분자동역학 전산모사를 이용한 폴리유산 스테레오 콤플렉스나노복합재의 가수분해에 따른 열탄성 물성 예측 연구
A Molecular Dynamics Simulation Study on the Thermoelastic Properties of Poly-lactic Acid Stereocomplex Nanocomposites
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초록
본 연구에서는 폴리유산 나노복합재의 열탄성 거동을 예측하기 위해 분자동역학 전산모사를 수행하고그 결과를 열탄성 미시역학 모델 예측해와 비교하였다. 폴리유산의 두 이성질체인 D유산(Poly D-lactide)와 L유산(Poly L-lactide)을 혼합한 스테레오 콤플렉스를 모델링하였고 이들을 기지로 사용한 탄소나노튜브 나노복합재를 구성하였다. 유산의 분해 유무에 따른 유리전이온도와 탄성계수 그리고 열팽창계수를 앙상블 전산모사를 통해 예측하였다. 미시역학 모델에서는 계면의 완전 결합을 가정한 이중입자 모델을 적용하여 탄성계수와 열팽창계수를 동일한 조성에서 예측하였다. 그 결과 열적 안정성에 있어 스테레오 콤플렉스에 탄소나노튜브가 첨가될경우 유산의 뛰어난 계면 흡착과 이에 따른 열적 안정성 향상을 보였다. 순수한 유산과 나노복합재 모두 가수 분해에 따른 열적 특성 변화는 관찰되지 않았다. 또한, 스테레오 콤플렉스와 나노튜브 간 계면은 약한 불완전 결합상태 임을 알 수 있었다.
Abstract
In this study, the thermoelastic properties of poly lactic acid (PLA) based nanocomposites are predicted by molecular dynamics (MD) simulation and a micromechanics model. The stereocomplex mixed with L-lactic acid (PLLA) and D-lactic acid (PDLA) is modeled as matrix phase and a single walled carbon nanotube is embedded as reinforcement. The glass transition temperature, elastic moduli and thermal expansion coefficients of pure matrix and nanocomposites unit cells are predicted though ensemble simulations according to the hydrolysis. In micromechanics model, the double inclusion (D-I) model with a perfect interface condition is adopted to predict the properties of nanocomposites at the same composition. It is found that the stereocomplex nanocomposites show prominent improvement in thermal stability and interfacial adsorption regardless of the hydrolysis. Moreover, it is confirmed from the comparison of MD simulation results with those from the D-I model that the interface between CNT and the stereocomplex matrix is slightly weak in nature.
참고문헌 (22)
- Raquez, J.-M, "Polylactide (PLA)-based Nanocomposites", Progress in Polymer Science, 38(10-11), pp.1504~1542 (2013)
- Hong, C.-H, "The Present Situation and Prediction of Next Generation Biomaterial Poly (lactic acid)", Polymer Science and Technology, 21(1), pp.41~44 (2010)
- Sutinee Girdthep, "Enhanced Crystallization, Thermal Properties, and Hydrolysis Resistance of Poly(l-lactic acid) and its Stereocomplex by Incorporation of Graphene Nanoplatelets", Polymer Testing, 61, pp.229~239 (2017)
- Yang, J.-S, "Crystallization of Alkane Melts Induced by Carbon Nanotubes and Graphene Nanosheets: A Molecular Dynamics Simulation Study", Physical Chemistry Chemical Physics, (34), pp.15476~15482 (2011)
- Li, L, "Polymer Crystallization-Driven, Periodic Patterning on Carbon Nanotubes", JACS Articles, 128(5), pp.1692~1699 (2006)
- Yang, S, "Influence of Thrower–Stone–Wales Defects on the Interfacial Properties of Carbon Nanotube", polypropylene Composites by a Molecular Dynamics Approach, 2013, pp.55, 113~143
- Yang, H, "Molecular Dynamics Simulation of Polyethylene on Single Wall Carbon Nanotube", The Journal of Chemical Physics, 127(9) (2007)
- Yang, S., "Multiscale Modeling of Sizedependent Elastic Properties of Carbon Nanotube", polymer Nanocomposites with Interfacial Imperfections, 2012, pp.24(2), 623~633
- Yang, S, "Nonlinear Multiscale Modeling Approach to Characterize Elastoplastic Behavior of CNT", polymer Nanocomposites Considering the Interphase and Interfacial Imperfection, 2013, pp.41, 124~146
- "Accelrys Inc", ~
- Sun, H, "An abi initio CFF90 All-atom Force Field for Polycarbonates", Journal of American Chemical Society, 116, pp.2978~2987 (1994)
- Plimpton, S, "Fast Parallel Algorithms for Short-range Molecular Dynamics", Journal of Computational Physics, 117, pp.1~19 (1995)
- Hoover, W.G, "Canonical Dynamics: Equilibrium Phase-space Distributions", Physical Review A, 31(3), pp.1695~1697 (1984)
- Hoover, W.G, "Constant-pressure Equations of Motion", Physical Review A, 34(3), pp.2499~2500 (1986)
- Donald A. McQuarrie, "Statistical Mechanics" (2000), University of Science Books
- Hori, M, "Double-inclusion Model and Overall Moduli of Multiphase Composites", Mechanics of Materials, 14(3), pp.189~206 (1993)
- Li, J.Y, "Thermoelastic Behavior of Composites with Functionally Graded Interface: A Multi Inclusion Model", International Journal of Solids Structures, 37(39), pp.5579~5597 (2000)
- Yang, S, "A Scale-bridging Method for Nanoparticulate Polymer Nanocomposites and Their Non-dilute Concentration Effect", Applied Physics Letters, 94, pp.223104~ (2009)
- Eshelby, J. D, "The Determination of the Elastic Field of an Ellipsoidal Inclusion, and Related Problems", Proceedings of the Royal Society of London Series A, A241, pp.376~396 (1957)
- Tandon, G.P, "Average Stress in the Matrix and Effective Moduli of Randomly Oriented Composites", Composites Science and Technology, 27, pp.111~132 (1986)
- 진주호, "탄소나노튜브", 폴리에스터 복합재의 역학적 거동과 하중전달에 관한 분자 동역학 전산모사 : 그래프팅 가공의 영향, 2017, pp.30(3), 193~201[DOI]
- Yang, S, "Influence of Thrower-Stone-Wales Defects on the Interface Properties of Carbon Nanotube Reinforced Polypropylene Composites by Molecular Dynamics Approach", Carbon, 55, pp.133~143 (2013)
