Reflected BSDEs and mixed game problem
By Said Hamadène, J. Lepeltier. 2000
160 citations recorded by the source corpus.
Subfields: Demography, Finance, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/fcc9068a938feea6927961c8445b185c412ccd55
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Demography
- Shige Peng
- Mingyu Xu
- Mohammed Hassani
- Said Hamadène
- M. Ludkovski
- René A. Carmona
- E. Essaky
- Jianfeng Zhang
In Finance
- Shige Peng
- Mingyu Xu
- René A. Carmona
- Said Hamadène
- M. Ludkovski
- Mohammed Hassani
- Jianfeng Zhang
- Daniel Lacker
In Modeling and Simulation
- Shige Peng
- Mohammed Hassani
- Mingyu Xu
- Said Hamadène
- René A. Carmona
- Li-Xin Zhang
- Yongsheng Song
- Juan Li
Citations in the corpus
- Pricing Asset Scheduling Flexibility using Optimal Switching (2008, background): “Nevertheless, in the next section we will exploit the special structure of (6) and provide a robust numerical algorithm for finding J and ue.”
- Generalized Dynkin games and doubly reflected BSDEs with jumps (2013, unknown): “[9], Hamadène-Lepeltier [25], Lepeltier-Xu [32], Hamadène-Ouknine [27]).”
- BSDEs with two reflecting barriers : the general result (2005, background): “([CK], [ HL ]), which means the existence of a difference of non-negative supermartingales between L and U , or the regularity of one of the barriers L and U ([CK],[HLM]), which roughly speaking has to be a semi-martingale.”
- Reflected BSDE's with discontinuous barrier and application (2002, background): “[16], Hamadène-Lepeltier deal with the case when the barrier X 1⁄4 ðXtÞt#T is a right continuous and left upper semicontinuous process (it entails that the jumps of X are positive), while in Ref.”
- The smallest g-supermartingale and reflected BSDE with single and double L2 obstacles (2005, background): “We refer to [8,2,18,3,9,1,17,13] for interesting research works in this d The advantage of introducing the above Skorohod condition is that it possesses a very interesting structure that permits us to obtain many useful properties such as uniqueness, continuous dependence th other kind of regulariti”
- BSDEs with two reflecting barriers driven by a Brownian motion and Poisson noise and related Dynkin game (2006, background): “Proof: In its main steps, the proof is classical (see e.g. [4] or [ 11 ]).”
- 7 – Backward Stochastic Differential Equations (2011, unknown): “Besides those and among many others, we note that Lepeltier & San Martin [135] studied BSDEs with non-Lipschitz continuous generators, Tang & Li [223] studied BSDEs driven by jump processes, Fuhrman & Tessitore [95] studied BSDEs in infinite dimensional spaces, Darling & Pardoux [54] studied BSDEs w”