| Literature DB >> 26562429 |
Emily Silver Huff1, Jessica E Leahy2, David Hiebeler3, Aaron R Weiskittel2, Caroline L Noblet4.
Abstract
Privately owned woodlands are an important source of timber and ecosystem services in North America and worldwide. Impacts of management on these ecosystems and timber supply from these woodlands are difficult to estimate because complex behavioral theory informs the owner's management decisions. The decision-making environment consists of exogenous market factors, internal cognitive processes, and social interactions with fellow landowners, foresters, and other rural community members. This study seeks to understand how social interactions, information flow, and peer-to-peer networks influence timber harvesting behavior using an agent-based model. This theoretical model includes forested polygons in various states of 'harvest readiness' and three types of agents: forest landowners, foresters, and peer leaders (individuals trained in conservation who use peer-to-peer networking). Agent rules, interactions, and characteristics were parameterized with values from existing literature and an empirical survey of forest landowner attitudes, intentions, and demographics. The model demonstrates that as trust in foresters and peer leaders increases, the percentage of the forest that is harvested sustainably increases. Furthermore, peer leaders can serve to increase landowner trust in foresters. Model output and equations will inform forest policy and extension/outreach efforts. The model also serves as an important testing ground for new theories of landowner decision making and behavior.Entities:
Mesh:
Year: 2015 PMID: 26562429 PMCID: PMC4642987 DOI: 10.1371/journal.pone.0142453
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Dimensions of agent-based modeling.
| Dimension | Applicability |
|---|---|
| Heterogeneity of agents | Forest landowners have heterogeneous demographics and as a result, will respond differently to contact with foresters, peer leaders, and neighbors. |
| Autonomy of agents | Forest landowners make independent decisions about timber harvesting, although they are influenced by other agents |
| Explicit space | Forest landowners are influenced by their adjacent neighbors to harvest, not to harvest, and to update their sustainability values and trust in natural resource professionals and peer leaders |
| Local interactions | Forest landowners interact with adjacent neighbors to share information. |
| Bounded rationality of agents | Forest landowners can only decide to harvest based on the information they are given in the model. |
State variables of agents.
| Agent | Variable, | Description | Source for Initialization |
|---|---|---|---|
| Landowner | Timber harvesting ownership objective | Sets whether or not timber harvesting is an important ownership objective (range 0–5, mean 2.66, Poisson distribution) | Survey Data |
|
| The age of the landowner (mean = 56.96, sd = 12.68, normal distribution) | Survey Data | |
| How long the land has been in the family, | How long the land has been in the family (Mean = 31.46, Poisson distribution) | Survey Data | |
| Absentee landowner, | Whether or not the landowner lives on the property (1 = live on the land, 2 = seasonal, 3 = absentee, 4 = other; Mean = 2.04). | Survey Data | |
| Parcel size, | Size of forest parcel (Mean = 35.50, sd = 85.49) | Survey Data | |
|
| If the parcel is ready for harvest, ready for pre-commercial harvesting, or not ready (0 = not ready, 1 = pre-commercial thinning, 2 = mature and ready) | Stochastic | |
|
| The age of the forested parcel (0–60 years) | Stochastic, up to 60 | |
|
| The forest type (0 = hardwood dominated, 1 = softwood dominated) | Stochastic | |
|
| A Boolean variable that takes on a TRUE if the patch is harvested on a tick and FALSE if not | N/A | |
|
| The value generated by a logistic regression equation determining whether or not a landowner is inclined to harvest his/her parcel | Survey Data | |
|
| A value indicating whether or not a landowner is inclined to sustainably or unsustainably harvest their property (0 = unsustainable, 1 = sustainable) | Stochastic | |
|
| The likelihood a landowner will trust information conveyed by a forester. Represented by a probability from 0–1. Randomly assigned at first, but then adapts after each time step. | Stochastic | |
|
| The likelihood a landowner will trust information conveyed by a peer leader. Represented by a probability from 0–1. Randomly assigned at first, but then adapts after each time step. | Stochastic | |
|
| The psychological distance of each landowner with respect to timber harvesting. Represented by a probability from 0–1. Randomly assigned until data is available. | Stochastic | |
| Forester |
| The number of landowners a forester can visit in one year (range 10–500, drawn randomly). | Personal Communication |
| Peer leader |
| The number of landowners a peer leader can visit in one year (range 1–5, drawn randomly). | Personal Communication |
Agent rules during landowner-forester and landowner-peer leader interaction.
| Agent | Target | Rule | Outcome |
|---|---|---|---|
| Forester | Visits Landowner | If a randomly chosen number is < landowner’s forester-trust | Set sustainability to 1 |
| Forester | Visits Landowner | If a randomly chosen number is < landowner’s forester-trust | Set harvest-decision to TRUE |
| Forester | Visits Landowner | If the probability of forester-trust is higher than a random number | Set forester-trust to its old value + a random increment between 0–0.75 |
| Forester | Visits Landowner | If the probability of forester-trust is lower than a random number | Set forester-trust to its old value−a random increment between 0–0.5 |
| Peer Leader | Visits Landowner | If a randomly chosen number is < landowner’s forester-trust | Set sustainability to 1 |
| Peer Leader | Visits Landowner | If the probability of Peer Leader-trust is higher than a random number | Set Peer Leader-trust to its old value + a random increment between 0–1.0 |
| Peer Leader | Visits Landowner | If the probability of Peer Leader-trust is lower than a random number | Set Peer Leader-trust to its old value−a random increment between 0–1.0 |
| Peer Leader | Visits Landowner | If the probability of Peer Leader-trust is higher than a random number | Set forester-trust to its old value + a random increment between 0–1.0 |
Fig 1An activity diagram of the final harvest decision rules.
Aggregated model output from parameter sweeps of key model variables.
| Variable | Levels | Percent of landowners that trust forester (min- max, mean, sd) | Percent of landscape harvested (min—max, mean, sd) | ANOVA results |
|---|---|---|---|---|
|
|
| 53.0–60.89, 56.7, 1.34 | 5.4–21.60, 12.72, 4.68 | Trust: F = 2.211, p = 0.110 Harvest: F = 0.244, p = 0.783 |
|
|
| 53.0–60.89, 56.7, 1.34 | 5.40–21.60, 12.68, 4.68 | Trust: F = 38.53, p < 0.001 Harvest: F = 0.229, p = 0.780 |
|
|
| 51.89–63.53, 57.02, 1.92 | 4.28–28.39, 9.16, 4.24 | Trust: F = 5942, p < 0.001 Harvest: F = 2260, p < 0.001 |
|
| 0–5 | 50.55–60.97, 56.08, 1.79 | 5.48–21.55, 12.85, 4.60 | Trust: F = 7458, p < 0.001 Harvest: F = 6.36, p < 0.001 |
|
| Positive, Negative, Neutral | 47.35–60.22, 53.39, 2.95 | 5.60–21.38, 12.94, 4.60 | Trust: F = 37819, p < 0.001 Harvest: F = 6.03, p = 0.002 |
Fig 2Beanplots [46] showing the relationship between number of foresters, harvesting, and trust.
The top and middle graphs shows the relationship between number of foresters and percent of the forest harvested and harvested sustainably. The bottom graph shows the relationship between number of foresters and the percentage of landowners that trust foresters. All other parameters are held constant and averaged for the last time step over 100 simulations per forester level. The dashed line is the overall mean of all forester levels.
Fig 3Percentage of the forest harvested and landowner trust in foresters over time for 4100 repetitions with seven different levels of foresters and 2 peer leaders.
Fig 4Beanplots [46] showing the distribution of level of landowner trust in foresters, percent of the forest harvested, and percent of the forest sustainably by the number of peer leaders.
All other parameters are held constant and averaged for the last time step over 100 simulations per forester level. The dashed line is the overall mean of all peer leader levels.
Fig 5Harvest percentages and trust in foresters over time averaged for 100 repetitions with 6 different levels of peer leaders, a positive opinion type, and forester held constant at 20.