T. Guo

most citedOptimization of conditional convex risk measures

4 citations · 7 across the 4 of their papers we have counts for

collaborators

4 papers

math.FA2020★ 1 cited

The Hille-Yosida generation theorem for almost surely bounded $C_{0}$ --semigroups of continuous module homomorphisms $^{1}$

Xia Zhang, Ming Liu, Tiexin Guo

In this paper, we first study some properties peculiar to $C_{0}$ --semigroups of continuous module homomorphisms and give a characterization for such a $C_{0}$ --semigroup to be alm…

math.OC2019★ 4 cited

Optimization of conditional convex risk measures

Tiexin Guo

Optimization of conditional convex risk measure is a central theme in dynamic portfolio selection theory, which has not yet systematically studied in the previous literature perhap…

math.FA2019★ 1 cited

On $d$ -- $σ$ --stability in random metric spaces and its applications

Tiexin Guo, Erxin Zhang, Yachao Wang +1

In 2010, the first author of this paper introduced the notion of $σ$ --stability for a nonempty subset of an $L^{0} (F, K)$ --module in [T.X. Guo, Relations between some basic…

math.FA2019★ 1 cited

$L^{0}$ --convex compactness and random normal structure in $L^{0} (F, B)$

Tiexin Guo, Erxin Zhang, Yachao Wang +1

Let $(B, ∥ \cdot ∥)$ be a Banach space, $(Ω, F, P)$ a probability space and $L^{0} (F, B)$ the set of equivalence classes of strong random elements (or strongly measur…

The Hille-Yosida generation theorem for almost surely bounded C0​--semigroups of continuous module homomorphisms1

Optimization of conditional convex risk measures

On d--σ--stability in random metric spaces and its applications

L0--convex compactness and random normal structure in L0(F,B)

The Hille-Yosida generation theorem for almost surely bounded $C_{0}$ --semigroups of continuous module homomorphisms $^{1}$

On $d$ -- $σ$ --stability in random metric spaces and its applications

$L^{0}$ --convex compactness and random normal structure in $L^{0} (F, B)$