Recent Publications (updated October 6, 2017)
  • (with R. Pluta ) Derivations on ternary rings of operators (submitted)) (pdf file)
  • (with R. Pluta ) Homomorphic conditional expectations as noncommutative retractions (Adv. Operator Theory 2 (2017), no. 4, 396--408) (pdf file)
  • (with J. Hamhalter, K. Kudaybergenov and A. Peralta ) Boundedness of completely additive measures with application to 2-Local triple derivations (J. Math. Physics 57(2016), no. 2, 23pp) (pdf file)
  • (edited with Asumann Guven Aksoy, Ravshan Ashurov, Shavkat Ayupov ) Topics in Functional Analysis and Algebra, Contemporary Mathematics, Proceedings of a special session of the USA-Uzbekistan Conference on Analysis and Mathematical Physics, CSU Fullerton, May 20-23, 2014 (2016, to appear) (pdf file)
  • (with Cho-Ho Chu ) Cohomology of Jordan triples and Lie algebras (Contemporary Mathematics, to appear) (pdf file)
  • (with K. Kudaybergenov, A. Peralta, and T. Oikhberg ) 2-Local triple derivations on von Neumann algebras (Illinois J. Math. 58 (2014), no. 4, 1055-1069) (pdf file)
  • (with Robert Pluta ) Triple derivations on von Neumann algebras (Studia Math. 226 (2015), no. 1, 57-73) (pdf file)
  • Derivations and Projections on Jordan structures; Nonassociative algebra, continuous cohomology and quantum functional analysis Proceedings of V CIDAMA, Almeria, Spain, September 12-16, 2011. World Scientific) (pdf file-revised July 2014)
  • (with Matt Neal ) A holomorphic characterization of operator algebras ( Math. Scand. 115 (2014), no. 2, 229-268) (pdf file)
  • (with Tony Ho and Antonio Peralta ) Ternary Weakly Amenable C*-algebras and JB*-triples (Q. J. Math. 64 (2013), no. 4, 1109-1139) (pdf file)
  • (with Antonio Peralta ) Automatic continuity of derivations on C*-algebras and JB*-triples ( J. Algebra 399 (2014), 960-977) (pdf file)
  • (with Matt Neal ) Existence of contractive projections on preduals of JBW*-triples. (Israel J. Math. 182 (2011), 293-331) (pdf file)
  • (with Matt Neal and Eric Ricard ) Classification of contractively complemented Hilbertian operator spaces. (J. Funct. Anal. 237 (2006), no. 2, 589-616). (pdf file)