Symmetry in variational principles and applications
暂无分享,去创建一个
[1] J. Caristi,et al. Fixed point theorems for mapping satisfying inwardness conditions , 1976 .
[2] Zhong Cheng-kui. On Ekeland's Variational Principle and a Minimax Theorem , 1997 .
[3] Frank H. Clarke. Pointwise Contraction Criteria for the Existence of Fixed Points , 1978, Canadian Mathematical Bulletin.
[4] Marco Degiovanni,et al. A critical point theory for nonsmooth functional , 1994 .
[5] R. DeVille,et al. A smooth variational principle with applications to Hamilton-Jacobi equations in infinite dimensions , 1993 .
[6] J. Aubin,et al. Applied Nonlinear Analysis , 1984 .
[7] Jean Mawhin,et al. Origin and evolution of the Palais–Smale condition in critical point theory , 2010 .
[8] Marco Squassina. On Ekeland’s variational principle , 2010 .
[9] Tomonari Suzuki,et al. On the relation between the weak Palais-Smale condition and coercivity given by Zhong , 2008 .
[10] J. Borwein,et al. Techniques of variational analysis , 2005 .
[11] William P. Ziemer,et al. Minimal rearrangements of Sobolev functions. , 1987 .
[12] I. Ekeland. Nonconvex minimization problems , 1979 .
[13] P. Georgiev,et al. The strong Ekeland variational principle, the strong Drop theorem and applications , 1988 .
[14] I. Ekeland. Convexity Methods In Hamiltonian Mechanics , 1990 .
[15] Pierre-Louis Lions,et al. Solutions of Hartree-Fock equations for Coulomb systems , 1987 .
[16] Pierre-Louis Lions,et al. Symétrie et compacité dans les espaces de Sobolev , 1982 .
[17] N. Ghoussoub,et al. Second order information on Palais-Smale sequences in the mountain pass theorem , 1992 .
[18] Tobias Weth,et al. Partial symmetry of least energy nodal solutions to some variational problems , 2005 .
[19] M. Willem,et al. A note on Palais-Smale condition and coercivity , 1990, Differential and Integral Equations.
[20] M. Willem. Minimax Theorems , 1997 .
[21] I. Ekeland,et al. Convex analysis and variational problems , 1976 .
[22] D. G. Figueiredo,et al. Lectures on the ekeland variational principle with applications and detours , 1989 .
[23] Jean Van Schaftingen. Symmetrization and minimax principles , 2005 .
[24] J. Borwein,et al. A smooth variational principle with applications to subdifferentiability and to differentiability of convex functions , 1987 .
[25] J. Corvellec,et al. A Note on Coercivity of Lower Semicontinuous Functions and Nonsmooth Critical Point Theory , 1996 .
[26] Tomonari Suzuki,et al. The strong Ekeland variational principle , 2006 .
[27] Walter A. Strauss,et al. Existence of solitary waves in higher dimensions , 1977 .
[28] Marco Degiovanni,et al. Nodal solutions of nonlinear elliptic Dirichlet problems on radial domains , 2006 .
[29] I. Ekeland. On the variational principle , 1974 .
[30] Nassif Ghoussoub,et al. Duality and Perturbation Methods in Critical Point Theory , 1993 .
[31] Jean-Paul Penot,et al. The drop theorem,the petal theorem and Ekeland's variational principle , 1986 .
[32] Dennis F. Cudia. The geometry of Banach spaces , 1964 .
[33] Marco Squassina,et al. Existence of unbounded critical points for a class of lower semicontinuous functionals , 2003, math/0303008.