PRINTED PAPERS A. Abbondandolo and J.E. Molina . Index ...

Math. 63 (1989), 381-419.
M. Fuchs. p-Harmonic obstacle problems. Part III : Boundary regularity . Ann. Mat. Pura ed
Appl. 156 (1990), 159-180.
M. Fuchs. p-Harmonic obstacle problems. Part IV : Unbounded side conditions Analysis 13 (1993),
69-76.
M. Fuchs. Smoothness for systems of degenerate variational inequalities with natural growth. Comment.
Math. Univ. Carolinae 33 (1992), 33-41.
M. Fuchs. The blow-up of p-harmonic maps. Manuscripta Math.81 (1993), 89-94.
M. Fuchs and G. Mingione . Full C1,α- regularity for free and constrained local minimizers of
elliptic variational integrals with nearly linear growth . Manuscripta Math. 102(2000),227 -250.
M. Fuchs and G. Seregin . A regularity theory for variational integrals with L ln L-growth .
Calc.Var.. 6(1998),171 -187.
B. Fuglede. On a direct method of integral equations for solving the biharmonic Dirichlet problem.
ZAMM. 61 (1981), 449-459.
S. Fujii . On the uniqueness of solution to the Cauchy problem for elliptic equations in two variables
. Pub. RIMS Kyoto Univ. 27(1991),185 -290.
Y. Furusho and Y. Ogura . On the solution of linear elliptic equations in exterior domains . J. Diff.
Equ. 50(1983),348 -374.
N. Fusco and J. Hutchinson . C1,α-partial regularity of functions minimizing quasiconvex integrals
. Manuscripta Math. 54(1985),121 -143.
N. Fusco and J. Hutchinson . C1,α-partial regularity of functions minimizing quasiconvex integrals
. Annali Scoula Normale. (1997-98), -.
N. Fusco and J. Hutchinson . Partial regularity of minimisers of certain functionals having nonquadratic
growth . Ann. Math. Pura ed Appl. 150(1989), 1-24.
N. Fusco , P-L. Lions and C. Sbordone . Sobolev imbedding theorems in borderline cases . Proceedings
AMS. 124(1996), 561-565.
N. Fusco and C. Sbordone. Higher integrability of the gradient of minimizers of functionals with
nonstandard growth conditions. Comm. Pure and Appl. Math. 43 (1990), 673-683.
S. Gahler. Convergence structures and differential calculus. Coll. Math. Soc. J. Boyai, Topogy,
Budapest (1978), 475-491.
S. Gahler. Generalized notions of differentiability and their application in optimization theory (),
67-88.
R.E. Gaines and J.K. Peterson. Degree theoretics methods in optimal control J. Math. Analysis
and Applications 94 (1983), 44-77.
T. Gallouet and J.M. Morel . The equation −Δu + |u| α−1u = f for 0 ≤ α ≤ 1.Nonlinear Analysis
11 (1987), 893-912.
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