Some Normal Approximations for Renewal Function of Large Weibull Shape Parameter
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Publication:4803395
DOI10.1081/SAC-120013107zbMath1100.62509MaRDI QIDQ4803395
Publication date: 2 April 2003
Published in: Communications in Statistics - Simulation and Computation (Search for Journal in Brave)
Related Items (9)
Moments-Based Approximation to the Renewal Function ⋮ Discrete random bounds for general random variables and applications to reliability ⋮ A family of lifetime distributions ⋮ Exponential approximation to Weibull renewal with decreasing failure rate ⋮ Weibull and Gamma Renewal Approximation Using Generalized Exponential Functions ⋮ Estimation of the generalized exponential renewal function ⋮ Some Analytical and Numerical Bounds on the Renewal Function ⋮ Approximation of the Bivariate Renewal Function ⋮ Two approximations of renewal function for any arbitrary lifetime distribution
Cites Work
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- A simple approximation to the renewal function (reliability theory)
- On the solution of renewal-type integral equations
- On a Simple Numerical Method for Computing Stieltjes Integrals in Reliability Theory
- Solution of the volterra equation of renewal theory with the galerkin technique using cubic splines
- On the Tabulation of the Renewal Function
- Renewal functions as series
- Calculating Normal Probabilities
- SOME NEW APPROXIMATIONS FOR THE RENEWAL FUNCTION
- On Computations of the Mean and Variance of the Number of Renewals: a Unified Approach
- A note on the Weibull Renewal Process
- On the Renewal Function for the Weibull Distribution
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