| Literature DB >> 28376769 |
Karen Marie Mathisen1, Jos M Milner2, Christina Skarpe3.
Abstract
BACKGROUND: Plant strategies to resist herbivory include tolerance and avoidance. Tolerance strategies, such as rapid regrowth which increases the palatability of new shoots, can lead to positive feedback loops between plants and herbivores. An example of such a positive feedback occurs when moose (Alces alces) browse trees in boreal forests. We described the degree of change in tree morphology that accumulated over time in response to repeated browsing by moose, using an index of accumulated browsing. We evaluated whether accumulated browsing could predict the probability and extent of current browsing across woody species in a Norwegian boreal forest, and how our accumulated browsing index related to changes in tree height, shoot availability and shoot size.Entities:
Keywords: Accumulated browsing; Alces alces; Brooming; Compensatory growth; Height; Palatability; Regrowth; Tolerance
Mesh:
Year: 2017 PMID: 28376769 PMCID: PMC5381076 DOI: 10.1186/s12898-017-0122-3
Source DB: PubMed Journal: BMC Ecol ISSN: 1472-6785 Impact factor: 2.964
Fig. 1Map of Norway with study area indicated. Young Scots pine (Pinus sylvestris) stands were surveyed for moose browsing in the indicated areas in Hedmark (2010) and Oppland (2011)
Number of measured trees in the accumulated browsing index (ABI) categories for all tree species
| Species | ABI 0 | ABI 1 | ABI 2 | ABI 3 | Total sum |
|---|---|---|---|---|---|
| Scots pine | 1797 | 1195 | 1623 | 708 | 5323 |
| Downy birch | 1104 | 877 | 939 | 304 | 3224 |
| Norway spruce | 1444 | 60 | 39 |
| 1547 |
| Silver birch | 284 | 201 | 368 | 43 | 896 |
| Willows | 118 | 41 | 255 | 100 | 514 |
| Juniper | 330 | 45 | 75 | 14 | 464 |
| Rowan | 15 | 33 | 143 | 220 | 411 |
| Aspen |
|
| 42 | 70 | 122 |
| Grey alder | 24 | 29 | 11 |
| 64 |
| Total sum | 5125 | 2482 | 3495 | 1463 | 12,565 |
ABI 0 no previous browsing by moose. ABI 1 previously browsed, but structure of the tree has not changed, ABI 2 previous browsing has caused a change in tree structure, ABI 3 strongly modified structure due to previous browsing. Combinations with low sample size (<10 trees) are indicated by italic
Overview of variables included in linear and generalised linear mixed models to test each prediction
| Prediction | Response variable | Predictor variables | Random intercept |
|---|---|---|---|
| i.1 | Probability of browsing (0/1) | ABI, moose, prod | Area/stand/plot |
| i.2 | Ln(browsed.shoots) | ABI, moose, prod, ln(av.shoots + 1) | Area/stand/plot |
| i.3 | Bite diameter (mm) | ABI, moose, prod | Area/stand/plot |
| ii.1 | Probability of browsing (0/1) | ABI*sp, moose, prod | Area/stand/plot |
| ii.2 | Ln(browsed.shoots) | ABI*sp, moose, prod, ln(av.shoots + 1) | Area/stand/plot |
| ii.3 | Bite diameter (mm) | ABI*sp, moose, prod | Area/stand/plot |
| iii.4 | Ln(av.shoots +1) | ABI*ln(tree height), prod | Area/stand/plot |
| iii.5 | Tree height (standardized) | ABI*stand height, prod | Area/stand/plot |
| iii.6 | Shoot diameter | ABI*sp, height above ground | Plot/tree ID |
| iii.7 | Shoot length | ABI*sp, height above ground | Plot/tree ID |
Predictions i.1–ii.3 investigate the moose response (current browsing) to accumulated browsing (ABI), while predictions iii.4–7 investigate the tree’s morphological response to previous browsing. Prediction i.1–3 were analysed separately for each individual tree species. Prediction ii.1–3 and iii.4–5 were analysed for birch and pine only, because they provided sufficient data. For prediction iii.6–7 all tree species were grouped together, excluding spruce and alder due to insufficient data
Sp species, moose moose pellet groups, prod productivity index from vegetation type, av. shoots available shoots in browsing height (0.5–3 m)
Fig. 2Percent (%) of trees per species in each accumulated browsing index (ABI) category, sorted from low to high values. ABI 0 = no previous browsing by moose. ABI 1 = previously browsed, but structure of the tree has not changed, ABI 2 = previous browsing has caused a change in tree structure, ABI 3 = strongly modified structure due to previous browsing. Sample size per species added in brackets. See Table 1 for common names
Fig. 3Moose browsing in the current winter in relation to accumulated browsing (see Fig. 2 for definition) in the past for woody plant species in young boreal forest. a Proportion of trees browsed by moose in the current winter (mean ± SE). b Number of browsed shoots per tree (mean ± SE) on browsed trees. See Table 1 for sample size and common names
Results from linear and generalized mixed models (Table 2) analyzing the effects of the fixed effects; accumulated browsing index (ABI), moose density (pellet groups) and site productivity (Additional file 1) on moose browsing in the current winter for all tree species in young forest stands ≤5 m high
| Species | Response variable | Acc. browsing Ind. | Moose density (dF = 1) | Productivity (dF = 2) |
|---|---|---|---|---|
| Pine | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) |
|
| L = 1.62, p = 0.445 | |
| Bite diameter (mm) | L = 6.29, p = 0.098 | L = 0.61, p = 0.435 | L = 4.49, p = 0.106 | |
| Downy birch | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) |
|
| L = 5.679, p = 0.058 | |
| Bite diameter (mm) | L = 8.12, p = 0.506 | L = 1.63, p = 0.202 |
| |
| Silver birch | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) |
|
| L = 1.63, p = 0.201 | |
| Bite diameter (mm) | L = 1.60, p = 0.660 | L = 1.08, p = 0.299 | L = 0.98, p = 0.321 | |
| Rowan | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) |
| L = 0.79, p = 0.375 | L = 0.18, p = 0.675 | |
| Bite diameter (mm) |
| L = 2.01, p = 0.156 | L = 0.22, p = 0.634 | |
| Willows | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) |
|
| L = 0.01, p = 0.942 | |
| Bite diameter (mm) | L = 4.61, p = 0.203 | L = 0.47, p = 0.492 | L = 0.73, p = 0.392 | |
| Aspen | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) |
| L = 0.54, p = 0.461 | L = 3.93, p = 0.140 | |
| Bite diameter (mm) |
|
| L = 1.04, p = 0.560 | |
| Juniper | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) |
| L = 3.65, p = 0.056 | L = 0.03, p = 0.866 | |
| Bite diameter (mm) | L = 4.69, p = 0.196 | L = 2.11, p = 0.147 | L = 2.96, p = 0.086 | |
| Spruce | Probability of browsing (0/1) |
|
|
|
| Ln(browsed.shoots) | L = 6.51, p = 0.089 | L = 0.21, p = 0.645 | L = 0.00, p = 0.953 | |
| Bite diameter (mm) | L = 1.93, p = 0.587 | L = 1.61, p = 0.205 | L = 2.13, p = 0.145 | |
| Grey aldera | Probability of browsing (0/1) |
|
|
|
For each fixed effect, nested models including/excluding the variable were compared in a likelihood ratio test, and the Likelihood ratio (L), dF and p value (<0,05 in italic) is presented for linear models, and a similar Chi square (χ2) test for the binomial model for browsing probability. For sample sizes and scientific names, see Table 1. ABI 0 = no previous browsing by moose. ABI 1 = previously browsed, but structure of the tree has not changed, ABI 2 = previous browsing has caused a change in tree structure, ABI 3 = strongly modified structure due to previous browsing
aFor grey alder, the data on browsed trees were to scarce to analyze shoots browsed and bite diameter
Fig. 4Moose browsing in the current winter in relation to accumulated browsing (see Fig. 2 for definition) in the past for downy birch (Betula pubescens) and Scots pine (Pinus sylvestris). a Browsing probability (browsed vs unbrowsed trees). b Number of browsed shoots per tree on browsed trees
Fig. 5Responses to varying degrees of accumulated browsing (ABI—definition in Fig. 2) in downy birch (Betula pubsecencs, left) and pine (Pinus sylvestris, right). a, b The relationship between number of shoots browsed in the current winter by moose per tree and the number of shoots available within browsing height. c, d The relationship between tree height and shoots available in browsing height (0.5–3.0 m) for trees of height 0.5–5 m with different degree of ABI in the past. e, f Effect of the interaction between average tree height in the stand and ABI on the relative tree height (height-average tree height)