Bauschke, H.H., McLaren, D.A., Sendov, H.S.: Fitzpatrick functions: inequalities, examples, and remarks on a problem by S. Fitzpatrick. J. Convex Anal. 13(3–4), 499–523 (2006)
Borwein, J.M.: Maximal monotonicity via convex analysis. J. Convex Anal. 13(3–4), 561–586 (2006)
Burachik, R.S., Svaiter, B.F.: Maximal monotone operators, convex functions and a special family of enlargements. Set-Valued Anal. 10(4), 297–316 (2002)
Burachik, R.S., Svaiter, B.F.: Maximal monotonicity, conjugation and the duality product. Proc. Am. Math. Soc. 131(8), 2379–2383 (electronic) (2003)
Fitzpatrick, S., Phelps, R.R.: Bounded approximants to monotone operators on Banach spaces. Ann. Inst. H. Poincaré Anal. Non Linéaire 9(5), 573–595 (1992)
Fitzpatrick, S., Phelps, R.R.: Some properties of maximal monotone operators on nonreflexive Banach spaces. Set-Valued Anal. 3(1), 51–69 (1995)
Fitzpatrick, S.: Representing monotone operators by convex functions. In: Workshop/Miniconference on Functional Analysis and Optimization (Canberra, 1988), volume 20 of Proc. Centre Math. Anal. Austral. Nat. Univ., p 5965. Austral. Nat. Univ., Canberra (1988)
Gossez, J.P.: Opérateurs monotones non linéaires dans les espaces de Banach non réflexifs. J. Math. Anal. Appl. 34, 371–395 (1971)
Gossez, J.P.: On the range of a coercive maximal monotone operator in a nonreflexive Banach space. Proc. Am. Math. Soc. 35, 88–92 (1972)
Marques Alves, M., Svaiter, B.F.: On Gossez type (D) maximal monotone operators. J. Convex Anal. 17(3–4), 1077–1088 (2010)
Martínez-Legaz, J.E., Svaiter, B.F.: Monotone operators representable by l.s.c. convex functions. Set-Valued Anal. 13(1), 21–46 (2005)
Penot, J.P.: The relevance of convex analysis for the study of monotonicity. Nonlinear Anal. 58(7–8), 855–871 (2004)
Rockafellar, R.T.: On the maximality of sums of nonlinear monotone operators. Trans. Am. Math. Soc. 149, 75–88 (1970)
Rudin, W.: Functional Analysis. International Series in Pure and Applied Mathematics, 2nd edn. McGraw-Hill Inc., New York (1991)
Simons, S.: Minimax and Monotonicity, volume 1693 of Lecture Notes in Mathematics. Springer, Berlin (1998)
Verona, A., Verona, M.E.: Remarks on subgradients and 𝜖-subgradients. Set-Valued Anal. 1(3), 261–272 (1993)
Verona, A., Verona, M.E.: Regular maximal monotone multifunctions and enlargements. J. Convex Anal. 16(3–4), 1003–1009 (2009)
Voisei, M.D.: The sum and chain rules for maximal monotone operators. arXiv:math/0609296 (2006)
Voisei, M.D.: A maximality theorem for the sum of maximal monotone operators in non-reflexive Banach spaces. Math. Sci. Res. J. 10(2), 36–41 (2006)
Voisei, M.D.: The sum theorem for linear maximal monotone operators. Math. Sci. Res. J. 10(4), 83–85 (2006)
Voisei, M.D.: Calculus rules for maximal monotone operators in general Banach spaces. J. Convex Anal. 15(1), 73–85 (2008)
Voisei, M.D.: The sum and chain rules for maximal monotone operators. Set-Valued Anal. 16(4), 461–476 (2008)
Voisei, M.D.: A sum theorem for (FPV) operators and normal cones. J. Math. Anal. Appl. 371, 661–664 (2010)
Voisei, M.D.: Characterizations and continuity properties for maximal monotone operators with non-empty domain interior. J. Math. Anal. Appl. 391, 119–138 (2012)
Voisei, M.D., Zălinescu, C.: Strongly-representable monotone operators. J. Convex Anal. 16(3–4), 1011–1033 (2009)
Voisei, M.D., Zălinescu, C.: Linear monotone subspaces of locally convex spaces. Set-Valued Var. Anal. 18(1), 29–55 (2010)
Voisei, M.D., Zălinescu, C.: Maximal monotonicity criteria for the composition and the sum under weak interiority conditions. Math. Program. 123(1, Ser. B), 265–283 (2010)
Zălinescu, C.: Convex Analysis in General Vector Spaces. World Scientific Publishing Co. Inc., River Edge (2002)
Zălinescu, C.: Letter to the editor: on J. M. Borwein’s paper: “Adjoint process duality” [Math. Oper. Res. 8 (1983), no. 3, 403–434; MR0716121 (85h:90092)]. Math. Oper. Res. 11(4), 692–698 (1986)