Free Access
Issue
ESAIM: COCV
Volume 19, Number 1, January-March 2013
Page(s) 1 - 19
DOI https://doi.org/10.1051/cocv/2011194
Published online 16 January 2012
  1. P. Bousquet, The lower bounded slope condition. J. Convex Anal. 1 (2007) 119 − 136.
  2. P. Bousquet, Local Lipschitz continuity of solutions of non-linear elliptic differential-functional equations. ESAIM Control Optim. Calc. Var. 13 (2007) 707 − 716. [CrossRef] [EDP Sciences] [MathSciNet]
  3. P. Bousquet, Continuity of solutions of a problem in the calculus of variations. Calc. Var. Partial Differential Equations 41 (2011) 413 − 433. [CrossRef] [MathSciNet]
  4. F. Clarke, Continuity of solutions to a basic problem in the calculus of variations. Ann. Scvola Norm. Super. Pisa Cl. Sci. (5) 4 (2005) 511 − 530.
  5. M. Degiovanni and M. Marzocchi, On the Euler-Lagrange equation for functionals of the calculus of variations without upper growth conditions. SIAM J. Control Optim. 48 (2009) 2857 − 2870. [CrossRef] [MathSciNet]
  6. D. Gilbarg and N.S. Trudinger, Elliptic partial differential equations of second order. Classics in Mathematics, Springer-Verlag, Berlin (2001) Reprint of the 1998 edition.
  7. P. Hartman, On the bounded slope condition. Pac. J. Math. 18 (1966) 495 − 511. [CrossRef]
  8. P. Hartman and G. Stampacchia, On some non-linear elliptic differential-functional equations. Acta Math. 115 (1966) 271 − 310. [CrossRef] [MathSciNet]
  9. O.A. Ladyzhenskaya and N.N. Uraltseva, Linear and quasilinear elliptic equations. Academic Press, New York (1968).
  10. C.B. Morrey, Multiple integrals in the calculus of variations. Springer-Verlag, New York (1966).

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