2014
DOI: 10.1155/2014/790294
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Using Skew-Logistic Probability Density Function as a Model for Age-Specific Fertility Rate Pattern

Abstract: Fertility rate is one of the most important global indexes. Past researchers found models which fit to age-specific fertility rates. For example, mixture probability density functions have been proposed for situations with bi-modal fertility patterns. This model is less useful for unimodal age-specific fertility rate patterns, so a model based on skew-symmetric (skew-normal) pdf was proposed by Mazzuco and Scarpa (2011) which was flexible for unimodal and bimodal fertility patterns. In this paper, we introduce… Show more

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Cited by 6 publications
(5 citation statements)
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“…Gaire and Aryal (2015) applied inverse Gaussian model to describe the distribution pattern of ASFRs of Nepalese mothers. Asili et al (2014) used skew-logistic probability to fit ASFRs of Italy and the same model was applied to fit the ASFRs of India by Mishra et al (2017). A polynomial model was used by Gaire et al (2022).…”
Section: Application Of Sllog Distributionmentioning
confidence: 99%
“…Gaire and Aryal (2015) applied inverse Gaussian model to describe the distribution pattern of ASFRs of Nepalese mothers. Asili et al (2014) used skew-logistic probability to fit ASFRs of Italy and the same model was applied to fit the ASFRs of India by Mishra et al (2017). A polynomial model was used by Gaire et al (2022).…”
Section: Application Of Sllog Distributionmentioning
confidence: 99%
“…Gaire and Aryal (2015) applied inverse Gaussian model to describe the distribution pattern of ASFRs of Nepalese mothers. Asili et al (2014) used skew-logistic probability to fit ASFRs of Italy and the same model was applied to fit the ASFRs of India by Mishra et al (2017). A polynomial model was used by Gaire et al (2022).…”
Section: Application Of Sllog Distributionmentioning
confidence: 99%
“…al. [26] for fitting agespecific fertility rates of Ireland and Greece. The fertility curve fitted by them has bimodal shape.…”
Section: Modeling Age-specific Fertility Rate Patternmentioning
confidence: 99%