Modeling diameter distribution for Sakponba Forest Reserve, Edo State, Nigeria

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Research Paper 01/07/2021
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Modeling diameter distribution for Sakponba Forest Reserve, Edo State, Nigeria

Ureigho Ufuoma Nelly
J. Bio. Env. Sci.19( 1), 54-61, July 2021.
Certificate: JBES 2021 [Generate Certificate]

Abstract

Tree diameter distributions play an important role in stand performance. Diameter distribution model was developed for Sakponba Forest Reserve. Systematic sampling technique was adopted. A total of 613 trees were measured in 96 sample plots. Diameter at breast height (dbh) at 1.3m above ground data were measured for tree species with dbh ≥ 10cm in the confines of the sampling units. Data collected were analysed using probability density function (pdf), then ranked based on Kolmogorov smirnov. The best six distributions [Log-Logistic (3p), Burr, Dagum, Gen-Logistic, Gen Extreme value and Log normal] were used for fitting the diameter data. The results indicated that the trees in the lower diameter class were more in number than the upper diameter class. Log-Logistic distribution was adjudged more flexible when tested with Kolmogorov smirnov The reason is because the calculated value [Log-Logistic (3P) = 0.04477] was the lowest value and smaller than the tabulated values (D = 0.05 at p ≥ 0.05). This implied that the data followed the specified distribution and that Log-Logistic (3P) can appropriately provide a better fit for the diameter data in Sakponba Forest Reserve.

VIEWS 72

Adekunle VAJ. 2002. Inventory techniques and models for yield and tree species assessment in Ala and Omo Forest Reserve, southwestern Nigeria. PhD Thesis, Department of Forestry and Wood Technology, Federal University of Technology, Akure 170p.

Bobo KS, Waltert M, Sainge M, Njokagbor J, Fermon H, Mühlenberg M. 2006. From forest to farmland: Species richness patterns of trees and understorey plants along a gradient of forest conversion in Southwestern Cameroon. Biodiversity and Conservation 15, 4097-4117.

Boubli JP, Eriksson J, Wich S, Hohmann G, Fruth B. 2004. Mesoscale transect sampling of trees in the Lomako-Yekokora interfluvium, Democratic Republic of the Congo. Biodiversity and Conservation 13, 2399-2417.

Burkhart HE, Tom´e M. 2012. Modeling forest trees and stands. Springer, New York. 459

Coomes DA, Allen RB. 2007. Mortality and tree-size distributions in natural mixed-age forests. Journal of Ecology 95, 27-40.

Fallahchai MM, Hashemi SA. 2011. The application of some probability distributions in order to fit the trees. Applied Environmental and Biological Science 1(10), 397-400.

Gadow KV. 1983. Fitting distributions in Pinus patula stands. South African Forestry Journal 20-29.

Ige PO, Akinyemi GO, Abi EA. 2013. Diameter distribution models for tropical natural forest trees in Onigambari Forest Reserve. Journal of Natural Science Research 3(12), 14-22.

Jimoh SO, Adesoye PO, Adeyemi AA, Ikyaagba ET. 2012. Forest Structure Analysis in the Oban Division of Cross River National Park, Nigeria. Journal of Agricultural Science and Technology B 2, 510-518.

Lei Y. 2008. Evaluation of three methods for estimating the Weibull distribution parameters on Chinese pine (Pinus tabulaeformis). Journal of Forest Science 54, 566-571.

Maltamo M, Kangas A, Uttera J, Torniainen T, Saramaki J. 2000. Comparison of percentile based prediction methods and the Weibull distribution in describing the diameter distribution in heterogeneous Scots pine stands. Forest Ecology and Management 133, 263-274.

Nanang DM. 1998. Suitability of the normal, log-normal and Weibull distributions for fitting diameter distributions of Neem plantations in Northern Ghana. Forest Ecology and Management 103, 1-7.

Nelson TC. 1964. Diameter distribution and growth of loblolly pine. Forest Science 10, 105-115.

Newton PF, Le Y, Zhang SY. 2005. Stand-level diameter distribution yield model for black spruce plantations. Forest Ecology and Management 209, 181-192.

Nord-larsen T, Cao QV. 2006. A diameter distribution model for even-aged beech in Denmark. Forest Ecology and Management 231, 218-225.

Podlaski R. 2006. Suitability of the selected statistical distributions for fitting diameter data in distinguished development stages and phases of near-natural mixed forests in the Swietokrzyski National Park (Poland). Forest Ecology and Management 236, 393-402.

Rennolls K. 2005. Tree diameter distribution modelling: Introducing the logit-logistic distribution. Canadian. Journal of Forest Resources 35, 1305-1313.

Raimundo MR, Scolforo HF, Jose MM, Scolforo JRS, John PT, Reis AA. 2017. Geostatistics Applied to Growth Estimate in Continuous Forest Inventories. Forest Science 63(1), 29-38

Renato AF, Joa˜o Luı´s FB, Paulo IP. 2014. Modeling Tree Diameter Distributions in Natural Forests: An Evaluation of 10 Statistical Models. Forest Science 60(1), 1-8

Rennolls K, Geary DN, Rollinson TJD. 1985. Characterizing diameter distribution by the use of the Weibull distribution. Forestry 58, 57-66.

Zhang L, Packard KC, Liu C. 2003. A comparison of estimation methods for fitting Weibull and Johnson’s SB distributions to mixed spruce-fir stands in northeastern North America. Canadian. Journal of Forest. Resources 33, 1340-1347.

Zohrer F. 1972. The beta distribution for best fit of stem diameter distribution. 3rd Conference. Advisory Group Forest. Statistic. Proceeding. IUFRO, Institute National Recherche Agronomique, Paris.