NONLINEAR MIXED-EFFECTS HEIGHT-DIAMETER MODEL FOR THE MANAGEMENT OF NASARAWA STATE UNIVERSITY TECTONA GRANDIS PLANTATION, LAFIA
PDF

Keywords

Nonlinear height diameter model
mixed effects
random effects
Tectona grandis

How to Cite

Clement, S., Soba, T., & Jonathan, A. (2023). NONLINEAR MIXED-EFFECTS HEIGHT-DIAMETER MODEL FOR THE MANAGEMENT OF NASARAWA STATE UNIVERSITY TECTONA GRANDIS PLANTATION, LAFIA. Journal of Forest Science and Environment, 8(1), 30–38. Retrieved from https://jfse.org.ng/index.php/home/article/view/32

Abstract

The study assessed nonlinear mixed-effects height-diameter models with a view to developing a height diameter model, applying a nonlinear mixed effects height-diameter modeling method on asymptotic and Michaelis Menten models and examining the fixed and random effects estimates of the models for the management of Nasarawa State University Forestry Tectona grandis plantation. Thirty (30) temporary sample plots of 0.01 ha size were randomly selected from the sampling frame with 30% sampling intensity. Diameter at breast height (DBH) and total heights of the trees within each selected plot were measured. The result of nonlinear height diameter model revealed that model two (2) had the lowest AIC (-1168.253), BIC (-1157.469) and RSE (0.02738) of model selection indices when compared to other three (3) models applied. Model (2) was the best for predicting tree heights in the study area. The result of nonlinear mixed effect height diameter model showed that random effects produced a better line of best fit when compared with fixed effects line of best fit of the asymptotic and Michaelis Menten models. In addition, it indicated an increasing trend of deterministic line with minimal residuals better than fixed effects line of best fit. The Standardized residuals was plotted against the fitted values of asymptotic and Michaelis Menten models in order to test for the normality of the data set from the plantation. The result further showed that the Tectona grandis data set was evenly distributed around the deterministic line. Therefore, nonlinear mixed-effects height diameter model provides access to both fixed effects and random effect estimates of data set in which random effects estimate provided a better estimates for tree heights unlike the commonly used generalized ordinary least square height-diameter modeling method.

PDF

References

Adeyemi AA, Moshood FA (2019). Development of regression models for predicting yield of Triplochiton scleroxylon (K. Schum) stand in Onigambari Forest Reserve, Oyo State, Nigeria. Journal of Research in Forestry, Wildlife and Environment, 2019, 11(4): 88–99

Avery, E. T. and Burkhart, H. E. (2002). Forest measurements. Mc Graw Hill New York U.S.A 5th Edition, 456Pp

Castedo Dorado, F., Diéguez-Aranda, U. and Barrio Anta, M. (2006). A generalized height-diameter model including random components for radiata pine plantations in northwestern Spain. Forest Ecological Management, 229:202-213

Banin L, Feldpausch TR, Phillips OL, (2012). What controls tropical forest architecture? Testing environmental, structural and floristic drivers. Glob. Ecol. Biogeogr. 21, 1179–1190. doi:10.1111/j.1466-8238.2012.00778.x

Crecente-Campo F, Tomé M, Soares P, Diéguez-Aranda UA (2010). Generalized nonlinear mixed-effects height-diameter model for Eucalyptus globulus L. in northwestern Spain. Forest Ecological Management, 2010, 259: 943-952

Espitia CM, Murillo GO, Castillo PC (2011). Ganancia genética esperada en Teca (Tectona grandis L.f.) en Cordoba (Colombia). Colombia Forestal, 14(1), 81-93.

Khare CP (2007). Indian Medicinal Plants: An Illustrated Dictionary. Springer Verlag. Heidelberg, 2007, 649

Lyam AA (2000). Nigeria: A People United, A Future Assured. Survey of States, 2000, Volume (2), Gabumo Publishing, Calabar.

Mehtätalo L, De-Miguel S, Gregoire TG (2015). Modelling height-diameter curves for prediction. Canadian Journal of Forest Research, 2015, 45:826-837

Sumthong, P, Damveld RA, Choi, YH, Arentshorst M, Ram AF, Vanden-Hondel CA, Verpoort R (2006). Activity of quinines frim teak (Tectona grandis) on fungal wall stess. Planta Medica, 2006,72 (10): 943-944.

Pretzsch H (2009). “Forest dynamics, growth, and yield,” In Forest dynamics, growth and yield. Springer, 2009, 1- 39Pp

Pinheiro JC, Bates DM (2000). Mixed-Effects Models in S and S-PLUS. Springer-Verlag, New York.

Rutishauser E, Noor’an F, Laumonier Y (2013). Generic allometric models including height best estimate forest biomass and carbon stocks in Indonesia. For. Ecol. Manag. 307, 219–225.doi:10.1016/j.foreco.2013.07.013.

Vieilledent G, Vaudry R, Andriamanohisoa SFD (2012). A universal approach to estimate biomass and carbon stock in tropical forests using generic allometric models. Ecol. Appl., 2012, 22: 572–583. doi:10.1890/11-0039.1.