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Use of bayesian analysis to design of clinical trials with one treatment
Use of bayesian analysis to design of clinical trials with one treatment
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Use of bayesian analysis to design of clinical trials with one treatment

Alberto Achcar, Jorge

Communications in statistics. Theory and methods, 1984-01, Vol.13 (14), p.1693-1707 [Periódico revisado por pares]

Philadelphia, PA: Marcel Dekker, Inc

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2
Constant hazard against a change-point alternative a Bayesian approach with censored data
Constant hazard against a change-point alternative a Bayesian approach with censored data
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Constant hazard against a change-point alternative a Bayesian approach with censored data

Jorge Alberto Achcar Heleno Bolfarine

v. 18, n. 10, p. 3801-19, 1989 Communications in Statistics: Theory and Methods

Philadelphia 1989

Localização: ICMC - Inst. Ciên. Mat. Computação    (PROD-797879 )(Acessar)

3
Constant hazard against a change-point alternative a Bayesian approach with censored data
Constant hazard against a change-point alternative a Bayesian approach with censored data
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Constant hazard against a change-point alternative a Bayesian approach with censored data

Jorge Alberto Achcar Heleno Bolfarine

v. 18, n. 10, p. 3801-19, 1989 Communications in Statistics: Theory and Methods

Philadelphia 1989

Localização: ICMC - Inst. Ciên. Mat. Computação    (PROD-797879 )(Acessar)

4
Constant hazard against a change-point alternative: a bayesian approach with censored data
Constant hazard against a change-point alternative: a bayesian approach with censored data
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Constant hazard against a change-point alternative: a bayesian approach with censored data

Achcar, Jorge Alberto ; Bolfarine, Heleno

Communications in statistics. Theory and methods, 1989-01, Vol.18 (10), p.3801-3819 [Periódico revisado por pares]

Philadelphia, PA: Marcel Dekker, Inc

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5
BAYESIAN ANALYSIS FOR THE SUPERPOSITION OF TWO DEPENDENT NONHOMOGENEOUS POISSON PROCESSES
BAYESIAN ANALYSIS FOR THE SUPERPOSITION OF TWO DEPENDENT NONHOMOGENEOUS POISSON PROCESSES
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BAYESIAN ANALYSIS FOR THE SUPERPOSITION OF TWO DEPENDENT NONHOMOGENEOUS POISSON PROCESSES

Rodrigues, Josemar ; Cid, Juan E. R. ; Achcar, Jorge A.

Communications in statistics. Theory and methods, 2002-08, Vol.31 (9), p.1467-1478 [Periódico revisado por pares]

Philadelphia, PA: Taylor & Francis Group

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6
Modeling of Inverse Gaussian Frailty Model for Bivariate Survival Data
Modeling of Inverse Gaussian Frailty Model for Bivariate Survival Data
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Modeling of Inverse Gaussian Frailty Model for Bivariate Survival Data

Hanagal, David D. ; Dabade, Alok D.

Communications in statistics. Theory and methods, 2013-10, Vol.42 (20), p.3744-3769 [Periódico revisado por pares]

Philadelphia: Taylor & Francis Group

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7
Asymptotics of a bayesian approach to estimating change-point in a hazard rate
Asymptotics of a bayesian approach to estimating change-point in a hazard rate
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Asymptotics of a bayesian approach to estimating change-point in a hazard rate

Ghosh, Jayanta K. ; Joshi, Shrikant N. ; Mukhopadhyay, Ohiranjit

Communications in statistics. Theory and methods, 1996-01, Vol.25 (12), p.3147-3166 [Periódico revisado por pares]

Philadelphia, PA: Marcel Dekker, Inc

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8
Inference from the Exponentiated Weibull Model with Applications to Real Data
Inference from the Exponentiated Weibull Model with Applications to Real Data
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Inference from the Exponentiated Weibull Model with Applications to Real Data

Khan, Hafiz M. R. ; Saxena, Anshul ; Das, Sankalp ; Ross, Elizabeth

Communications in statistics. Theory and methods, 2015-11, Vol.44 (22), p.4679-4695 [Periódico revisado por pares]

Philadelphia: Taylor & Francis

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9
Statistical inference of Type-I progressively censored step-stress accelerated life test with dependent competing risks
Statistical inference of Type-I progressively censored step-stress accelerated life test with dependent competing risks
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Statistical inference of Type-I progressively censored step-stress accelerated life test with dependent competing risks

Bai, Xuchao ; Shi, Yimin ; Ng, Hon Keung Tony

Communications in statistics. Theory and methods, 2022-05, Vol.51 (10), p.3077-3103 [Periódico revisado por pares]

Philadelphia: Taylor & Francis

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10
Shared inverse Gaussian frailty models based on additive hazards
Shared inverse Gaussian frailty models based on additive hazards
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Shared inverse Gaussian frailty models based on additive hazards

Hanagal, David D. ; Pandey, Arvind

Communications in statistics. Theory and methods, 2017-11, Vol.46 (22), p.11143-11162 [Periódico revisado por pares]

Philadelphia: Taylor & Francis

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Deste Autor:

  1. Bolfarine, H
  2. Achcar, J

Neste Assunto:

  1. Mathematics
  2. Physical Sciences
  3. Statistics & Probability
  4. Science & Technology
  5. Bayesian Analysis

  • Realização: ABCD-USP USP   Logos de Redes Sociais: Freepik

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