Stochastic Differential Equations Based on Lévy Processes and Stochastic Flows of Diffeomorphisms
By Hiroshi Kunita. 2004
211 citations recorded by the source corpus.
Subfields: Applied Mathematics, Finance, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/adae00a9786651af214d753da6b8a55928008fb1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Michael Röckner
- Carlo Marinelli
- M. Siakalli
- David Applebaum
- Feng-Yu Wang
- Wei Liu
- Xicheng Zhang
- Giuseppe Da Prato
In Finance
- David Applebaum
- Carlo Marinelli
- Michael Röckner
- M. Siakalli
- Hiroshi Kunita
- Wei Liu
- Tusheng Zhang
- Feng-Yu Wang
In Mathematical Physics
- David Applebaum
- Carlo Marinelli
- Michael Röckner
- M. Siakalli
- Wei Liu
- Tusheng Zhang
- Vladimir Bogachev
- Giuseppe Da Prato
Citations in the corpus
- Asymptotic Stability of Stochastic Differential Equations Driven by Lévy Noise (2009, methodology): “In this paper we will need Kunita’s estimates (see [11]) for the solution of an SDE of the form (2.”
- Itô's stochastic calculus: Its surprising power for applications (2010, methodology): “1 It is known that the solution X (s,x) t is twice continuously differentiable with respect to x (see [23]).”
- On Maximal Inequalities for Purely Discontinuous Martingales in Infinite Dimensions (2013, methodology): “4 Unfortunately Novikov’s paper [29] was probably not known also to Kunita, who proved in [16] (in 2004) a slightly weaker version of BJ2,p, p ≥ 2, in H = R n, also using Itô’s formula.”