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請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/48297
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DC 欄位值語言
dc.contributor.advisor陸駿逸
dc.contributor.authorYu-Chen Linen
dc.contributor.author林昱辰zh_TW
dc.date.accessioned2021-06-15T06:51:41Z-
dc.date.available2013-08-23
dc.date.copyright2011-08-23
dc.date.issued2011
dc.date.submitted2011-08-19
dc.identifier.citation[1] A.Y. Grosberg, A.R. Khokhlov, and P.G. Gennes. Giant Molecules: Here, There, and Everywhere. World Scientific, 2009.
[2] Frank S. Bates and Glenn H. Fredrickson. Block copolymer thermodynamics: Theory and experiment. Annual Review of Physical Chemistry, 41(1):525–557, 1990.
[3] M. Doi. Introduction to polymer physics. Oxford science publications. Clarendon Press, 1996.
[4] Lionel Salem, Xavier Chapuisat, Gerald Segal, Philippe C. Hiberty, Christian Minot, Claude Leforestier, and Philippe Sautet. Chirality forces. Journal of the American
Chemical Society, 109(10):2887–2894, 1987.
[5] Fangyong Yan, Christopher Adam Hixson, and David J. Earl. Self-assembled chiral superstructures composed of rigid achiral molecules and molecular scale chiral
induction by dopants. Phys. Rev. Lett., 101(15):157801, Oct 2008.
[6] I.W. Hamley. Introduction to soft matter: polymers, colloids amphiphiles, and liquid crystals. Wiley, 2000.
[7] X. Wang, Q.F. Zhou, and Q. Zhou. Liquid crystalline polymers. World Scientific Pub. Co., 2004.
[8] Rong-Ming Ho, Yeo-Wan Chiang, Chun-Ku Chen, Hsin-Wei Wang, Hirokazu Hasegawa, Satoshi Akasaka, Edwin L. Thomas, Christian Burger, and Benjamin S. Hsiao. Block copolymers with a twist. Journal of the American Chemical Society,
131(51):18533–18542, 2009. PMID: 20028149.
[9] M. D. Whitmore and J. D. Vavasour. Self-consistent field theory of block copolymers and block copolymer blends. Acta Polymerica, 46(5):341–360, 1995.
[10] M. W. Matsen and M. Schick. Stable and unstable phases of a diblock copolymer melt. Phys. Rev. Lett., 72(16):2660–2663, Apr 1994.
[11] Monica Olvera de la Cruz. Transitions to periodic structures in block copolymer melts. Phys. Rev. Lett., 67(1):85–88, Jul 1991.
[12] K. O. Rasmussen and G. Kalosakas. Improved numerical algorithm for exploring block copolymer mesophases. Journal of Polymer Science Part B: Polymer Physics, 40(16):1777–1783, 2002.
[13] G. Gompper and M. Schick. Soft Matter: Polymer melts and mixtures. Polymer Melts and Mixtures. Wiley-VCH, 2006.
[14] P.G. Gennes. Scaling concepts in polymer physics. G - Reference, Information and Interdisciplinary Subjects Series. Cornell University Press, 1979.
[15] M. Doi and S.F. Edwards. The theory of polymer dynamics. International series of monographs on physics. Clarendon Press, 1988.
[16] Fran cois Drolet and Glenn H. Fredrickson. Combinatorial screening of complex block copolymer assembly with self-consistent field theory. Phys. Rev. Lett., 83(21):
4317–4320, Nov 1999.
[17] Francois Drolet and Glenn H. Fredrickson. Optimizing chain bridging in complex block copolymers. Macromolecules, 34(15):5317–5324, 2001.
[18] G.H. Fredrickson. The equilibrium theory of inhomogeneous polymers. International series of monographs on physics. Clarendon Press, 2006.
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/48297-
dc.description.abstractPolymers, with its extensive applications to industry and its unique properties, grasp growing interest among the soft condensed matters filed. As one of the classical cases studied, diblock copolymers perform interesting mesostrucures and characteristics. Based on self-consistent field theory, we use computational tools to simulate and study diblock copolymers with vector interaction in two and three dimensions. We demonstrate the energies , structures and vector fields in the cases we studied. With the align favored interactions, the block copolymers tend to have larger lattice constant and lower free energies. The properties we measusured are slighted different from typical diblock copolymers.en
dc.description.provenanceMade available in DSpace on 2021-06-15T06:51:41Z (GMT). No. of bitstreams: 1
ntu-100-R97223171-1.pdf: 5514477 bytes, checksum: da9f00b0260ed636c1e3dfbfc624383b (MD5)
Previous issue date: 2011
en
dc.description.tableofcontents1 Introduction 13
1.1 Introduction to Diblock Copolymer 13
1.2 Introduction to orientational interactions 14
2 Theory and Methodology: SCFT for chiral AB model 21
2.1 Introduction 21
2.2 SCFT for Chiral AB (tail) Model 21
2.2.1 The model 22
2.2.2 The mean field equations 25
2.2.3 Lattice model for the single chain partition function 26
2.3 SCFT in Real Space 30
3 Results and Discussion 37
3.1 Effects of α in Two-Dimensional Structures 37
3.2 Summary 49
A C-code of SCFT for chiral AB model 51
B 過渡時期63
Bibliography 67
dc.language.isoen
dc.subject方向性作用zh_TW
dc.subject共聚高分子zh_TW
dc.subject理論模擬zh_TW
dc.subject自洽平均場理論zh_TW
dc.subjectcomputer simulationen
dc.subjectorientational interactionen
dc.subjectSCFTen
dc.subjectdiblock copolymeren
dc.title以自洽平均場理論模擬具方向性作用力之高分子zh_TW
dc.titleVectorial Diblock Copolymer with Self-Consistent Field Theory in Real Spaceen
dc.typeThesis
dc.date.schoolyear99-2
dc.description.degree碩士
dc.contributor.oralexamcommittee諶玉真,陳宣毅,曹恒光
dc.subject.keyword共聚高分子,理論模擬,自洽平均場理論,方向性作用,zh_TW
dc.subject.keyworddiblock copolymer,computer simulation,SCFT,orientational interaction,en
dc.relation.page68
dc.rights.note有償授權
dc.date.accepted2011-08-20
dc.contributor.author-college理學院zh_TW
dc.contributor.author-dept化學研究所zh_TW
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