Quasi-sure analysis, aggregation and dual representations of sublinear expectations in general spaces
We consider coherent sublinear expectations on a measurable space, without assuming the existence of a dominating probability measure. By considering a decomposition of the space in terms of the supports of the measures representing our sublinear expectation, we give a simple construction, in a quas...
Autor principal: | Cohen, SN |
---|---|
Formato: | Journal article |
Idioma: | English |
Publicado em: |
2012
|
Registos relacionados
-
Representing filtration consistent nonlinear expectations as g-expectations in general probability spaces
Por: Cohen, SN
Publicado em: (2012) -
On the quasi-sure superhedging duality with frictions
Por: Bayraktar, E, et al.
Publicado em: (2019) -
Characterizations of Morse quasi-geodesics via superlinear divergence and sublinear contraction
Por: Arzhantseva, G, et al.
Publicado em: (2017) -
Sublinear Time Algorithms
Por: Rubinfeld, Ronitt, et al.
Publicado em: (2012) -
A quasi-sure non-degeneracy property for the Brownian rough path
Por: Boedihardjo, H, et al.
Publicado em: (2018)