Representation of Martingales with Jumps and Applications to Mathematical Finance
By Hiroshi Kunita. 2004
56 citations recorded by the source corpus.
Subfields: Finance, Management Science and Operations Research, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/78f74316c56281d33366c5218a9ed38869b833e6
How researchers see this paper
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In Finance
- Susanne Kloppel
- Monique Jeanblanc
- Yoshio Miyahara
- Hiroshi Kunita
- St'ephane Cr'epey
- Tomasz R. Bielecki
- Damiano Brigo
- Michael Röckner
In Management Science and Operations Research
In Mathematical Physics
Citations in the corpus
- 7 – Backward Stochastic Differential Equations (2011, unknown): “Now it is well known that any square integrable F-martingale has the following martingale representation: see Jacod [49], Tang and Li [79] or Kunita [56].”
- MINIMAL f q -MARTINGALE MEASURES FOR EXPONENTIAL LÉVY PROCESSES (2007, background): “1 of [15]) Let L be a P -Lévy process with Lévy characteristics (b, c, K), IF = IF and Q ≈ P with Girsanov parameters β and Y .”
- Itô's stochastic calculus: Its surprising power for applications (2010, background): “([24]) With respect to Q, we have (1) W t := Wt − ∫ t 0 φ(s)ds is a standard Brownian motion.”
- Bismut–Elworthy–Li-Type Formulae for Stochastic Differential Equations with Jumps (2010, unknown): “See [17] for details.”