Exact convergence rates for particle distributions in a non-lattice branching random walk
From MaRDI portal
Publication:2239018
DOI10.1007/s40840-021-01154-3zbMath1476.60050OpenAlexW3171458916MaRDI QIDQ2239018
Publication date: 2 November 2021
Published in: Bulletin of the Malaysian Mathematical Sciences Society. Second Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40840-021-01154-3
Central limit and other weak theorems (60F05) Sums of independent random variables; random walks (60G50) Markov chains (discrete-time Markov processes on discrete state spaces) (60J10) Branching processes (Galton-Watson, birth-and-death, etc.) (60J80)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Exact convergence rate of the local limit theorem for branching random walks on the integer lattice
- Almost sure central limit theorem for branching random walks in random environment
- Exact convergence rates in central limit theorems for a branching random walk with a random environment in time
- The central limit theorem for the supercritical branching random walk, and related results
- Central limit theorem for branching random walks in random environment
- Spatial growth of a branching process of particles living in \(R^ n\).
- Convergence rates for branching processes
- Edgeworth expansions for profiles of lattice branching random walks
- Diophantine approximations and local limit theorem in \(\mathbb R^d\)
- Exact convergence rates for the distribution of particles in branching random walks
- Branching random walks with random environments in time
- A note on exact convergence rate in the local limit theorem for a lattice branching random walk
- Exact convergence rate in the local central limit theorem for a lattice branching random walk on \(\mathbb{Z}^d\)
- Second and third orders asymptotic expansions for the distribution of particles in a branching random walk with a random environment in time
- A weak Cramér condition and application to Edgeworth expansions
- Distribution of levels in high-dimensional random landscapes
- Central limit theorems for a branching random walk with a random environment in time
- Fourier analysis of distribution functions. A mathematical study of the Laplace-Gaussian law
- Normal Approximation and Asymptotic Expansions
- Asymptotic properties of supercritical branching processes I: The Galton-Watson process
- Growth rates in the branching random walk
- Large-time asymptotics for the density of a branching Wiener process
This page was built for publication: Exact convergence rates for particle distributions in a non-lattice branching random walk
