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| {{Unreferenced|date=February 2007}}
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| '''Basal area''' is the term used in [[forest management]] that defines the area of a given section of land that is occupied by the cross-section of [[tree]] trunks and stems at their base. | |
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| In most countries, this is usually a measurement taken at the [[diameter at breast height]] (1.3m or 4.5 ft) of a tree above the ground and includes the complete diameter of every tree, including the bark. Measurements are usually made for a [[Forest inventory#Types of sample plots|plot]] and this is then scaled up for 1 [[hectare]] of land for comparison purposes to examine a forest's productivity and growth rate.
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| To estimate a tree's basal area <math>BA</math>, use the tree's diameter at breast height <math>DBH</math> in inches with the following formula:
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| <math>BA = \frac{\pi \times (DBH/2)^2}{144}</math>
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| (Note: The factor of 144 is there to convert from Sq Inches to Sq Feet)
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| This formula simplifies to:
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| <math> BA = 0.005454 \times DBH^2 </math>
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| The result will be in ft<sup>2</sup>.
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| For the DBH in cm use:
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| <math> BA = 0.00007854 \times DBH^2 </math>
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| The result will be in m<sup>2</sup>.
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| The basal area of a forest stand can be found by adding the basal areas (as calculated above) of all of the trees in an area and dividing by the area of land in which the trees were measured. Basal area is generally expressed as ft<sup>2</sup>/acre or m<sup>2</sup>/ha.
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| A [[wedge prism]] can be used to quickly estimate the basal area per hectare. To find basal area using this method, simply multiply your BAF (Basal Area Factor) by the number of "in" trees in your variable radius plot. The BAF will vary based on the prism used, common BAFs include 5/8/10, and all "in" trees are those trees, when viewed through your prism from plot centre, that appear to be in-line with the standing tree on the outside of the prism.
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| == Worked example ==
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| If you carried out a survey using Angle Count Sampling (wedge prism) and you selected a Basal Area Factor (BAF) of 4. And you measured your first tree and its Diameter Brest Height (DBH) was 14 cm. Then the standard way of calculating how much of 1ha was covered by tree area (scaling up from that tree to the hectare) would be:
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| 4/((DBH+0.5)² X π/4))
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| *So this would be 4 - this is the BAF selected for that sampling technique.
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| *DBH would be 14 - this uses an assumed diameter, when actually used is the radius perpendicular to the tangent line.
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| *The + 0.5 allows under and over measurement to be accounted for.
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| *The π/4 converts the rest to the area.
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| Lastly to see the figure in m² it needs to be multiplied by 10 000.
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| IN this case this means in every Ha there is 242m² of tree area according to this sampled tree being taken as representative of all the unmeasured trees.
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| ==Fixed area plot==
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| It would also be possible to survey the trees in a [[Forest inventory#Fixed area plot|Fixed Area Plot (FAP)]]. Also called a Fixed Radius Plot. In the case that this plot was 100m². Then the formula would be
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| (DBH+0.5)²X π/4
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| ==References==
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| #R. Hédl, M. Svátek, M. Dancak, Rodzay A.W., M. Salleh A.B., Kamariah A.S. [http://old.botany.upol.cz/prezentace/dancak/inventory_plots_tropical_forests.pdf A new technique for inventory of permanent plots in tropical forests: a case study from lowland dipterocarp forest in Kuala Belalong, Brunei Darussalam], In Blumea 54, 2009, p 124–130. Published 30. 10. 2009.
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| {{DEFAULTSORT:Basal Area}}
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| [[Category:Forest modelling]]
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| [[Category:Measurement]]
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