[1] L. Changchun, Z. Juan, Y. Jingxue, A note on large time behaviour of solutions for viscous
Cahn-Hilliard equation, Acta Math. Sci. 29B(5) (2009) 1216–1224.
[2] C.G. Gal, A. Miranville, Uniform global attractors for non-isothermal viscous and nonviscous
Cahn–Hilliard equations with dynamic boundary conditions, Nonlinear Analysis:
Real World Applications 10 (2009) 1738–1766.
[3] A.N. Carvalho, T. Dlotko, Dynamics of the viscous Cahn–Hilliard equation, J. Math. Anal.
Appl. 344 (2008) 703–725.
[4] M. Fernandino, C.A. Dorao, The least squares spectral element method for the Cahn–
Hilliard equation, Applied Mathematical Modelling 35 (2011) 797-806.
[5] M. Polat, A.O. C¸ elebi, N. C¸ aliskan, Global attractors for the 3D viscous Cahn–Hillard
equations in an unbounded domain, Applicable Analysis 88 (8) (2009) 1157–1171.
[6] N. Polat, N. D¨undar, Existence and asymptotic behaviour of solution of Cauchy problem
for the viscous Cahn-Hilliard equation, Antarctica J. Math. 9 (2012), 281-293.
[7] J. Yin, Y. Li, R. Huang, The Cahn–Hilliard type equations with periodic potentials and
sources, Appl. Math. Comp. 211 (2009) 211–221.
[8] L. Yin, Y. Li, R. Huang, J. Yin, Time periodic solutions for a Cahn–Hilliard type equation,
Math. Comp. Modelling 48 (2008) 11–18.
[9] A. Miranville, Consistent models of Cahn–Hilliard–Gurtin equations with Neumann boundary
conditions, Physica D 158 (2001) 233–257.
116
Necat Polat, Nurhan Dundar
[10] A. Miranville, Generalized Cahn-Hilliard equations based on a microforce balance, J. Appl.
Math. 4 (2003) 165–185.
[11] S. Liu, F. Wang, H. Zhao, Global existence and asymptotics of solutions of the Cahn–
Hilliard equation, J. Differential Equations 238 (2007) 426–469.
[12] L. Cherfils, A. Miranville, S. Zelik, The Cahn-Hilliard equation with logarithmic potentials,
Milan J. Math. 79 (2011) 561-596.
[13] J. W. Cholewa, A. Rodriguez-Bernal, On the Cahn-Hilliard equation in H1 (Rn), J. Differential
Equations 253 (2012) 3678-3726.
[14] T. Dlotko, M.B. Kania, C. Sun, Analysis of the viscous Cahn-Hilliard equation in Rn, J.
Differential Equations 252 (2012) 2771-2791.
[15] S. Wang, G. Chen, Small amplitude solutions of the generalized IMBq equation, J. Math.
Anal. Appl. 274 (2002) 846-866.
[16] G.B. Folland, Real Analysis, Modern Techniques and Their Applications, Wiley, New York,
1984.
[17] E. M. Stein, Singular Integrals and Differentiability Properties of Functions, Princeton
Univ. Press, Princeton, 1970.
117
Thank you for copying data from http://www.arastirmax.com