[1] P Baum and R G Douglas. K-homology and index theory. In Operator Algebras and Applications. Proceedings of the Symposium on Pure Mathematics, volume 38, pages 117-173, Kingston, Ontario, 1982. American Mathematical Society.
[2] M T Benameur and M Maghfoul. Differential characters in k-theory. Differential Geometry and its Applications, 24:417-432, 2006.
[3] U Bunke and T Schick. Smooth k-theory. Asterisque, 328:45-135, 2009.
[4] U Bunke and T Schick. Differential k-theory. a survey. In Global differential geometry, volume 17, pages 303-358. Springer, Heidelberg, 2012.
[5] D S Freed and M J Hopkins. On ramond-ramond fields and k-theory. Journal of High Energy Physics, 5(44), 2000.
[6] D S Freed and J Lott. An index theorem in differential k-theory. Geometry and Topology, 14:903-966, 2010.
[7] J Lott. R/z index theory. Communications in Analysis and Geometry, 2(2):279-311, 1994. [8] M Maghfoul. Relative differential k-characters. SIGMA, 4(35):10, 2008.
REFERENCES
76
[9] J Simons and D Sullivan. Structured vector bundles define differential k-theory. In Quanta of maths, Clay Math. Proc., volume 11, pages 579-599. American Mathematical Society,
2010.
Thank you for copying data from http://www.arastirmax.com