| Grant number: | 10/04496-2 |
| Support Opportunities: | Scholarships in Brazil - Doctorate |
| Start date: | July 01, 2010 |
| End date: | November 30, 2012 |
| Field of knowledge: | Physical Sciences and Mathematics - Probability and Statistics - Applied Probability and Statistics |
| Principal Investigator: | Edwin Moises Marcos Ortega |
| Grantee: | Elizabeth Mie Hashimoto |
| Host Institution: | Escola Superior de Agricultura Luiz de Queiroz (ESALQ). Universidade de São Paulo (USP). Piracicaba , SP, Brazil |
Abstract Survival analysis consists of a collection of statistical procedures to analyze data related to time until the occurrence of an event of interest, whose main characteristic of these data is the presence of censored observations. The probability distributions commonly used in modeling censored data distributions are exponential, Weibull, log-normal, log-logistic and generalized gamma. However, it is frequent occurrence of data to which the hazard function is non-monotonic. It is therefore appropriate to consider parametric families of distributions that are flexible to capture a wide variety of behaviors that include symmetric and asymmetric distributions of the classical survival analysis as special cases and produce more robust estimates in the model considered. For this reason, propose new distributions that modeling survival data which non-monotonic hazard function is a research area very important in many fields, especially in the survival analysis, distributions of models are used to search the treatment of cancer and recently in studies of stem cells and environmental impacts. Thus, this study proposes a new family of probability distribution, called the family of gamma-G distribution applied in the context of regression models, more specifically in survival analysis. | |
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