Growth Models for Forest Stands and Trees
A special issue of Forests (ISSN 1999-4907). This special issue belongs to the section "Forest Ecology and Management".
Deadline for manuscript submissions: closed (31 January 2021) | Viewed by 3491
Special Issue Editor
Special Issue Information
Dear Colleagues,
This Special Issue will present recent developments in the theory of stand-level and tree-level growth and yield and their linkage. Authors are encouraged to present new differential growth equations and demonstrate their consistency with biological rules of self-thinning and/or other Bakuzis-type relationships of stand properties. As considerable resources are invested in different forms of intensive management, such as competing vegetation control, fertilization, and genetic improvement, reliable estimates of rotation yield are required, albeit frequently without the benefit of long-term permanent plots. Thus, yield estimates that attenuate risk, even when based on scant information, are of great interest. The scope of this Special Issue does not encompass mechanistic models; however, innovative growth and yield functions that incorporate climatic and edaphic variable are encouraged. Tree-level models may be distance-independent or include competition indices; however, consistency with the stand-level estimates is imperative. While a system of stand-level models is frequently constructed for the attributes of mean top height, density, and basal area, researchers may elect to model total size, and then use tools to disaggregate the total to stand properties. The dynamics of stand and tree disaggregation or allocation to individual components, over the rotation length, is a topic of keen interest to many researchers.
This Special Issue is focused on growth and yield models with consistent estimates at the stand and tree-level. I welcome the submission of original research reports and review papers.
Prof. John Paul McTague
Guest Editor
Manuscript Submission Information
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Keywords
- growth and yield models
- theory of growth
- differential equations
- response functions for intensive management
- attenuation of risk
- tree-level competition and self-thinning
- incorporation of climatic and edaphic variables
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