Abstract
Chalakudy River is renowned for its pristine waters and rich ichthyofaunal biodiversity. The downstream area of the river is confronting a series of risks, including pollution, saline water ingression, sand mining, illegal and intensified fishing practices, and invasion of exotic and alien species. A mass balanced ecosystem model was constructed for the downstream region of Chalakudy River (DCR) using Ecopath with Ecosim (EWE), incorporating 12 functional groups to delineate the food web and network flow indices for the period 2020 to 2021. The trophic level (TL) of the ecosystem network ranged from TL-1 (detritus) to TL-3.4 (birds). High fishing pressure is one possible cause for the high ecotrophic efficiency values as evidenced by the fish groups. Both the grazing food chain and detritus food chain (detritivory: herbivory ratio 0.94) contributed more or less equal to the energy transfer between TL. Network analysis of the model indicated a mean transfer efficiency of 12%, with shares from primary producers (14%) and detritus (11%). A mixed trophic impact analysis demonstrated a strong positive impact of primary producers and detritus groups on most of the other ecological groups at higher trophic levels. The DCR model showed a high system throughput (32,464.7 t km−2 year−1), low system omnivory (0.09), low connectance index (0.36), low Finn’s cycling index (4.9), and mean path length (2.8), low relative ascendency (37.5%), and high system overhead (62.5%). These indices propound that DCR is an immature and developing ecosystem with moderate strength in reserve to resist external perturbations.
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Acknowledgements
The authors would like to acknowledge the Kerala University of Fisheries and Ocean Studies (KUFOS), the Panchayath officials, fishermen, and local communities of Chalakudy River for their active participation during sampling and data collection. The authors also express their gratitude towards Dr. Renjithkumar CR, Dr. Roshini K, Shri. Vishwajeet Prajapati, Technical officer, KVK (Krishi Vikas Kendra), North Goa, for the logistic, technical, and scientific support provided, and Mohammad Nadim Ansari, Ph.D. Scholar, KUFOS, for his sincere help in creating the map layout. The authors also acknowledge the constructive suggestions from the two reviewers which has enhanced the quality of this paper.
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This work was funded by the plan project of Kerala University of Science and Technology.
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Sandra Mariya Siby, Sreekanth GB, and Ranjeet K conceived the idea and designed the methodology. Sandra Mariya Siby carried out the sampling and data collection and prepared the original draft. Sreekanth GB performed the data analysis, model fitting, and validations. Ranjeet K did the reviewing and editing. All authors contributed during draft-reviewing and final manuscript editing.
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Appendix 1
The description of different ecological indices generated in Ecopath (index, equation and details)
Particulars | Equation | Details |
---|---|---|
Ecopath model | \({B}_i.{\left(\frac{P}{B}\right)}_i.E{E}_i-\sum_{j=1}^i{B}_j.{\left(\frac{Q}{B}\right)}_j.D{C}_{ji}-E{X}_i=0\)……………(1) | i- functional group, and j- predator groups of I, ‘Bi’ - biomass; ‘P/Bi’ -production biomass ratio (coefficient of total mortality (Z)); ‘EEi’ ecotrophic efficiency; ‘Bj’ is the biomass of predator group; ‘Q/Bj’ is the consumption per biomass ratio; EXi is the export |
Fish biomass | \(B=\frac{Y}{F},F=Z-M,Z=\frac{P}{B}=\frac{L_{\infty }-L}{L-{L}^{\prime }}\)… ………………………………(2) | Where B, Y, F, Z and M represent the biomass (t km−2), the annual catch yield (t km−2 year−1), the fishing mortality (year−1), total mortality (year−1), and natural mortality (year−1); K, L∞ , L, L' represent the growth rate of Von Bertalanffy Growth Function, asymptotic length of fish (cm), mean length of fish (cm), cut off length of fish (cm)respectively. K, L∞, L, L' were derived from the Fish Base website (www.fishbase.org) and previously published studies (Mohamed et al., 2008; Vivekanandan et al., 2003). |
Consumption/biomass of Fish | \(\log \left(\frac{Q}{B}\right)=7.964-0.204\ \log \left(W\infty \right)-1.965\ T+0.083\ A+0.532\ h+0.398\ d\)………….. (3) | W∞ is the asymptotic weight (g), T is an expression for the mean annual temperature of the water body, expressed using T=1000/Kelvin (Kelvin = °C+273.15), A is the aspect ratio, h is a dummy variable expressing food type (1 for herbivores, and 0 for detritivorous and carnivorous species), and d is a dummy variable also expressing food type (1 for detritivorous, and 0 for herbivorous and carnivorous) |
Consumption/biomass of shrimps and crabs | \({~}^{Q}\!\left/ \!{~}_{B}\right.={10}^{6.37}\times {0.0313}^T\times {W_{\infty}}^{-0.168}\times {1.38}^P\times {1.89}^{HD}\)…….. (4) | P is feeding type variable (1 for apex/pelagic predators and zooplankton feeders and 0 for other feeding types). HD is the feeding type (0 for carnivores and 1 for herbivores and detritivorous). |
Detritus biomass | logD = 0.954 log PP + 0.863 log E − 2.41…………….(5) | ‘D’ is the detrital biomass in (gCm−2), PP is the primary production in (gCm−2); E is the euphotic depth in meters. The depth of the euphotic zone was calculated as follows: E = 2.5×SD (Secchi depth in meters). |
Pedigree index (P) and measure of fit (t*) | \(P=\sum_{i=1}^n\sum_{j=1}\frac{l_{ij}}{n}\)…………………………….(6) \({t}^{\ast }=P.\sqrt{\left(n-2\right)}\) / \(\sqrt{1-{P}^2}\)…………………….(7) | l ij is the pedigree index for model group i and parameter j, n is the total number of functional groups. P is the overall pedigree index of the system. |
Total system throughput (TST) | \(TST=\sum_{ij}{T}_{ij}\)…………………………………(8) | TST is the summation of all flows (Total consumption + total export + total respiration + total flows to detritus) through all compartments of the network in an ecosystem. ‘Tij’ is the flow from compartment i to compartment j. |
Ascendency (A) | \(A=\sum_{ij}{T}_{ij}\mathit{\log}\left(\frac{ Ti j\ T}{Ti\ Tj}\right)\)………………………………………………….(9) | The fraction of material or energy flow of a system which determines the organization level of the system is denoted as Ascendency (A). |
Finn cycling index (FCI) | \(FCI=\frac{TST}{TST_C}\)…………………………………………………………………(12) | Finn’s Cycling Index (1976) measures the fraction of the total system through flow which is cycled, i.e., the flow that returns to any specific compartment after having exited from that same compartment. Where ‘TSTC’ represents the amount of TST that is recycled within the system |
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Sandra, S.M., Sreekanth, G.B. & Ranjeet, K. Trophic fingerprinting of a pristine but rapidly deteriorating downstream region of a Western Ghats River. Environ Monit Assess 195, 1008 (2023). https://doi.org/10.1007/s10661-023-11501-5
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DOI: https://doi.org/10.1007/s10661-023-11501-5