This methods is implemented only for Tilia cordata, Fraxinus excelsior and Aesculus hipocastanum. It is based on an assumption, that the tree's age is the exponential function of its diameter and height. The coefficients for the species where acquired by using linear regression on a 400 trees sample from Warsaw.
In his work prof. Lingin Majdecki stated an estimate age ranges for certain diameter ranges of many tree species. It is possible to get a more accurate estimation by linear interpolation between these ranges. The estimator returns both the range and interpolated value (if the calculation is possible).
Age [years] | ||||||
---|---|---|---|---|---|---|
Species | 20 | 40 | 70 | 100 | 120 | |
DBH [cm] | ||||||
{{tree.name}} | {{tree.ageTable[20]}} | {{tree.ageTable[40]}} | {{tree.ageTable[70]}} | {{tree.ageTable[100]}} | {{tree.ageTable[120]}} |
These plots where made with ggplot2
R package, based on the age table by
Longin Majdecki. A starting point for each plot is (0,5), because it is said that
a tree needs about 5 years to get to the height of 1.3 m, where it is measured.
All plots can be downloaded in one archive or one pdf in the downloads section.