Individual tree diameter increment and mortality models for medium and rich forest in Dong Nai Culture and Nature Reserve
Keywords:
Modeling individual tree growth, logistic regression models, tropical forest, survival probabilitAbstract
Individual tree diameter increment and mortality models constitute an
individual-tree growth model which can be used to predict stand yield and
forest dynamic. Being able to predict tree diameter growth and the survival
probability provides significant insights into forest management decision
support. In this study, we used data from permanent sample plots to
develop an individual tree growth and mortality models for the medium
forest and the rich forest in Dong Nai Culture and Nature Reserve.
Diameter increment equations were fitted by nonlinear models, while
logistic regression models were used to estimate individual tree survival
probability based on tree tree size, tree quality, competition, and relative
position of trees in stands. The resulting models showed that the main
determinants of tree growth were shown to be tree size variables (diameter
at breast height: DBH) and tree quality. Specifically, with increasing D5-years diameter growth of a given tree increases and approach asymptotes.
After reaching a peak, 5-years diameter growth decrease and approaches
zero. During the five-year period, the observed trees died were 10.94% for
the rich forest and 15.67% for the medium forest. Logistic regression
analysis revealed that mortality rate were affected by DBH, distance
dependent competition indices and tree quality. Moreover, the resulting
models also showed that trees usually have relatively high mortality in the
early stages. As trees increase in DBH, survival probability increases and
becomes stable over the middle of the size range. At older stages, survival
probability decreases again. Finally, these results suggest that both growth
and mortality rates were affected by tree quality. For instance, diameter
increment and survial rate in medium quality and bad quality are
significantly lower than good quality trees. Our findings thus appear to
support the critical assumption that tree size (DBH), tree quality and
competition index can be used to predict DBH growth and survival
probability of individual tree for complex stands of tropical forest.
References
1. Adame, P., Uriarte, M., & Brandeis, T., 2014. Diameter growth performance of tree functional groups in Puerto Rican secondary tropical forests. Forest Systems journal, 23(1): 52-63.
2. Baker, T. R., Swaine, M. D., & Burslem, D. F., 2003. Variation in tropical forest growth rates: combined effects of functional group composition and resource availability. Perspectives in plant ecology, evolution and systematics, 6(1-2), 21-36.
3. Bayat, M., Ghorbanpour, M., Zare, R., Jaafari, A., & Pham, B. T., 2019. Application of artificial neural networks for predicting tree survival and mortality in the Hyrcanian forest of Iran. Computers and Electronics in Agriculture, 164: 1-7
4. Bertini, G., Ferretti, F., Fabbio, G., Raddi, S., Magnani, F., 2019. Quantifying tree and volume mortality in Italian forests. For. Ecol. Manage. 444: 42-49.
5. Biging, G. S., & Dobbertin, M., 1995. Evaluation of competition indices in individual tree growth models. Forest science, 41(2): 360-377.
6. Buford, M. A., & Hafley, W. L., 1985. Probability distributions as models for mortality. Forest science, 31(2): 331-341.
7. Clutter, J. L., Fortson, J. C., Pienaar, L. V., Brister, G. H., & Bailey, R. L., 1983. Timber management: A quantitative approach. John Wiley & Sons, Inc, 333p.
8. Dobbertin, M., & Biging, G. S., 1998. Using the non-parametric classifier CART to model forest tree mortality. Forest Science, 44(4): 507-516.
9. Gourlet-Fleury, S., & Houllier, F., 2000. Modelling diameter increment in a lowland evergreen rain forest in French Guiana. Forest Ecology and Management, 131(1-3): 269-289.
10. Hegyi, F., 1974. A simulation model for managing jack-pine standssimulation. RoyalColl. For, Res. Notes, 30: 74-90.
11. Jones, D. A., Harrington, C. A., & Marshall, D., 2019. Survival, and Growth Response of Douglas-Fir Trees to Increasing Levels of Bole, Root, and Crown Damage. Forest Science, 65(2): 143-155.
12. Kuehne, C., Weiskittel, A. R., & Waskiewicz, J., 2019. Comparing performance of contrasting distanceindependent and distance-dependent competition metrics in predicting individual tree diameter increment and survival within structurally-heterogeneous, mixed-species forests of Northeastern United States. Forest ecology
and management, 433: 205-216.
13. Manion, P. D., 1981. Tree disease concepts. Prentice-Hall, Inc., 416p.
14. Mitsuda, Y., Ito, S., & Takata, K., 2002. Effects of competitive and cooperative interaction among neighboring trees on tree growth in a naturally regenerated even-aged Larix sibirica stand in considering height stratification. Journal of Forest Research, 7(4): 185-191.
15. Nguyễn Thanh Tuấn, Bùi Thị Thu Trang, 2017. Phân tích sự cạnh tranh giữa Chò chai (Hopea recopei) với những loài cây gỗ khác trong rừng kín thường xanh nhiệt đới Khu bảo tồn thiên nhiên Văn hóa Đồng Nai. Tạp chí Khoa học và Công nghệ Lâm nghiệp, (06): 58-66
16. Nguyễn Thị Thu Hiền, 2015. Nghiên cứu cấu trúc và xây dựng mô hình tăng trưởng đường kính rừng tự nhiên lá rộng thường xanh một số khu rừng đặc dụng miền Bắc Việt Nam. Luận án Tiến sỹ Đại học Nông Lâm Thái nguyên, 191 trang.
17. Ohno, Y., Umeki, K., Watanabe, I., Takiya, M., Terazawa, K., Yasaka, M., & Matsuki, S., 2009. Basal area growth and mortality of Betula maximowicziana affected by crown dieback in a secondary forest in Hokkaido, northern Japan. Journal of forest research, 14(1): 37-43.
18. Phân viện Điều tra Quy hoạch rừng Nam Bộ, 2009. Kết quả điều tra xây dựng danh lục thực vật rừng - Danh lục thực vật rừng Khu BTTN&DT Vĩnh Cửu. Tài liệu lưu hành nội bộ.
19. Quinonez-Barraza, G., Zhao, D., Héctor, M., & Corral-Rivas, J. J., 2018. Considering neighborhood effects improves individual dbh growth models for natural mixed-species forests in Mexico. Annals of forest science, 75(3): 78-90
20. R Core Team, 2019. R: A language and environment for statistical computing. R Foundation for Statistical Computing, Vienna (Austria).
21. Renaud, J. P., & Mauffette, Y., 1991. The relationships of crown dieback with carbohydrate content and growth of sugar maple (Acer saccharum). Canadian Journal of Forest Research, 21(7): 1111-1118.
22. Strimbu, V. C., Bokalo, M., & Comeau, P. G., 2017. Deterministic models of growth and mortality for jack pine in boreal forests of western Canada. Forests, 8(11): 410-48
23. Tan, T. (2010. Modelling growth and yield of Dipterocarp forests in Central Highlands of Vietnam. Doctoral dissertation, Technische Universität München, 182p.
24. Temesgen, H., & Mitchell, S. J., 2005. An individual-tree mortality model for complex stands of southeastern British Columbia. Western Journal of Applied Forestry, 20(2): 101-109.
25. Tenzin, J., Tenzin, K., & Hasenauer, H., 2017. Individual tree basal area increment models for broadleaved forests in Bhutan. Forestry: An International Journal of Forest Research, 90(3): 367-380.
26. Tominaga, K., Watmough, S. A., & Aherne, J., 2008. Predicting tree survival in Ontario sugar maple (Acer saccharum) forests based on crown condition. Canadian journal of forest research, 38(7): 1730-174
27. Yahya, Y., Ismail, R., Vanna, S., & Saret, K., 2014. Using data mining techniques for predicting individual tree mortality in tropical rain forest: logistic regression and decision trees approach. In Proceedings of the 8th International Conference on Ubiquitous Information Management and Communication, 5p.
28. Yilmaz, I., 2009. Landslide susceptibility mapping using frequency ratio, logistic regression, artificial neural networks and their comparison: a case study from Kat landslides (Tokat—Turkey). Computers & Geosciences, 35(6), 1125-1138
29. Zhang, S., Amateis, R. L., & Burkhart, H. E., 1997. Constraining individual tree diameter increment and survival models for loblolly pine plantations. Forest Science, 43(3): 414-423.
30. Zhang Z, Papaik MJ, Wang X, Hao Z, Ye J, Lin F., 2017. The effect of tree size, neighborhood competition and environment on tree growth in an old-growth temperate forest. J Plant Ecol 10:970-980