Selected Publications:
1. More on the differentiability of convex functions. Proc. Amer. Math. Soc. 103 (1988), 137 - 140, MR 89f:58016.
2. On the differentiability of convex functions. Proceedings of the Centre of Mathematical Analysis, Vol. 20, Canberra, 195 - 202, 1989, MR 90j:58008.
3. Locally efficient monotone operators. Proc. Amer. Math. Soc. 109 (1990) 195 - 204  (joint paper), MR 91c:47112.
4. A note on minimal usco maps. Canad. Math. Bull. Vol. 34 (3), (1991), 412 - 416 (joint paper), MR 92m:47106.
5. A characterization of maximal monotone operators. Nonlinear Analysis - Theory, Methods & Applications 19 (1992), 977 - 982  (joint paper), MR 93j:47077.
6. Remarks on subgradients and e-subgradients.  Set-Valued Analysis 1 (1993), 261 - 272 (joint paper), MR 94j:49024.
7. Epiconvergence and e-subgradients of convex functions. Journal of Convex Analysis 1 (1994), 87 - 100 (joint paper), MR 96h:49026.
8. New aspects of the maximal monotonicity of approximate subdifferentials. Communications on Applied Nonlinear Analysis 4 (1997), 83 - 89, MR 99e:49019.
9. Regular maximal monotone operators. Set-Valued Analysis 6 (1998), 303-312 (joint paper), MR 99k:47130.
10. Regular maximal monotone operators and the sum theorem. Journal of Convex Analysis, 7 (2000), no. 1, 115 - 128  (joint paper), MR 2001h:47087.
11. A simple proof of the sum formula for subdifferentials. Bull. Austral. Math. Soc. 63 (2001), 337 - 339   (joint paper). MR 1823719.
12. Regularity and the Brondsted-Rockafellar properties of maximal monotone operators. Set-Valued Analysis 14 (2006), no. 2, 149 - 157  (joint paper).  Article

                   13. Maps and forms on generalized manifolds. St. Cerc. Mat.  
                   14. A de Rham theorem for generalized manifolds. Edinburgh Math. Soc.