[13] H. Konig, ’’Measure and Integration”, Springer, Berlin et al., 1997.
[14] H. Konig, Measure and Integration: Integral representations of isotone functionals, Annales Universitatis
Saraviensis 9 (1998), 123-153.
[15] H. Konig, N. Kuhn, Angelic spaces and the double limit relation, J. London Math. Soc. 35 (1987), 454-470.
[16] V. Kratschmer, Robust representation of convex risk measures by probability measure, Finance and Stochas-
tics 9 (2005), 597-608.
[17] V. Kratschmer, Compactness in spaces of inner regular measures and a general Portmanteau lemma, SFB 649
discussion paper 2006-081, downloadable at http://sfb649.wiwi.hu-berlin.de.
[18] F. Riedel, Dynamic Coherent Risk Measures, Stochastic Processes and Applications 112 (2004), 185-200.
[19] A. Ruszczynski, A. Shapiro, Optimization of convex risk functions, Math. Oper. Res. 31 (2006), 433-451.
[20] S. Simons, A convergence theorem with boundary, Pacific J. Math. 40 (1972), 703-708.
[21] S. Weber, Distribution-invariant dynamic risk measures, information, and dynamic consistency, Math. Finance
16 (2006), 419-442.
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