Intrinsic dynamics and stability properties of size-structured pelagic ecosystem models

被引:48
作者
Lima, ID
Olson, DB
Doney, SC
机构
[1] Natl Ctr Atmospher Res, Climate & Global Dynam Div, Boulder, CO 80307 USA
[2] Univ Miami, Rosenstiel Sch Marine & Atmospher Sci, Div Meteorol & Phys Oceanog, Miami, FL 33149 USA
关键词
D O I
10.1093/plankt/24.6.533
中图分类号
Q17 [水生生物学];
学科分类号
071004 ;
摘要
Although pelagic ecosystem models, coupled with ocean circulation models, are being widely used to quantify fluxes of nutrients and carbon in the ocean at regional and basin scales, relatively little work has been done on understanding their intrinsic dynamics independently of physical forcing. In this study, the dynamics of three common formulations for the NPZD class of models (nutrient, phytoplankton, zooplankton and detritus) using two different types of Predation functional response are analysed and compared. Our goal is to characterize the stability properties of this class of models with respect to variations in light and total nutrient concentrations. Despite important structural differences, the different model formulations all show asymptotic stable equilibria at low total nutrient concentrations and high to moderate light intensities, and limit cycle oscillations at low light intensities and high total nitrogen concentrations. Limit cycles are formed through a Hopf bifurcation as a phase tag develops between predator (Z(i)) and prey (P-i or Z(i) 1) due to a relatively sharp increase in the growth rate of the pray in relation to that of the predator. The use of variable preferences in the functional response provides a density-dependent mechanism that allows the system to self-regulate, increasing system stability considerably, but does not eliminate the instabilities completely. Instabilities occur at light and nutrient levels that correspond to those observed on the bottom of the euphotic zone near the nutricline, where the deep chlorophyll maximum is usually located. This suggests that the deep chlorophyll maximum might be dynamically unstable. This dynamic disequilibrium in species composition and the characteristically long transient times would allow species persistence in the presence of seasonal and mesoscale variations and provide a mechanism for species coexistence in the relatively homogeneous open ocean environment, thereby providing a potential solution for the 'paradox of plankton'. In the multi-species models, the higher diversity of species (wider range of values for the biological parameters) allows biological activity (photosynthesis, grazing and predation) to occur under a wider range of light and nutrient conditions, resulting in higher primacy and secondary production and lower nutrient concentrations at light intensities equivalent to those in the upper part of the eupholic zone, than in the single-species model.
引用
收藏
页码:533 / 556
页数:24
相关论文
共 75 条
[1]  
[Anonymous], [No title captured]
[2]   Stable model structures for representing biogeochemical diversity and size spectra in plankton communities [J].
Armstrong, RA .
JOURNAL OF PLANKTON RESEARCH, 1999, 21 (03) :445-464
[3]   GRAZING LIMITATION AND NUTRIENT LIMITATION IN MARINE ECOSYSTEMS - STEADY-STATE SOLUTIONS OF AN ECOSYSTEM MODEL WITH MULTIPLE FOOD-CHAINS [J].
ARMSTRONG, RA .
LIMNOLOGY AND OCEANOGRAPHY, 1994, 39 (03) :597-608
[4]   IS THERE CHAOS IN PLANKTON DYNAMICS [J].
ASCIOTI, FA ;
BELTRAMI, E ;
CARROLL, TO ;
WIRICK, C .
JOURNAL OF PLANKTON RESEARCH, 1993, 15 (06) :603-617
[5]   THE ECOLOGICAL ROLE OF WATER-COLUMN MICROBES IN THE SEA [J].
AZAM, F ;
FENCHEL, T ;
FIELD, JG ;
GRAY, JS ;
MEYERREIL, LA ;
THINGSTAD, F .
MARINE ECOLOGY PROGRESS SERIES, 1983, 10 (03) :257-263
[6]  
Banse K., 1994, Oceanography, V7, P13, DOI [10.5670/oceanog.1994.10, DOI 10.5670/OCEANOG.1994.10]
[7]  
Bidigare R.R., 1983, P385
[8]   EFFECTS OF GRAZING, SEDIMENTATION AND PHYTOPLANKTON CELL-LYSIS ON THE STRUCTURE OF A COASTAL PELAGIC FOOD-WEB [J].
BRUSSAARD, CPD ;
RIEGMAN, R ;
NOORDELOOS, AAM ;
CADEE, GC ;
WITTE, H ;
KOP, AJ ;
NIEUWLAND, G ;
VANDUYL, FC ;
BAK, RPM .
MARINE ECOLOGY PROGRESS SERIES, 1995, 123 (1-3) :259-271
[9]  
BUSENBERG S, 1990, B MATH BIOL, V52, P677, DOI 10.1016/S0092-8240(05)80373-8
[10]  
Case TJ., 2000, An illustrated guide to theoretical ecology