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Lattice
Monte Carlo Simulations of TMM Synthesis (MCF & SBA-15) MCF and SBA-15 Mesostructured
silicas MCF [1] and SBA-15 [2] can be synthesized by using triblock
surfactants as templates. Structures of both the materials are shown in Fig.
1. MCF consists of spherical pores (cells) of diameters 20 to 50 nm
interconnected by windows with diameters around 10 nm. SBA-15 consists of
hexagonally arranged cylindrical pores (diameter 5-30 nm) and micropores
(diameter <1 nm).
(a)
(b) Fig. 1. Schematics ; (a) MCF , (b) SBA-15 The main driving force behind TMM synthesis is the ordering of surfactant molecules in liquid solution, also known as surfactant self assembly. Due to large system size and slow dynamics, it is difficult (if not impossible) to study self assembly using atomistic simulations. However, it is possible to bypass the drawbacks of atomistic simulations by using mesoscale simulations. Our model We have
employed coarse-grained lattice models of the surfactants and the solvents
based on previous work by Larson and coworkers [3,4]. In our system, the
surfactant is modeled as a chain of adjacent lattice units, where each unit
represents several monomer units of the experimental surfactant (shown in
Fig. 2). The solvents are modeled as single lattice units. The system is equilibrated
using standard Monte Carlo moves shown in Fig. 3.
Fig. 2. Surfactant lattice model
Reptation Twist Configurational Bias Fig. 3. Lattice Monte Carlo moves Results When
optimized properly, the simple lattice model can provide valuable information
regarding TMM synthesis and pore structures of mesoporous silicas. In MCF
synthesis, increments in oil concentration in the template solution bring
about changes in the pore structure in the following sequence: cylinder ->
undulating cylinder -> mesocell. Fig. 4 shows a comparison between transitions
observed experimentally and those observed in our simulation studies [5]. Simulation
(a)
cylindrical (b) lamellar (c) mesocellular Experiment
(a)
cylindrical (b)
undulating cylinder (c)
mesocellular Fig. 4. Effect of oil concentration on silica structure |
[1] J. S. Lettow, Y.
J. Han, P. Schmidt-Winkel, D. Zhao, G. D. Stucky and J. Y. Ying, Langmuir 16
(2000) 8291. [2] D. Zhao, J. Feng, Q. Huo, N. Melosh, G. H. Fredrickson, B.
F. Chmelka and G. D. Stucky, Science 279 (1998) 548. [3] R. G. Larson, L. E. Scriven and H. T. Davis, J. Chem.
Phys. 83 (1985) 2411. [4] R. G. Larson,
J. Phys. II France 6 (1996) 1441. [5] S. Bhattacharya and Keith E. Gubbins, J Chem Phys. 123 (2005) 134907. |
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