Limit theorems for subcritical branching processes in random environment
By Jochen Geiger, Götz Kersting, Vladimir Vatutin. 2003
95 citations recorded by the source corpus.
Subfields: Finance, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/d752d38b80ca81bf7c42c0c305b2a314b4b61152
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- Wei Xu
- Zenghu Li
- V. Afanasyev
- Vincent Bansaye
- Christian Boinghoff
- Vladimir Vatutin
- Götz Kersting
- C. Smadi
In Mathematical Physics
- Zenghu Li
- Wei Xu
- Vladimir Vatutin
- Vincent Bansaye
- V. Afanasyev
- Götz Kersting
- Christian Boinghoff
- Juan Carlos Pardo Millan
In Statistics and Probability
- Vladimir Vatutin
- V. Afanasyev
- Götz Kersting
- Christian Boinghoff
- Zenghu Li
- Wei Xu
- Vincent Bansaye
- C. Smadi
Citations in the corpus
- Functional limit theorems for strongly subcritical branching processes in random environment (2005, background): “and the strongly subcritical case (see, e.g., [ 10 ] for the detailed classification).”
- Asymptotic results for exponential functionals of Levy processes (2016, background): “…classical Galton-Watson branching processes in random environment (GWRE-processes) was studied earlier by Afanasy’ev et al. (2005), Dyakonova et al. (2004), Geiger and Kersting (2002), Geiger et al. (2003), Guivarc’h and Liu (2001), Kozlov (1976), Liu (1996) and Vatutin et al. (2013) among others.”
- On the extinction of Continuous State Branching Processes with catastrophes (2013, background): “2 in [18] to a geometric BPRE (Xn, n ≥ 0) whose p.”
- Limit Theorems for Weakly Subcritical Branching Processes in Random Environment (2010, background): “Weaker versions of this results can be found in [3, 19].”
- Conditional limit theorems for intermediately subcritical branching processes in random environment (2011, methodology): “The following theorem has been obtained under quite stronger assumptions in [1, 17, 23].”