An approximate solution of the integral equation of renewal theory
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[1] Z. A. Lomnicki. A note on the Weibull Renewal Process , 1966 .
[2] Malcolm R Leadbetter,et al. On the Renewal Function for the Weibull Distribution , 1963 .
[3] G. Weiss. Laguerre expansions for successive generations of a renewal process , 1962 .
[4] Richard M. Soland. Letter to the Editor - Availability of Renewal Functions for Gamma and Weibull Distributions with Increasing Hazard Rate , 1969, Oper. Res..
[5] Semih Bilgen,et al. Solution of the volterra equation of renewal theory with the galerkin technique using cubic splines , 1984 .
[6] D. J. McConalogue,et al. Numerical treatment of convolution integrals involving distributions with densities having singularities at the origin , 1981 .
[7] William Feller,et al. On the Integral Equation of Renewal Theory , 1941 .
[8] Taner. Ozbaykal. Bounds and approximations for the renewal function. , 1971 .
[9] Samuel Karlin,et al. A First Course on Stochastic Processes , 1968 .
[10] D. J. Bartholomew,et al. An Approximate Solution of the Integral Equation of Renewal Theory , 1963 .
[11] David L. Jaquette. Technical Note - Approximations to the Renewal Function m(t) , 1972, Oper. Res..