Improved convergence in block copolymer self-consistent field theory by Anderson mixing
1.M. W. Matsen, J. Phys.: Condens. Matter 14, R21 (2002), and references therein.
2.G. H. Fredrickson, V. Ganesan, and F. Drolet, Macromolecules 35, 16 (2002), and references therein.
3.K. O/. Rasmussen, E. M. Kober, T. Lookman, and A. Saxena, J. Polym. Sci., Part B: Polym. Phys. 41, 104 (2003).
4.F. Drolet and G. H. Fredrickson, Macromolecules 34, 5317 (2001).
5.M. W. Matsen and R. B. Thompson, J. Chem. Phys. 111, 7139 (1999).
6.M. B. Kossuth, D. C. Morse, and F. S. Bates, J. Rheol. 43, 167 (1999).
7.C. A. Tyler and D. C. Morse, Macromolecules 36, 3764 (2003).
8.R. B. Thompson, K. O/. Rasmussen, and T. Lookman (unpublished).
9.M. D. Whitmore and J. D. Vavasour, Acta Polym. 46, 341 (1995).
10.F. Schmid and M. Müller, Macromolecules 28, 8639 (1995).
11.K. M. Hong and J. Noolandi, Macromolecules 14, 727 (1981).
12.M. W. Matsen and M. Schick, Phys. Rev. Lett. 72, 2660 (1994).
13.F. Drolet and G. H. Fredrickson, Phys. Rev. Lett. 83, 4317 (1999).
14.R. B. Thompson, V. V. Ginzburg, M. W. Matsen, and A. C. Balazs, Macromolecules 35, 1060 (2002).
15.G. Tzeremes, K. O/. Rasmussen, T. Lookman, and A. Saxena, Phys. Rev. E 65, 041806 (2002).
16.K. O/. Rasmussen and G. Kalosakas, J. Polym. Sci., Part B: Polym. Phys. 40, 1777 (2002).
17.D. G. Anderson, J. Assoc. Comput. Mach. 12, 547 (1965);
17.V. Eyert, J. Comput. Phys. 124, 271 (1996).
18.K.-C. Ng, J. Chem. Phys. 61, 2680 (1974).
19.F. Schmid, Phys. Rev. E 55, 5774 (1997).
20.F. Schmid, J. Phys.: Condens. Matter 10, 8105 (1998).
21.Strictly speaking, and are local segment densities, each coarse grained segment consisting of a number of chemical monomers.
22.For more complex situations, a larger n can be taken, although the solution of the matrix will slow the iteration if n is too large. We find that allows the algorithm to robustly converge without noticeably slowing the iterations.
23.In this case, the objective was not to increase the speed of convergence, but rather to stabilize the convergence. To this end, the Schmid algorithm was applied to spherical harmonic coefficients of the fields rather than to the fields in real space. In this work, we iterate on the real space fields.
24.M. W. Matsen and F. Bates, Macromolecules 29, 1091 (1996).
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