Ecological Engineering 71 (2014) 335–345
Contents lists available at ScienceDirect
Ecological Engineering
jou rn al hom ep age: www.elsevier.com/locate/ecoleng
Comparison of habitat suitability models using different habitat
suitability evaluation methods
Yujun Yi
a,b,∗
, Xi Cheng
a
, Silke Wieprecht
b
, Caihong Tang
a
a
Ministry of Education Key Laboratory of Water and Sediment Science, School of Environment, Beijing Normal University, Beijing 100875, China
b
Institute for Modelling Hydraulic and Environmental Systems, University of Stuttgart, D-70569 Stuttgart, Germany
a r t i c l e i n f o
Article history:
Received 21 January 2014
Received in revised form 8 May 2014
Accepted 11 July 2014
Keywords:
Preference curve
Fuzzy logic
Data-driven method
Habitat suitability
Chinese sturgeon
a b s t r a c t
When simulating the habitat suitability for a species or a community, the selection of the habitat eval-
uation index is still a matter of debate. This study examined Chinese sturgeon spawning grounds in the
Yangtze River as an example. The water level and velocity were simulated by a two-dimensional hydraulic
model. Five methods, including a two-dimensional preference curve method, one- and two-dimensional
expert knowledge-based fuzzy logic methods, and one- and two-dimensional data-driven fuzzy logic
methods, were used to calculate the habitat suitability of Chinese sturgeon spawning grounds below the
Gezhouba Dam. The data-driven fuzzy logic method used a training dataset and the nearest climbing
algorithm to optimize fuzzy sets and fuzzy rules. The weighted usable area (WUA), hydraulic habitat suit-
ability index (HHS) and the spatial distribution of suitable Chinese sturgeon spawning grounds at different
discharges (4000 m
3
/s, 9000 m
3
/s, 12,000 m
3
/s, 16,000 m
3
/s, 20,000 m
3
/s, 30,000 m
3
/s, and 40,000 m
3
/s)
were calculated. The performances of the habitat suitability models based on different methods were
compared. There were few differences in the results regardless of the use of a preference curve method
or a fuzzy logic method. For the data-driven fuzzy logic method, the quality of the training dataset is very
important. Therefore, the data-driven fuzzy logic method is a good method when the amount and coverage
(e.g., including very high and very low discharges) of the measured dataset are sufficient. However, condi-
tions at different discharges can be taken into account comprehensively with the expert knowledge-based
method when the available data are not sufficient.
© 2014 Elsevier B.V. All rights reserved.
1. Introduction
The influences of dams and reservoirs on stream ecology remain
hot issues. Especially in China, with its abundant water resources
and large number of dams, ecologists and hydrologists are still
searching for a useful way to evaluate the ecosystem response
to dam construction and to protect and repair damaged ecosys-
tems. Since the late 1970s, aquatic habitat simulation models have
been used to analyze fish habitats in water resource management
(Bovee, 1982). The models are used to evaluate habitat suitabil-
ity for aquatic organisms, based on physical variables, such as
water depth, flow velocity, and substrate (Bovee, 1986; Jowett,
1997). Physical habitat models are particularly useful for assessing
the impact of hydropower projects, analyzing the effects of water
∗
Corresponding author at: Corresponding author at: Beijing Normal University,
School of Environment, No.19, Xinjiekouwai Street, Beijing 100875, China.
Tel.: +86 10 58801757; fax: +86 10 58801757.
E-mail address: yiyujun@bnu.edu.cn (Y. Yi).
abstraction on river ecology, and determining the minimum flow
requirements of aquatic populations (Bockelmann et al., 2004).
These models may also be used to evaluate the impact of restora-
tion projects on surrounding environments (Shields et al., 1997;
Lee and An, 2014).
The Physical Habitat Simulation (PHABSIM) model, which is
based on preference curves, was the first fish habitat model and
is now being used worldwide (Bovee, 1986; Spence and Hickley,
2000). PHABSIM is based on a one-dimensional hydraulic model
and uses preference curves to provide habitat quality evalua-
tion rules. PHABSIM is suitable where the physical habitat limits
populations, and, although it provides a quantitative output, it
is perhaps most useful in providing a qualitative comparison
between management options. Other models based on PHAB-
SIM include RHYHABSIM (Jowett, 1996) and FISU (Yrjänä et al.,
1999). Parasiewicz (2001) developed Meso-HABSIM for meso-
habitats. Other models based on the preference curve method
are WHYSWESS (Yi et al., 2010a,b), RIVER2D (Im et al., 2011),
and RCHARC (Thoms and Sheldon, 2002). All these models link
physical variables to habitat suitability by means of uni- or
http://dx.doi.org/10.1016/j.ecoleng.2014.07.034
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