Representation of increasing convex functionals with countably additive measures

P.J. Daniell (1918). A general form of integral. Ann. Math. 19(4), 279–294

1918

Earlier work this paper cites.

N. Dunford and J.T. Schwartz (1958). Linear Operators. Part I: General Theory. Interscience Publishers, New York, 1958

1958

Earlier work this paper cites.

G. Choquet (1962). Le problème des moments. Séminaire Choquet. Initiation à l’Analise 1(4), 1–10

1962

Earlier work this paper cites.

G. Mokobozky and D. Sibony (1966/67). Cônes adaptés de fonctions continues et théorie du potentiel. Séminaire Choquet. Initation à l’Analyse 6(5), 1–35

1966

Earlier work this paper cites.

J.M. Borwein (1987). Automatic continuity and openness of convex relations. Proceedings of the American Mathematical Society 99(1), 49–55

1987

Earlier work this paper cites.

F. Delbaen and W. Schachermayer (1994). A general version of the fundamental theorem of asset pricing. Math. Ann. 300 , 463–520

1994

Earlier work this paper cites.

F. Delbaen and W. Schachermayer (1998). The fundamental theorem of asset pricing for unbounded stochastic processes. Math. Ann. 312, 215–250

1998

Earlier work this paper cites.

P. Billingsley (1999). Convergence of Probability Measures. 2nd Ed. Wiley Series in Probability and Statistics. John Wiley & Sons, Inc

1999

Earlier work this paper cites.

H.H. Schaefer and M.P. Wolff (1999). Topological Vector Spaces. 2nd ed. Graduate Texts in Mathematics. Springer-Verlag New York

1999

Earlier work this paper cites.

F. Delbaen (2000). Coherent Risk Measures. Cattedra Galileiana. Scuola Normale Superiore, Classe di Scienze, Pisa

2000

Earlier work this paper cites.

F. Delbaen (2002). Coherent risk measures on general probability spaces. In: Advances in Finance and Stochastics. Essays in Honour of Dieter Sondermann, Springer-Verlag, Berlin, 1–37

2002

Cited alongside, same era.

H. Föllmer and A. Schied (2002). Convex measures of risk and trading constraints. Finance & Stochastics 6(4), 429–447

2002

Cited alongside, same era.

H. Föllmer and A. Schied (2002). Robust representation of convex measures of risk. In: Advances in Finance and Stochastics. Essays in Honour of Dieter Sondermann, Springer-Verlag, Berlin, 39–56

2002

Cited alongside, same era.

C. Zălinescu (2002). Convex Analysis in General Vector Spaces. World Scientific

Original

2002

Cited alongside, same era.

R.M. Dudley (2004). Real Analysis and Probability. Cambridge Studies in Advanced Mathematics 74. Cambridge University Press

S. Biagini and M. Frittelli (2009). On the extension of the Namioka–Klee theorem and on the Fatou property for risk measures. Optimal and Risk-Modern Trends in Mathematical Finance, F. Delbaen, M. Rasonyi and Ch. Stricker editors. Springer

2009

Later among the works it cites.

P. Cheridito and T. Li (2009). Risk measures on Orlicz hearts. Math. Finance 19(2), 189–214

2009

Later among the works it cites.

S. Cerreia-Vioglio, F. Maccheroni, M. Marinacci and L. Montrucchio (2011). J. Econ. Theory 146(4), 1275–1330

2011

Later among the works it cites.

S. Drapeau and M. Kupper (2013). Risk preferences and their robust representation. Math. Oper. Research 38(1), 28–62

2013

Later among the works it cites.

H. Föllmer and A. Schied (2016). Stochastic Finance: An Introduction in Discrete Time. 4th Edition. De Gruyter, Berlin/Boston

2016

Closest in time.