boa lista

[gauss@de.ufpe.br]

Caros Redistas,

O Professor Saralees Nadarajah (Manchester) é um pesquisador
extremamente produtivo (com mais de 400 publicações) em
distribuições de probabilidade e tópicos relacionados.

Ele está visitando a Esalq/USP, durante o mes de julho,
à convite do Prof. Edwin Ortega.

Ele me disse que estava muito contente em visitar o Brasil, que está
se tornando um País bem representado em análise de dados de
sobrevivência. Com efeito, ele me passou a lista abaixo, quiçá útil
para aqueles que querem atuar nessa área. Cordiais Saudações,

Gauss


============================================================

An algorithm for mean residual life computation of (n - k + 1)-out-of-n
systems: An application of exponentiated Weibull distribution
Gurler S, Capar S
APPLIED MATHEMATICS AND COMPUTATION   Volume: 217   Issue: 19   Pages:
7806-7811   Published: JUN 1 2011

Cancho, Vicente G.; Ortega, Edwin M. M.; Bolfarine, Heleno
The exponentiated-Weibull regression models with a cure rate.
J. Appl. Probab. Stat. 4 (2009), no. 2, 125?156.

Bayesian Estimation for the Exponentiated Weibull Model via Markov Chain
Monte Carlo Simulation
Jaheen ZF, Al Harbi MM
COMMUNICATIONS IN STATISTICS-SIMULATION AND COMPUTATION   Volume: 40  
Issue: 4   Pages: 532-543   Published: 2011

Bayesian estimation for the exponentiated Weibull model under Type II
progressive censoring
Kim C, Jung J, Chung Y
STATISTICAL PAPERS   Volume: 52   Issue: 1   Pages: 53-70   Published: FEB
2011

NEW GENERALIZED WEIBULL DISTRIBUTION
Zaindin M, Sarhan AM
PAKISTAN JOURNAL OF STATISTICS   Volume: 27   Issue: 1   Pages: 13-30  
Published: JAN 2011

Silva, Giovana O.; Ortega, Edwin M. M.; Cordeiro, Gauss M.
The beta modified Weibull distribution.
Lifetime Data Anal. 16 (2010), no. 3, 409?430.

Cordeiro, Gauss M.; Ortega, Edwin M. M.; Nadarajah, Saralees
The Kumaraswamy Weibull distribution with application to failure data.
J. Franklin Inst. 347 (2010), no. 8, 1399?1429.

Cheng, Conghua; Chen, Jinyuan; Li, Zehui
A new algorithm for MLE of exponentiated Weibull distribution with
censoring data.
Math. Appl. (Wuhan) 23 (2010), no. 3, 638?647.

Discrete competing risk model with application to modeling bus-motor
failure data
Jiang R
RELIABILITY ENGINEERING & SYSTEM SAFETY   Volume: 95   Issue: 9   Pages:
981-988   Published: SEP 2010

Data-transformation approach to lifetimes data analysis: An overview
Mudholkar GS, Asubonteng KO
JOURNAL OF STATISTICAL PLANNING AND INFERENCE   Volume: 140   Issue: 10  
Special Issue: Sp. Iss. SI   Pages: 2904-2917   Published: OCT 2010

The log-exponentiated Weibull regression model for interval-censored data
Hashimoto EM, Ortega EMM, Cancho VG, et al.
COMPUTATIONAL STATISTICS & DATA ANALYSIS   Volume: 54   Issue: 4   Pages:
1017-1035   Published: APR 1 2010

Modified Sarhan-Balakrishnan singular bivariate distribution
Kundu D, Gupta RD
JOURNAL OF STATISTICAL PLANNING AND INFERENCE   Volume: 140   Issue: 2  
Pages: 526-538   Published: FEB 2010

Barghout, May
An exponentiated Weibull software reliability model.
Adv. Appl. Stat. 13 (2009), no. 1, 111?130.

Shawky, A. I.; Bakoban, R. A.
Conditional expectation of certain distributions of record values.
Int. J. Math. Anal. (Ruse) 3 (2009), no. 17-20, 829?838.

Shi, Jian Hong; Wu, Hai Xia
Empirical Bayes estimation of the shape parameter of two-parameter
exponentiated Weibull distribution. (Chinese)
Math. Pract. Theory 39 (2009), no. 3, 201?208.

Bathtub-shaped failure rate functions
Nadarajah S
QUALITY & QUANTITY   Volume: 43   Issue: 5   Pages: 855-863   Published:
SEP 2009

A new generalization of Weibull distribution with application to a breast
cancer data set
Wahed AS, Luong TM, Jeong JH
STATISTICS IN MEDICINE   Volume: 28   Issue: 16   Pages: 2077-2094  
Published: JUL 20 2009

Khan, R. U.; Anwar, Zaki; Athar, Haseeb
Recurrence relations for single and product moments of dual
generalized order statistics from exponentiated Weibull distribution.
Aligarh J. Statist. 28 (2008), 37?45.

Malinowska, Iwona; Szynal, Dominik On characterization of certain
distributions of $k$kth lower (upper) record values.
Appl. Math. Comput. 202 (2008), no. 1, 338?347.

A generalized modified Weibull distribution for lifetime modeling
Carrasco JMF, Ortega EMM, Cordeiro GM
COMPUTATIONAL STATISTICS & DATA ANALYSIS   Volume: 53   Issue: 2   Pages:
450-462   Published: DEC 15 2008

Estimating the number of ozone peaks in Mexico City using a
non-homogeneous Poisson model
Achcar JA, Fernandez-Bremauntz AA, Rodrigues ER, et al.
ENVIRONMETRICS   Volume: 19   Issue: 5   Pages: 469-485   Published: AUG 2008

Moments of the scaled burr type X distribution
Zhou M, Yang D, Wang Y, et al.
JOURNAL OF COMPUTATIONAL ANALYSIS AND APPLICATIONS   Volume: 10   Issue: 4
  Pages: 523-525   Published: OCT 2008

Letter to the editor
Nadarajah S
COASTAL ENGINEERING   Volume: 55   Issue: 2   Pages: 189-190   Published:
FEB 2008

Generalized exponential distribution: Existing results and some recent
developments
Gupta RD, Kundu D
JOURNAL OF STATISTICAL PLANNING AND INFERENCE   Volume: 137   Issue: 11  
Pages: 3537-3547   Published: NOV 1 2007

Two sets of isotones for comparing tests of exponentiality
Wilding GE, Mudholkar GS, Kollia GD
JOURNAL OF STATISTICAL PLANNING AND INFERENCE   Volume: 137   Issue: 11  
Pages: 3815-3825   Published: NOV 1 2007

Discussion of "models for extremes using the extended three-parameter Burr
XII system with application to flood frequency analysis"
Nadarajah S, Kotz S
HYDROLOGICAL SCIENCES JOURNAL-JOURNAL DES SCIENCES HYDROLOGIQUES   Volume:
51   Issue: 6   Pages: 1203-1204   Published: DEC 2006

Reply to "on the extended Burr XII distribution"
Shao QX, Wong H, Xia J, et al.
HYDROLOGICAL SCIENCES JOURNAL-JOURNAL DES SCIENCES HYDROLOGIQUES   Volume:
51   Issue: 6   Pages: 1204-1207   Published: DEC 2006

Cancho, Vicente G.; Bolfarine, Heleno
Modeling the presence of immunes by using the exponentiated-Weibull model.
J. Appl. Stat. 28 (2001), no. 6, 659?671.

Chaubey, Y. P.; Yang, M. J. Inference for length and area biased
exponentiated Weibull distribution.
J. Stat. Stud. 26 (2007), 19?27.

Raqab, Mahammad Z.; Kundu, Debasis Burr type X distribution: revisited.
JPSS J. Probab. Stat. Sci. 4 (2006), no. 2, 179?193.

Pal, M.; Ali, M. M.; Woo, J. Exponentiated Weibull distribution.
Statistica (Bologna) 66 (2006), no. 2, 139?147 (2007).

Ortega, Edwin M. M.; Cancho, Vicente G.; Bolfarine, Heleno
Influence diagnostics in exponentiated-Weibull regression models with
censored data.
SORT 30 (2006), no. 2, 171?192.

Singh, Umesh; Gupta, Pramod K.; Upadhyay, S. K.
Some point estimates for the shape parameters of exponentiated-Weibull
family.
J. Korean Statist. Soc. 35 (2006), no. 1, 63?77.

Nadarajah, Saralees; Kotz, Samuel
The exponentiated type distributions. Acta Appl. Math. 92 (2006), no. 2,
97?111.

A comparison of three families of survival distributions for quantal
response data
Tse SK, Yuen HK
JOURNAL OF BIOPHARMACEUTICAL STATISTICS   Volume: 16   Issue: 2   Pages:
253-264   Published: MAR-APR 2006

Tree diameter distribution modelling: introducing the logit-logistic
distribution
Wang ML, Rennolls K
CANADIAN JOURNAL OF FOREST RESEARCH-REVUE CANADIENNE DE RECHERCHE
FORESTIERE   Volume: 35   Issue: 6   Pages: 1305-1313   Published: JUN
2005

Choudhury, Amit A simple derivation of moments of the exponentiated
Weibull distribution.
Metrika 62 (2005), no. 1, 17?22.

Singh, Umesh; Gupta, Pramod K.; Upadhyay, S. K.
Estimation of three-parameter exponentiated-Weibull distribution under
type-II censoring.
J. Statist. Plann. Inference 134 (2005), no. 2, 350?372.

Some properties of a scaled Buff type X distribution
Surles JG, Padgett WJ
JOURNAL OF STATISTICAL PLANNING AND INFERENCE   Volume: 128   Issue: 1  
Pages: 271-280   Published: JAN 15 2005

Nadarajah, Saralees; Gupta, Arjun K.
On the moments of the exponentiated Weibull distribution.
Comm. Statist. Theory Methods 34 (2005), no. 2, 253?256.

Singh, Umesh; Gupta, Pramod K.; Upadhyay, S. K.
Estimation of parameters for exponentiated-Weibull family under type-II
censoring scheme.
Comput. Statist. Data Anal. 48 (2005), no. 3, 509?523.

Generalized Rayleigh distribution: different methods of estimations
Kundu D, Raqab MZ
COMPUTATIONAL STATISTICS & DATA ANALYSIS   Volume: 49   Issue: 1   Pages:
187-200   Published: APR 15 2005

Reliability and modeling of systems integrated with firmware and hardware
Zhang TL, Xie M, Tang LC, et al.
Asian International Workshop on Advanced Reliability Modeling, AUG 26-27,
2004 Hiroshima, JAPAN
Advanced Reliability Modeling   Pages: 617-624   Published: 2004

Characterization of the proportional (reversed) hazard model
Kundu D, Gupta RD
COMMUNICATIONS IN STATISTICS-THEORY AND METHODS   Volume: 33   Issue:
11-12   Special Issue: Sp. Iss. SI   Pages: 3095-3102   Published: 2004

On changing points of mean residual life and failure rate function for
some generalized Weibull distributions
Xie M, Goh TN, Tang Y
RELIABILITY ENGINEERING & SYSTEM SAFETY   Volume: 84   Issue: 3   Pages:
293-299   Published: JUN 2004

Nassar, M. M.; Eissa, Fathy H.
Bayesian estimation for the exponentiated Weibull model.
Comm. Statist. Theory Methods 33 (2004), no. 10, 2343?2362.

Nassar, Manal M.; Eissa, Fathy H.
On the exponentiated Weibull distribution.
Comm. Statist. Theory Methods 32 (2003), no. 7, 1317?1336.

A modified Weibull distribution
Lai CD, Xie M, Murthy DNP
IEEE TRANSACTIONS ON RELIABILITY   Volume: 52   Issue: 1   Pages: 33-37  
Published: MAR 2003

Singh, Umesh; Gupta, Pramod K.; Upadhyay, S. K.
Estimation of exponentiated Weibull shape parameters under linex loss
function.
Comm. Statist. Simulation Comput. 31 (2002), no. 4, 523?537.

Inference for reliability and stress-strength for a scaled Burr type X
distribution
Surles JG, Padgett WJ
LIFETIME DATA ANALYSIS   Volume: 7   Issue: 2   Pages: 187-200  
Published: 2001

Cancho, Vicente G.; Bolfarine, Heleno; Achcar, Jorge A.
A Bayesian analysis for the exponentiated-Weibull distribution.
J. Appl. Statist. Sci. 8 (1999), no. 4, 227?242.

Bayesian inference for nonhomogeneous Poisson processes in software
reliability models assuming nonmonotonic intensity functions
Cid JER, Achcar JA
COMPUTATIONAL STATISTICS & DATA ANALYSIS   Volume: 32   Issue: 2   Pages:
147-159   Published: DEC 28 1999

A proportional hazards modeling of multisample reliability data
Mudholkar GS, Sarkar IC
COMMUNICATIONS IN STATISTICS-THEORY AND METHODS   Volume: 28   Issue: 9  
Pages: 2079-2101   Published: 1999

Generalized exponential distributions
Gupta RD, Kundu D
AUSTRALIAN & NEW ZEALAND JOURNAL OF STATISTICS   Volume: 41   Issue: 2  
Pages: 173-188   Published: JUN 1999

The exponentiated Weibull family: A graphical approach
Jiang R, Murthy DNP
IEEE TRANSACTIONS ON RELIABILITY   Volume: 48   Issue: 1   Pages: 68-72  
Published: MAR 1999

Modeling failure time data by Lehman alternatives
Gupta RC, Gupta PL, Gupta RD
COMMUNICATIONS IN STATISTICS-THEORY AND METHODS   Volume: 27   Issue: 4  
Pages: 887-904   Published: 1998

The modified exponentiated-Weibull distribution for life-time modeling
Gera AE
Annual Reliability and Maintainability Symposium on Meeting the Needs of
the 21st Century, JAN 13-16, 1997 PHILADELPHIA, PA
ANNUAL RELIABILITY AND MAINTAINABILITY SYMPOSIUM - 1997 PROCEEDINGS - THE
INTERNATIONAL SYMPOSIUM ON PRODUCT QUALITY & INTEGRITY  Book Series:
PROCEEDINGS : ANNUAL RELIABILITY AND MAINTAINABILITY SYMPOSIUM   Pages:
149-152   Published: 1997

Mudholkar, Govind S.; Hutson, Alan D.
The exponentiated Weibull family: some properties and a flood data
application.
Comm. Statist. Theory Methods 25 (1996), no. 12, 3059?3083.

THE EXPONENTIATED WEIBULL FAMILY - A REANALYSIS OF THE BUS-MOTOR-FAILURE DATA
MUDHOLKAR GS, SRIVASTAVA DK, FREIMER M
TECHNOMETRICS   Volume: 37   Issue: 4   Pages: 436-445   Published: NOV 1995

EXPONENTIATED WEIBULL FAMILY FOR ANALYZING BATHTUB FAILURE-RATE DATA
MUDHOLKAR GS, SRIVASTAVA DK
IEEE TRANSACTIONS ON RELIABILITY   Volume: 42   Issue: 2   Pages: 299-302 
 Published: JUN 1993