[1]  Souplet Ph. Uniform blow-up profiles and boundary behavior for diffusion equations with non-local nonlinear source. J Diff Eqns, 1999, 153: 374--406

[2]  Pao C V.  Nonlinear Parabolic and Elliptic Equations. New York: Plenum Press, 1992

[3]  Souplet Ph.  Blow up in non-local reaction-diffusion equations. SIAM Y Math Anal, 1998, 29: 1301--1334

[4]  Friedman A,  Mcleod J B. Blow-up of solutions of non-linear degenerate parabolic equations. Arch Rat Mech Anal, 1986, 96: 55--80

[5]  Duan Z W, Deng W B, Xie C  H. Uniform blow-up profile for a degenerate parabolic system with nonlocal source. Computers and Mathematics with Applications, 2004, 47: 977--995

[6]  Anderson J R. Local existence and uniqueness of solutions of degenerate parabolic equations. Comm Partial Differential Equations, 1991, 16: 105--143

[7] Chadam J M, Pierce A,  Yin H M. The blow-up property of solutions to some diffusion equations with localized nonlinear reactions.
J Math Anal Appl, 1992, 169: 313--328

[8]  Li F C,  Chen Y P,  Xie C H. Asymptotic behavior of solution for nonlocal reaction-diffusion system. Acta Mathematica Scientia, 2003, 23B(2): 261--273

[9]  Jiang  L J,   Li H L. Uniform blow-up profiles and boundary layer for a parabolic system with nonlocal sources. Mathematical and Computer Modelling, 2007, 45: 814--824

[10]  Friedman A.  Partial Differential Equations of Parabolic Type. Englewood Cliffs, N J: Prentice-Hall, 1964

[11]  Ladyzenskaja O A, Solonnikov  V A,  Ural'ceva N N. Linear and Quasi-linear  Equations of Parabolic Type. Providence, RI: American Math Society, 1968