Stochastic modelling for determining zooplankton abundance

Ecological Modelling

Volumn 204, Issue 3-4, 2007, Pages 372-378

  Karouby, Oren ^a,b   Iliadis, Athanassios ^a   Durbec, Jean Pierre ^b   Riandey, Virginie ^b   Carlotti, François ^b  

^a AIX MARSEILLE UNIVERSITY   (France)

^b STATION MARINE D ENDOUME   (France)

Author keywords

Abundance spectra; Marine population; Stochastic modelling

Indexed keywords

COMPUTER SIMULATION; DATA REDUCTION; ECOLOGY; MARINE BIOLOGY; MATHEMATICAL MODELS; POPULATION STATISTICS;

ABUNDANCE SPECTRA; MARINE POPULATION; PELAGIC ENVIRONMENT; STOCHASTIC MODELING; ZOOPLANKTONS;

RANDOM PROCESSES;

ABUNDANCE; BIOMASS; MOVEMENT; POPULATION DISTRIBUTION; SIZE DISTRIBUTION; SPECTRUM; STOCHASTICITY; ZOOPLANKTON;

EID: 34247522352     PISSN: 03043800     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ecolmodel.2007.01.011     Document Type: Article

References (30)

1. Carlotti F. Plankton: population dynamics models. In: Steele J.H., Turekian K.K., and Thorpe S.A. (Eds). Encyclopedia of Ocean Sciences (2001), Academic Press, London 2247-2256
2. Carlotti F., Giske J., and Werner F. Modelling zooplankton dynamics. In: Harris R.P., Wiebe P., Lenz J., Skjoldan H.R., and Huntley M. (Eds). Zooplankton Methodology Manual (2000), Academic Press, London
3. Chaloupka M. Stochastic simulation modelling of southern Great Barrier Reef green turtle population dynamics. Ecol. Model. 148 (2002) 79-109
4. Engen S., Bakke O., and Islam A. Demographic and environmental stochasticity: concepts and definitions. Biometrics 54 (1998) 840-846
5. Gaedke U. Ecosystem analysis based on biomass size distribution: a case study of a plankton community in a large lake. Limnol. Oceanogr. 38 (1993) 112-127
6. Heath M.R. Size spectrum dynamics and the planktonic ecosystem of Loch Linnhe. ICES J. Mar. Sci. 52 (1995) 627-642
7. Herman A.W. Simultaneous measurement of zooplankton and light attenuance with a new optical plankton counter. Cont. Self Res. 8 (1988) 205-221
8. Herman A.W., Beanlands B., and Phillips E.F. The next generation of optical plankton counter: the laser-OPC. J. Plankton Res. 26 (2004) 1135-1145
9. Jacquez J.A. Compartmental Analysis in Biology and Medicine. 3rd ed. (1996), BioMedware, Ann Arbor
10. Jorgensen S.E. The growth rate of zooplankton at the edge of chaos: ecological models. J. Theor. Biol. 175 (1995) 13-21
11. Jorgensen S.E., Halling-Sorensen B., and Nielsen S.N. Handbook of Environmental and Ecological Modelling (1996), CRC Press, New York
12. Ljung L. System Identification: Theory for the User. 2nd ed. (1999), Prentice-Hall, New Jersey
13. Macheras P., and Iliadis A. Modeling in Biopharmaceutics, Pharmacokinetics and Pharmacodynamics, Homogeneous and Heterogeneous Approaches (2005), Spinger-Verlag, New York
14. Matis J.H., and Kiffe T.R. Stochastic Population Models. A Compartmental Perspective (2000), Springer-Verlag, New York
15. Matis J.H., Patten B.C., and White G.C. Compartmental Analysis of Ecosystem Models (1979), International Co-operative Publishing House, Burtonsville
16. Matis J.H., and Tolley H.D. Compartmental models with multiple sources of stochastic variability: the one compartment, time invariant hazard rate case. B. Math. Biol. 41 (1979) 491-515
17. Matis J.H., and Wehrly T.E. Stochastic models of compartmental systems. Biometrics 35 (1979) 199-220
18. MATLAB. High-performance Numeric Computation and Visualization Software (2004), The Math Works, Natick, MA
19. Mosekilde E. Topics in Nonlinear Dynamics: Applications to Physics, Biology and Economic Systems (1996), World Scientific
20. Norton J.P. An Introduction to Identification (1986), Academic Press, London
21. Platt T., and Denman K. Organisation in the pelagic ecosystem. Helgolander Meeresun 30 (1977) 575-581
22. Platt T., and Denman K. The structure of pelagic marine ecosystems. Rapp. P-v Reun. Cons. Int. Explor. Mer. 173 (1978) 60-65
23. Ray S., Berec L., Strakraba M., and Jorgensen S.E. Optimization of energy and implications of body sizes of phytoplankton and zooplankton in an aquatic ecosystem model. Ecol. Model. 140 (2001) 219-234
24. Riandey V., Champalbert G., Carlotti F., Taupier-Letage I., and Thibault-Botha D. Zooplankton distribution related to the hydrodynamic features in the Algerian Basin (western Mediterranean Sea) in summer 1997. Deep-Sea Res. 52 (2005) 2029-2048
25. Rodriguez J., and Mullin M.M. Relation between biomass and body weight of plankton in a steady-state oceanic ecosystem. Limnol. Oceanogr. 31 (1986) 361-370
26. Seber G.A.F., and Wild C.J. Nonlinear Regression Analysis (1989), John Wiley, New York
27. Sheldon R.W., Prakask A., and Sutcliffe W.H. The size distribution of particles in the ocean. Limnol. Oceanogr. 17 (1972) 327-340
28. Sourisseau M., and Carlotti F. Spatial distribution of zooplankton size spectra on the French continental shelf of the Bay of Biscay during spring 2000 and 2001. J. Geophys. Res. 111 (2006) 12
29. Zhou M. What determines the slope of a plankton biomass spectrum?. J. Plankton Res. 25 (2006) 437-448
30. Zhou M., and Huntley M.E. Population dynamics theory of plankton based on biomass spectra. Mar. Ecol. Prog. Ser. 159 (1997) 61-73