1. Abedi, R. (2022). Effect of elevation gradient on diameter, height and canopy area distribution functions of Caucasian oak. Journal of Wood and Forest Science and Technology. 29(2), 95 - 119 (In Persian).
2. Amanzadeh, B., Sagheb-Taleb, KH., Fadaei Khoshkebijari, F., Khanjani Shiraz, B., and Hemmati, A. (2011). Evaluation of different statistical distributions for estimation of diameter distribution within forest development stages in Shafaroud beech stands. Iranian Journal of Forest and Poplar Research. 19(2), 254 - 267 (In Persian).
3. Baily, R. L. (1980). Individual tree growth derived from diameter distribution model. Forest Science. 26(4), 626 - 632.
4. Coa, Q. (2004). Predicting parameters of a Weibull function for modeling diameter distribution. Forest Science. 50 (5), 682-685. [
DOI:10.1093/forestscience/50.5.682]
5. Delpasand, S., Maleknia, R., and Kazemi, y. (2017). Evaluating the impact of climatic factors on vegetation changes in the protected area of Sefid Koh Lorestan using the MODIS sensor. Conference: National Geomatics Conference, 1- 10 (In Persian).
6. Fattahi, M. (1994). Investigation of Zagros oak forests and the most important factors of its destruction. Research Institute of Forests and Rangelands press. Tehran (In Persian).
7. Forestry plan booklet. (2013). Department of Forestry. Lorestan University. 167pp (In Persian).
8. Hassanzad Navroodi, I., and Moradi Emam Qeysi, E. (2020). Fitting tree height distributions in natural beech forest stands of Guilan (Case Study: Masal). Ecology of Iranian Forests. 7(14), 1- 9 (In Persian). [
DOI:10.29252/ifej.7.14.1]
9. Hosseinzadeh, R., Soosani, J., Naghavi, H., Nourizadeh, M., and Darabi, M. (2022). The Effect of inventory method, and the size and shape of plots on quantifying structure of Quercus brantii Lindl coppice forests. Journal of Forest and Wood Product. 7(5), 333- 339 (In Persian).
10. Mirzaei, M., Aziz, J., Mahdavi, A., and Mohammad Rad, A. (2016). Modeling frequency distributions of tree height, diameter and crown area by six probability functions for open forests of Quercus persica in Iran. Journal of Forestry Research. 27, 901-905 (In Persian). [
DOI:10.1007/s11676-015-0194-x]
11. Mirzaei, M., Bonyad, A. E., and Mohebi Bijarpas, M. (2015). Application of probability distributions in order to fit canopy classes of Quercus brantii trees, Case Study: Dalab forests of Ilam. Journal of Forest Sustainable Development. 1(2), 195-203 (In Persian).
12. Mohamad Alizadeh, Kh., Namiranian, M., Zobeiri, M., Hourfar, A., and Marvi Mohajer, M. R. (2013). Modeling the frequency distribution of tree height in Uneven Age stands Case study:(Gorazban section of Khairud forest). Forest and Wood Products. 66(2), 155- 165 (In Persian).
13. Mohammadi, F., Fallahchai, M.M., and Hashemi, S.A. (2016). Application of probability distribution in order to fit the diameter and height of oak species in two natural and man-made stands in Hyrcanian forests. International J. of Biomathematics. 9(3), 1-9. [
DOI:10.1142/S1793524516500480]
14. Moradi, N., Ghahramani, L., and Valipour, A. (2021). Monitoring changes in the structural characteristics of pollarded oak stands (Case study: Kocher forest in Kurdistan province, Iran). Iranian Journal of Forest and Poplar Research. 30(1), 83-102 (In Persian).
15. Moradi, E., Bonyad, A., and Hasanzad, I. (2015). Fitting the probability distribution function for the frequency of tree height in protected young forests of Ardal. The First National Conference on Natural Environmen. 1-6 (In Persian).
16. Naghavi, H., Fallah, A., Jalilvand, H., and Soosan, J. (2009). Determination of the most appropriate transect length for estimation of quantitative characteristics in Zagros forests. Iranian Journal of Forest. 1(3), 229-238 (In Persian).
17. Namiranian, M. (1990). Application of probability models in description of distribution of trees in diameter classes. Iranian Journal of Natural Resources. 1(1), 93 - 108 (In Persian).
18. Nord-Larsen, T., and Cao, Q. V. (2006). A diameter distribution model for even-aged beech in Denmark. Forest Ecology and Management. 231(1), 218-225. [
DOI:10.1016/j.foreco.2006.05.054]
19. Pogoda, P., Ochał, W., and Orzeł, S. )2019(. Modeling diameter distribution of black alder (Alnus glutinosa L.) gaertn.) stands in Poland. Forests. 10, 412. 1-16. [
DOI:10.3390/f10050412]
20. Sedaghat, M., Riazi, B., Veisanloo, F, and Sagheb-Talebi, KH. (2022). Spatial modeling of main degradation factors in the Zagros forests (Case study: Khorramabad sub-basin). Journal of Wood and Forest Science and Technology. 29(2), 59 - 75 (In Persian).
21. Sohrabi, H., and Taheri Sarteshnizi, M.J. (2012). Fitting probability distribution functions for modeling diameter distribution of oak species in pollarded northern Zagros forests (Case study: Armardeh-Baneh). Iranian Journal of Forest. 4(4). 333-343 (In Persian).
22. Wang, M. and Rennolls, K., (2005). Tree diameter distribution modeling: introducing the logit-logistic distribution. Canada Journal Forest Reserch. 35, 1305-1313. [
DOI:10.1139/x05-057]
23. Zheng, L.F., and Zhou, X. N. (2010). Diameter distribution of trees in natural stands managed on polycyclic cutting system. Forestry Studies in China, 12(1), 21-25. [
DOI:10.1007/s11632-010-0009-2]