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A
density-dependent matrix model for bottomland hardwood stands in the Lower
Mississippi Alluvial Valley
Dehai Zhaoa,*, Bruce Bordersb, Machelle Wilsona
a
Savannah River Ecology Laboratory, University of Georgia. Aiken, SC 29802,
USA
b Warnell School of Forest Resources, University of Georgia,
Athens, GA 30602. USA
Received 14 May 2004; received in revised form 28 October 2004; accepted
7 November 2004
Abstract
Bottomland hardwoods in the Lower Mississippi Alluvial Valley (LMAV) have
become one of the most endangered ecosystems in the United States. This
ecosystem is an important ecological resource providing many functions
and values such as wildlife habitat, water quality protection, biodiversity,
and timber production. Active management and restoration of bottomland
hardwoods stress the need for tools to support decision-making, but no
reliable quantitative information, such as developed growth and yield
models, is available for such forests with high species diversity. A density-dependent
matrix model, which recognizes differences in tree species and size, was
developed for these bottomland mixed-species hardwoods in LMAV. The model
was calibrated using data from continuous forest inventory plots. Trees
were placed in one of 13 diameter classes of soft hardwoods or hard hardwoods,
or four diameter classes of non-commercial species. Five-year predictions
show good agreement between the actual and predicted diameter distributions.
In terms of value of stand basal area, the model predicted well for stands
with densities ranging from 13.8 to 41.3 m2/ha (60-180ft2/acre).
The model will be useful for short-term inventory projections and simulation
studies of the development of these stands using different management
regimes.
Keywords: Density-dependent model; Mixed-species; Bottomland
hardwood; Matrix model; Lower Mississippi Alluvial Valley
SREL Reprint
#2835
Zhao, D.,
B. E. Borders and M. D. Wilson. 2005. A density-dependent matrix model
for bottomland hardwood stands in the lower Mississippi Alluvial Valley.
Ecological Modelling 184:381-395.
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