD simulations [1] B. Krause et al. Macromolecules 2002, 35, 1738
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MODEL OF A MIXTURE: coarse graining of C16H34 and CO2 molecules
C16H34- represented by flexible chain of 5 segments (each contains roughly 3 C-C bonds) CO2- coarse grained into a sphere
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bulk phase diagram for C16H34/CO2 mixture [3]
bead-spring model for chain molecule FENE+LJ potential [1,2] LJ potential for CO2-CO2 and non-bonded chain monomers interactions bulk phase diagram for C16H34/CO2 mixture [3] type III type I TcCO2 TcC16H34 cross-interactions between CO2 and C16H34 by LJ potential with ehc and shc using Lorentz-Berthelot mixing rule: [1] K. Kremer, G. S. Grest, JCP, 92, 5057 (1990) [2] L.G. MacDowell, P. Virnau, M. Müller, K. Binder, JCP, 117, 6360 (2002) [3] K.Binder, M.Müller, P.Virnau, L.G. MacDowell, Adv. Polym.Sci, 176, 1 (2004)
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Confinement: two infinite parallel walls consisting of spherical particles interactions between fluid particles and wall particles: U r rcut
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isothermal slice through the phase diagram of C16H34/CO2 at T=486K [1]
Grand canonical MC TPT1-MSA EOS [2] spinodal curve [2] molar fraction of CO2 pressure, bar spinodal decomposition simulation of phase separation in thin film geometry: homogeneous sample in one-phase region of phase diagram (*=0.8, xCO2=0.6, T*=1.16) system size:Lx=Ly=240, Lz=12 pressure jump to two-phase region of phase diagram (density decrease to *0.4) system size: Lx=Ly=300, Lz=15 [1] K.Binder, M.Müller, P.Virnau, L.G. MacDowell, Adv. Polym.Sci, 176, 1 (2004) [2] L.G. MacDowell, P.Virnau, M.Müller, K.Binder, JCP, 117, 6360 (2002)
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METHOD MD simulations with use of ESPResSo [1] parallelized simulation package Preparation of homogeneous sample velocity Verlet algorithm with time step =0.002t with time scale t=(m/)1/2 creating configuration with walls using SAW, box Lx=Ly=20 , Lz=12 NVT warming up (T*=1.16) with Langevin thermostat switch off thermostat and stop CoM NVE MD replicate the box in x and y directions (Lx=Ly=20 240 , N= ) relax the periodic structure due to p.b.c. Pressure jump by 25% rescaling of positions of molecules in 3 directions (final system size: Lx=Ly=300, Lz=15) Simulation of the system in NVE ensemble (multiprocessor SOFTCOMP, JUMP in Jülich) [1]
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time evolution of structure formation
Lx=300 (135nm) Lz=15s t=0-500, t=10 t= t=100 Lx=300 (135nm) Ly=300 (135nm) t=100 t=500 t=2000
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DENSITY PROFILES IN Z DIRECTION
C16H34 CO2 t=0
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time dependence of characteristic length scale
scaled real-space correlation function G(r,t): g(r,t)- pair correlation function
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CONCLUSIONS Efficient coarse grained model of a real asymmetric mixture Molecular dynamics simulation of pressure jump with use of ESPResSo Bicontinuous structure during the spinodal decomposition in quasi 2d Characteristic length scales as l~t1/3 (bulk: l~t1/3 to l~t)
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Thank you for your attention!
Acknowledgements Dr. Peter Virnau (Mainz) Dr. Subir Das (Mainz) Dr. Torsten Stühn (MPI Mainz) ESPResSo: Research group of C. Holm, Max Planck Institute for Polymer Research in Mainz, Germany CPU time in JUMP cluster and SOFTCOMP in Jülich Thank you for your attention!
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spinodal decomposition peak
DENSITY-DENSITY STRUCTURE FACTOR Snn homogeneous system before quench system after pressure quench at t=50 LJ peak spinodal decomposition peak number density structure factor: partial structure factors:
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time dependence of structure factor
3rd layer at z=3.75 5th layer at z=6.75
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characteristic domain size R:
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3rd layer at z=3.75 t=10 t=50 t=100 t=200 5th layer at z=6.75
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pressure jump: p*=0.21 to p*=0.08
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RELATIVE CONCENTRATION DENSITY PROFILE
TOTAL DENSITY PROFILE
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