A Limit Theorem for Discrete Galton-Watson Branching Processes with Immigration

By Zenghu Li. 2006

61 citations recorded by the source corpus.

Subfields: Condensed Matter Physics, Mathematical Physics, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/85b854b11503cd82db7520f3a4ac257dbfc4642b

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Condensed Matter Physics

1. Gyula Pap
2. Mátyás Barczy
3. Zenghu Li
4. Amaury Lambert

In Mathematical Physics

1. Gyula Pap
2. Mátyás Barczy
3. Zenghu Li
4. Amaury Lambert
5. Chunhua Ma
6. Martin Keller‐Ressel

In Statistics and Probability

1. Mátyás Barczy
2. Gyula Pap
3. Zenghu Li
4. Amaury Lambert
5. Chunhua Ma
6. Martin Keller‐Ressel

Citations in the corpus

• Continuous-State Branching Processes with Immigration (2019, methodology): “(8.10) The exact continuous time-state counterpart of (8.10) would be the stochastic integral equation y(t) = y(0) + ∫ t 0 ∫ ∞ 0 ∫ y(s−) 0 ξM̃(ds, dξ, du)− ∫ t 0 by(s)ds+ η(t), (8.11) which is a typical special form of (8.5); see Bertoin and Le Gall (2006) and Dawson and Li (2006).”
• Stochastic differential equation with jumps for multi-type continuous state and continuous time branching processes with immigration (2014, methodology): “18) in Li (2011), defines a transition semigroup of an immigration superprocess corresponding to the skew convolution semigroup given by (9.”