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A useful generalization of renewal theory: counting processes governed by non-negative Markovian incrementsKIJIMA, M; SUMITA, U.Journal of applied probability. 1986, Vol 23, Num 1, pp 71-88, issn 0021-9002Article

An approximate solution of the integral equation of renewal theoryDELIGONUL, Z. S.Journal of applied probability. 1985, Vol 22, Num 4, pp 926-931, issn 0021-9002Article

Periodic regenerationTHORISSON, H.Stochastic processes and their applications. 1985, Vol 20, Num 1, pp 85-104, issn 0304-4149Article

The renewal-process stationary-excess operatorWHITT, W.Journal of applied probability. 1985, Vol 22, Num 1, pp 156-167, issn 0021-9002Article

Champs aléatoires de renouvellement = Renewal random fieldFRICOT, Jean.1985, 120 pThesis

The average number of events per time unit and its estimationVOGT, H.Metrika (Heidelberg). 1996, Vol 44, Num 3, pp 207-221, issn 0026-1335Article

Some limit theorems for generalized renewal measuresEMBRECHTS, P; MAEJIMA, M; OMEY, E et al.Journal of the London Mathematical Society. 1985, Vol 31, Num 1, pp 184-192, issn 0024-6107Article

On the differences in degree of renewal produced by the different renewal designsPOLACK, Cody W; LABORDA, Mario A; MILLER, Ralph R et al.Behavioural processes. 2013, Vol 99, pp 112-120, issn 0376-6357, 9 p.Article

From waste to gas ― while feeding tomatoesLINGS, Andrew.Gas international. 2014, Num MARS, pp 30-31, issn 1755-5477, 2 p.Article

Some results on the joint distribution of the renewal epochs prior to a given time instantSCHULTE-GEERS, E; STADJE, W.Stochastic processes and their applications. 1988, Vol 30, Num 1, pp 85-104, issn 0304-4149Article

A complete coupling proof of Blackwell's renewal theoremTHORISSON, H.Stochastic processes and their applications. 1987, Vol 26, Num 1, pp 87-97, issn 0304-4149Article

A nonlinear renewal theoryCUN-HUI ZHANG.Annals of probability. 1988, Vol 16, Num 2, pp 793-824, issn 0091-1798Article

The extinction context enables extinction performance after a change in contextBYRON NELSON, James; GREGORY, Pamela; DEL CARMEN SANJUAN, Maria et al.Behavioural processes. 2012, Vol 90, Num 3, pp 372-377, issn 0376-6357, 6 p.Article

Seismic sector fears an uncertain futureMCBARNET, Andrew.Petroleum review (London. 1968). 2009, Vol 63, Num 746, pp 14-16, issn 0020-3076, 3 p.Article

An optimal replacement policy for repairable cold standby system with priority in useGUAN JUN WANG; YUAN LIN ZHANG.International journal of systems science. 2007, Vol 38, Num 12, pp 1021-1027, issn 0020-7721, 7 p.Article

AN ASYMPTOTIC RENEWAL THEOREM FOR M-GENERAL RENEWAL PROCESSES.NICULESCU SP.1978; BULL. MATH. SOC. SCI. MATH. REPUB. SOCIAL. ROUMAN.; ROUMAN.; DA. 1978; VOL. 22; NO 1; PP. 55-59; BIBL. 8 REF.Article

Onirisme et renouvellement de l'identité sexuelle : SEXOLOGUE CLINIQUE = Onirism, a renewal of sexual identitySTAUFFACHER, M.Revue médicale suisse. 2011, Vol 7, Num 287, issn 1660-9379, 659-664 [5 p.]Article

Cost-benefit optimization for maintained structures by a renewal modelJOANNI, A; RACKWITZ, R.Reliability engineering & systems safety. 2008, Vol 93, Num 3, pp 489-499, issn 0951-8320, 11 p.Article

Renewal equation on the whole lineYENGIBARIAN, N. B.Stochastic processes and their applications. 2000, Vol 85, Num 2, pp 237-247, issn 0304-4149Article

Parameter-dependent renewal theorems with applicationsALSMEYER, G.Zeitschrift für Operations Research. 1986, Vol 30, Num 3, pp 1114-1134, issn 0373-790XArticle

Renewal theory for several patternsBREEN, S; WATERMAN, M. S; NING ZHANG et al.Journal of applied probability. 1985, Vol 22, Num 1, pp 228-234, issn 0021-9002Article

Mean time to achieve a failure-free requirementANGUS, J. E; SCHAFER, R. E.IEEE transactions on reliability. 1985, Vol 34, Num 2, pp 179-183, issn 0018-9529Article

Renouvellement et choix des matériels de transport = Replacement and choice of transport materialsManutention stockage (1978). 1984, Num 84, pp 54-61, issn 0183-4959, 5 p.Article

Imperfect repair modeling using Kijima type generalized renewal processTANWAR, Monika; RAI, Rajiv N; BOLIA, Nomesh et al.Reliability engineering & systems safety. 2014, Vol 124, pp 24-31, issn 0951-8320, 8 p.Article

A Gamma-normal series truncation approximation for computing the Weibull renewal functionJIANG, R.Reliability engineering & systems safety. 2008, Vol 93, Num 4, pp 616-626, issn 0951-8320, 11 p.Article

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