Genetic analysis of growth curve in Moghani Sheep using Bayesian and restricted maximum likelihood

Author:

Rashedi Dehsahraei Azar1,Ghaderi-Zefrehei Mostafa2,Rafeie Farjad3,Zakizadeh Sonia4,Shirani Shamsabadi Javad5,Elahi Torshizi Mahdi6,Neysi Saied7,Rahmatalla Siham A8

Affiliation:

1. Department of Sheep and Goat Breeding, National Animal Breeding Center and Promotion of Animal Products , Tehran , Iran

2. Department of Animal Science, Yasouj University , Yasouj , Iran

3. Department of Agricultural Biotechnology, Faculty of Agricultural Sciences, University of Guilan , Rasht , Iran

4. Animal Science Research Institute of Iran (ASRI), Agriculture Research, Education, and Extension Organization (AREEO) , Karaj , Iran

5. Department of Animal Science, College of Agriculture, Isfahan University of Technology , Isfahan , Iran

6. Department of Animal Science, Islamic Azad University, Mashhad , Iran

7. Department of Animal Science, Animal Science and Food Technology Faculty, Agricultural Sciences and Natural Resources University of Khuzestan , Ahwaz , Iran

8. Department of Animal Breeding Biology and Molecular Genetics, Faculty of Life Sciences , Humboldt-Universität Zu Berlin , Germany

Abstract

Abstract This study was conducted to predict the genetic (co)variance components of growth curve parameters of Moghani sheep breed using the following information: birth weight (N = 7278), 3-mo-old weight (N = 5881), 6-mo-old weight (N = 5013), 9-mo-old weigh (N = 2819], and 12-mo-old weight (N = 2883). The growth parameters (A: maturity weight, B: growth rate, and K: maturity rate) were calculated using Gompertz, Logistic, Brody, and Von Bertalanffy nonlinear models via NLIN procedure of SAS software. The aforementioned models were compared using Akaike information criterion, root mean square error, adjusted co-efficient of determination. Also, both Bayesian (using MTGSAM) and RMEL (using WOMBAT) paradigms were adapted to predict the genetic (co)variance components of growth parameters (A, B, K) due to the best fitted growth models. It was turned out that Von Bertalanffy best fitted to the data in this study. The year of birth and lamb gender had a significant effect on maturity rate (P < 0.01). Also it turned out that within the growth parameter, with increasing (co)variance matrix complexity, the Bayesian paradigm fitted well to the data than the restricted maximum likelihood (REML) one. However, for simple animal model and across all growth parameters, REML outperformed Bayesian. In this way, the h2a predicted (0.15 ± 0.05), (0.11±.05), and (0.04 ± 0.03) for A, B, and K parameters, respectively. Practically, in terms of breeding plan, we could see that genetic improvement of growth parameters in this study is not a tractable strategy to follow up and improvement of the management and environment should be thoroughly considered. In terms of paradigm comparison, REML’s bias correction bears up an advantageous approach as far as we are concerned with small sample size. To this end, REML predictions are fairly accurate but the mode of posterior distributions could be overestimated. Finally, the differences between REML and Bayesian estimates were found for all parameter data in this study. We conclude that simulation studies are necessary in order to trade off these parading in the complex random effects scenarios of genetic individual model.

Publisher

Oxford University Press (OUP)

Subject

Genetics,Animal Science and Zoology,General Medicine,Food Science

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