1 |
G.A. Afrouzi, N.T. Chung and Z. Naghizadeh, Existence and nonexistence of nontrivial weak solution for a class of general capillarity systems, Acta Math. Appl. Sinica, English Series 30(4) (2014), 1121-1130.
DOI
|
2 |
G. Barletta and A. Chinni, Existence of solutions for Neumann problem involvingthe p(x)-Laplacian, Electron. J. Diff. Equa. 33 (2010), 1-11.
|
3 |
G. Bin, On superlinear p(x)-Laplacian-like problem without Ambrosetti and Rabinowitz condition, Bull. Korean Math. Soc. 51(2) (2014), 409-421.
DOI
|
4 |
G. Bonanno, A critical point theorem via the Ekeland variational principle, Nonlinear Anal. 75 (2012), 2992-3007.
DOI
|
5 |
G. Bonanno, Relations between the mountain pass theorem and minima, Adv. Nonlinear Anal. 1 (2012), 205-220.
|
6 |
G. Bonanno and P. Candito, Non-differentiable functionals and applications to elliptic problems with discontinuous nonlinearities, J. Diff. Eqs. 244 (2008), 3031-3059.
DOI
|
7 |
G. Bonanno and A. Chinni, Existence and multiplicity of weak solutions for elliptic Dirichlet problems with variable exponent, J. Math. Anal. Appl. 418 (2014), 812-827.
DOI
|
8 |
G. Bonanno and S.A. Marano, On the structure of the critical set of non-differentiable functions with a weak compactness condition, Appl. Anal. 89 (2010), 1-10.
DOI
|
9 |
K.C. Chang, Critical Point Theory and Applications, Shanghai Scientific and Technology Press, Shanghai, 1986.
|
10 |
P. Concus and P. Finn, A singular solution of the capillary equation I, II, Invent. Math. 29 (1975), 143-148, 149-159.
|
11 |
X.L. Fan and Q.H. Zhang, Existence of solutions for p(x)-Laplacian Dirichlet problem, Nonlinear Anal. 52 (2003), 1843-1852.
DOI
|
12 |
X.L. Fan and D. Zhao, On the spaces and , J. Math. Anal. Appl. 263 (2001), 424-446.
DOI
|
13 |
O. Kovacik and J. Rakosik, On the spaces and , Czechoslovak Math. J. 41 (1991), 592-618.
|
14 |
R. Finn, On the behavior of a capillary surface near a singular point, J. Anal. Math. 30 (1976), 156-163.
DOI
|
15 |
L. Gasinski and N.S. Papageorgiou, Anisotropic nonlinear Neumann problems, J. Glob. Optim. 56 (2013), 1347-1360.
DOI
|
16 |
L. Gasinski and N.S. Papageorgiou, A pair of positive solutions for the Dirichlet p(z)-Laplacian with concave and convex nonlinearities, J. Glob. Optim. 56 (2013), 1347-1360.
DOI
|
17 |
Y. Li and L. Li, Existence and multiplicity of solutions for p(x)-Laplacian equations in , Bull. Malays. Math. Sci. Soc. to appear.
|
18 |
W.M. Ni and J. Serrin, Non-existence theorems for quasilinear partial differential equations, Rend. Circ. Math. Palermo (suppl.) 8 (1985), 171-185.
|
19 |
W.M. Ni and J. Serrin, Existence and non-existence theorems for ground states quasilinear partial differential equations, Att. Conveg. Lincei 77 (1985), 231-257.
|
20 |
F. Obersnel and P. Omari, Positive solutions of the Dirichlet problem for the prescribed mean curvature equation, J. Differential Equations 249 (2010), 1674-1725.
DOI
|
21 |
P.H. Rabinowitz, Minimax methods in critical point theory with applications to differential equations, CBMS Reg. Conf. Ser. Math., Vol. 65, Amer. Math. Soc., Providence, RI, 1986.
|
22 |
M. Willem, Minimax Theorems, Birkhauser, Basel, 1996.
|
23 |
Q.M. Zhou, Multiple solutions to a class of inclusion problems with operator involving p(x)-Laplacian, Electronic J. Qualitative Theory of Diff. Equ. Vol. 2013(63) (2013), 1-12.
DOI
|
24 |
M.M. Rodrigues, Multiplicity of solutions on a nonlinear eigenvalue problem for p(x)-Laplacian-like operators, Mediterr. J. Math. 9 (2012), 211-223.
DOI
|