The Fenchel duality theorem in Fréchet spaees

References

• Attouch , H. 1981 . On the maximality of the sum of two maximal monotone operators . J. Nonlinear Analysis, TAM , 5 : 143 – 147 .
   Google Scholar
• Attouch , H. and Beezis , H. 1986 . “ Duality for the sum of convex functions in general BANACH spaces ” . In Aspects of mathematics and its applications , Edited by: Barroso , J. 125 – 133 . North-Holland .
   Google Scholar
• Conway , J.B. 1985 . A course in functional analysis , New York : Springer-Verlag .
   Google Scholar
• Aubin , J.P. and Exeland , I. 1984 . Applied nonlinear analysis , New York : Wiley .
   Google Scholar
• Brezis , H. and Haraux , A. 1976 . Image d'une somme d’opérateurs monotones et applications . Israel J. of Math , 23 : 165 – 186 .
   Web of Science ®Google Scholar
• Dunford , N. and Schwartz , J.T. 1967 . Linear operators. Pt. I , Wiley Interscience .
   Google Scholar
• Exeland , I. and Temam , R. 1976 . Convex analysis and variational problems , Amsterdam : North-Holland .
   Google Scholar
• Holmes , R.B. 1972 . A course on Optimization and Best Approximation , Vol. 257 , New York : Springer-Verlag .
   Google Scholar
• Kockafellar , R.T. 1966 . Extensions of FENCHEL’S duality theorem for convex functions . Duke Math. J , 33 : 81 – 90 .
   Google Scholar