Asymptotic expansions for the moments of the Gaussian random walk with two barriers
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Publication:1771441
DOI10.1016/j.spl.2004.06.018zbMath1069.60073OpenAlexW2081616681MaRDI QIDQ1771441
Publication date: 21 April 2005
Published in: Statistics \& Probability Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.spl.2004.06.018
Related Items (9)
On the rate of convergence of the asymptotic expansion for the ergodic distribution of a semi-Markov \((s, S)\) inventory model ⋮ Three-term asymptotic expansions for the moments of the random walk with triangular distributed interference of chance ⋮ On the limiting behavior of the characteristic function of the ergodic distribution of the semi-Markov walk with two boundaries ⋮ Asymptotic expansions for the moments of a semi-Markovian random walk with exponential distributed interference of chance ⋮ Asymptotic Expansions for the Moments of the Semi-Markovian Random Walk with Gamma Distributed Interference of Chance ⋮ On the Moments of a Semi-Markovian Random Walk with Gaussian Distribution of Summands ⋮ The Rate of Convergence of some Asymptotic Expansions for Distribution Approximations via an Esseen Type Estimate ⋮ Asymptotic approach for a renewal-reward process with a general interference of chance ⋮ On the stationary characteristics of the extended model of type (s,S) with Gaussian distribution of summands
Cites Work
- On some boundary crossing problems for Gaussian random walks
- Some relations between harmonic renewal measures and certain first passage times
- Asymptotic expansions for the moments of a randomly stopped average
- On the semi-Markovian random walk with two reflecting barriers
- Harmonic Renewal Sequences and the First Positive Sum
- Asymptotic Analysis of Distributions in Problems with Two Boundaries. II
- Some Problems on a One-Dimensional Correlated Random Walk with Various Types of Barrier
- A Wiener-Hopf Type Method for a General Random Walk with a Two-Sided Boundary
- On Excess Over the Boundary
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