Abstract

The objective of this study was to evaluate the use of different mathematical models to describe growth of grazing beef cattle. Data of 20 Nellore bulls with initial weight of 129±28.1 kg and final weight of 405±62.0 kg were used. The animals were randomly divided into four plots and placed on B. decumbens Stapf pastures. Three plots received concentrate supplement with different protein profiles and the fourth plot received only mineral supplement. Animals were weighed every 28 days to design growth curve of full body weight. Five mathematical models were evaluated to describe animal growth: Multiphase, Linear, Logarithmic, Gompertz and Logistic models. Assessment of adequacy of the models was performed by using coefficient of determination, simultaneous F-test for identity of parameters, concordance correlation coefficient, root of the mean square error of prediction and partition of the mean square error of prediction. The analysis of the pairwise mean square error of prediction and the delta Akaike's information criterion were used to compare the models for accuracy and precision. Evaluation of all the tested models showed that all of them were able to predict variability among animals. However, Gompertz, Logarithmic and Logistic models created individual predictions that were not satisfactory. Models differed from each other concerning accuracy and precision; the best were in the following order: Multiphase, Linear, Gompertz, Logarithmic and Logistic. The Multiphase model was more efficient than the others for description of grazing beef cattle growth.

Highlights

  • The primary function of a mathematical model is to provide the best depiction of the phenomenon one wants to describe (Thornley & France, 2007)

  • The objective of this study was to evaluate the use of different mathematical models to describe growth of grazing beef cattle

  • After genetics define animal growth curve, life phase and environmental factors respond for the variations in its growth pattern (Berg & Butterfield, 1976; Lawrence & Fowler, 2002)

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Summary

Introduction

The primary function of a mathematical model is to provide the best depiction of the phenomenon one wants to describe (Thornley & France, 2007). When animal growth is studied, growth models should be fitted to the situation in which they will be applied. After genetics define animal growth curve, life phase and environmental factors respond for the variations in its growth pattern (Berg & Butterfield, 1976; Lawrence & Fowler, 2002). It is important to take into account the effects of seasonal variability of forage nutrients in the studies of grazing cattle under tropical conditions. The objective of this study was to evaluate the capacity of different mathematical models to describe the growth of Nellore beef cattle raised in tropical pastures

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