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Research ArticleArticles

Root Pruning and Stability of Young Willow Oak

E. Thomas Smiley
Arboriculture & Urban Forestry (AUF) March 2008, 34 (2) 123-128; DOI: https://doi.org/10.48044/jauf.2008.016
E. Thomas Smiley
E. Thomas Smiley, Arboriculture Researcher, Bartlett Tree Research Laboratory, 13768 Hamilton Road, Charlotte, NC 28278, U.S.,
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Article Figures & Data

Figures

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  • Figure 1.
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    Figure 1.

    Diagrammatic representation of the pull-testing setup.

  • Figure 2.
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    Figure 2.

    Linear cuts were made with a stump grinder starting at a distance equal to five times the trunk diameter. The trencher was moved closer to the trunk in distance increments equal to the trunk diameter ending with a cut tangential to the trunk.

  • Figure 3.
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    Figure 3.

    Roots in Group 3 trees were severed one at a time starting opposite the pull line and alternating right and left until all of the roots on 50% of the circumference were severed and a section removed.

  • Figure 4.
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    Figure 4.

    Correlation between the force required to pull the trunk to an angle of 1° and the force required to pull the tree to the point of failure (FFailure = 4.35[F1] + 27; r2 = 0.76.

  • Figure 5.
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    Figure 5.

    Standardized force to move the trunk 1° compared with the distance from the trunk of the linear root cuts. Each point is an average of 11 pull tests with the exception of the 5× diameter at breast height (dbh), which is the average of three pull tests. Asterisk indicates that a significant difference exists (P = 0.05) with the 4× dbh value using paired sample t-tests.

  • Figure 6.
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    Figure 6.

    Comparison of the percentage of buttress roots cut (Rcut/RTotal × 100) and the standardized force (FStd = peak force to move the trunk 1° after root cutting divided by the peak force before cutting roots multiplied by 100) to move the trunk 1°. FStd = 1.99 + 0.59(Rcut/RTotal × 100), r2 = 0.80.

  • Figure 7.
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    Figure 7.

    The sum of diameters of all roots that were severed divided by dbh (∑Rcut dia/dbh × 100) compared with the standardized force (FStd = peak force to move the trunk 1° after root cutting divided by the peak force before cutting roots multiplied by 100) to move the trunk 1°. FStd = 6.49 + 15 (∑Rcut dia/dbh × 100), r2 = 0.64. dbh = diameter at breast height.

Tables

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    Table 1.

    Dimensions of willow oak trees tested.

    ParameterGroup 1Group 2Group 3
    Pulled to failureLinear root cutIndividual cuts
    MeanStandard deviationMeanStandard deviationMeanStandard deviation
    dbh at 1.4 m (4.6 ft)12.6 cm (5 in)1.212.2 cm (4.9 in)1.913.6 cm (5.4 in)1.4
    Caliper at 15 cm (6 in)16.5 cm (6.6 in)1.315.8 cm (6.3 in)2.117.9 cm (7.2 in)1.8
    Height  7.3 m (24.1 ft)0.8  7.2 m (23.8 ft)0.4  6.8 m (22.4 ft)0.6
    Branch spread  4.6 m (15.2 ft)0.5  4.9 m (16.2 ft)0.5  4.5 m (14.9 ft)0.6
    Number of trees  81110
    • dbh = diameter at breast height.

    • View popup
    Table 2.

    Mean reduction in pull force compared with linear root cutting at different distances from the trunk.

    DistanceRegressionr2
    No cutsF1 = 75 (dbh) −7100.78
    FourF1 = 65 (dbh) −5800.76
    ThreeF1 = 80 (dbh) −7900.81
    TwoF1 = 80 (dbh) −8200.84
    OneF1 = 66 (dbh) −6600.84
    ZeroF1 = 75 (dbh) −8000.81
    • dbh multiples where F1 = force to pull trunk 1° in kilograms and dbh = diameter at 1.4 m (4.6 ft) in centimeters.

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Arboriculture & Urban Forestry (AUF): 34 (2)
Arboriculture & Urban Forestry (AUF)
Vol. 34, Issue 2
March 2008
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Root Pruning and Stability of Young Willow Oak
E. Thomas Smiley
Arboriculture & Urban Forestry (AUF) Mar 2008, 34 (2) 123-128; DOI: 10.48044/jauf.2008.016

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Root Pruning and Stability of Young Willow Oak
E. Thomas Smiley
Arboriculture & Urban Forestry (AUF) Mar 2008, 34 (2) 123-128; DOI: 10.48044/jauf.2008.016
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