Next Article in Journal
Heat Transfer Intensification in Recuperative Heat Exchangers of the Stirling Engine
Previous Article in Journal
Utilization of Hydrogen-Containing Gas Waste from Deep Oil Refining at a Hybrid Power Plant with a Solid Oxide Fuel Cell
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Proceeding Paper

Effect of Temperature, Nutrients and Diuron on Freshwater River Biofilms: A Statistical Approach †

1
School of Environmental Studies, Jadavpur University, Kolkata 700032, India
2
Riverly Research Unit, Aquatic Microbial Ecotoxicology, INRAE, 69100 Villeurbanne, France
*
Author to whom correspondence should be addressed.
Presented at the 4th International Electronic Conference on Applied Sciences, 27 October–10 November 2023; Available online: https://asec2023.sciforum.net/.
Eng. Proc. 2023, 56(1), 270; https://doi.org/10.3390/ASEC2023-16523
Published: 1 December 2023
(This article belongs to the Proceedings of The 4th International Electronic Conference on Applied Sciences)

Abstract

:
The influence of riverine physicochemical factors on the overall physiological status and growth of river biofilms was established in a field-data-based model. Two sampling stations were located in the intermediate and downstream watershed areas of the river Morcille (France). Water temperature, suspended matter (SM), dissolved organic carbon (DOC), nutrients (NH4, NO2, NO3, PO4, Si) and toxicant (herbicide diuron) concentrations in the river were used as independent variables for modeling their effect on biofilm photosynthetic (PS) yield and dry weight (dependent variables). Basis function of fifth-degree polynomial to accommodate the non-linear associations between the dependent variables and each of the independent variables followed by multiple linear regression was applied to determine the two endpoints. Data from September 2008 to December 2011 were utilized for model development, and 2011 data were used for model validation. Nutrients and DOC, rather than diuron, had a significant influence (p < 0.05) on PS yield and dry weight. This model, therefore, integrated the interaction between co-occurring physicochemical factors and pollutantto understand the dynamics of biofilm growth.

1. Introduction

River biofilms are a layer of microorganisms including bacteria, algae, fungi and protozoans embedded in a complex polymer-linked assemblage (extracellular polymeric substances) attached on solid surfaces in a stream. In such ecosystems, biofilms occur at the boundary between the substrate and the water column. Stream biofilms are sensitive indicators of environmental stress [1] since their development, with regard to structure, taxonomic diversity and function, is extremely reliant on physical and chemical environmental factors [2].
Microbial biofilm community characteristics are determined by (i) physicochemical conditions, such as nutrient availability [3], temperature [4], light regime [5], current flow velocities [6] and legacy of pollutant exposure; and (ii) biotic factors, such biological interactions between microorganisms or predation by grazers [7]. The effects of stressors on stream biofilms have been the objective of many studies that focused on structural endpoints, such as biodiversity and biofilm taxonomic composition, and on functional endpoints, such as biomass growth and photosynthetic efficiency [1].
Before its ban in France in December 2008, the phenylurea herbicide diuron was commonly used in urban and agricultural environments, causing acute contamination of surface water, predominantly in small streams draining wine-growing areas [8]. While several experimental studies have demonstrated the effects of diuron on structural and functional parameters of biofilm communities [9,10], those are generally difficult to detect in situ because of the complex interactions between physical factors and chemical pollutants. The establishment of cause–effect relationships can be facilitated by statistical models, which hold immense potential for quantitatively describing biofilm growth in the presence or absence of toxicants, as well as variation in temperature and nutrient levels [11].
Previously, we developed a statistical model assessing the effect of diuron on river biofilm communities [12] from the empirical data of ref. [10]. Light intensity, temperature and nutrient were kept constant throughout the experimental study; hence, changes in biofilm growth due to seasonal variations were not considered in our previous model. To bring new insights, we propose here a statistical model to assess how changes in temperature, nutrient levels and diuron concentrations affect stream biofilm dry weight (total weight of biofilm biomass except the water content) and photosynthetic (PS) yield (the fraction of light energy converted into biomass during photosynthesis), which are indicators of their overall growth and physiological status. This model integrates the interaction between pollutant concentration and the physicochemical parameters of the river environment, leading to a better understanding of the dynamics of biofilm physiological status and growth.

2. Materials and Methods

This model has been developed based on published data [13,14] and associated unpublished metadata from a field survey conducted from September 2008 to December 2011 in the river Morcille of France. Sampling details are given in the Supplementary Materials. Biofilm growth was quantified by PS yield and the dry weight of the biofilm (dependent variables), while water temperature, diuron concentration, nutrient concentrations, suspended matter (SM) and dissolved organic carbon (DOC) were considered as independent variables. The correlation coefficients between the predictor or independent variables were less than 0.8. Field survey data demonstrated non-linear relationships between variables. To reduce the effects of non-linearity, polynomial basis functions of the fifth degree were introduced before fitting all of them into a linear regression model. The polynomial order was decided based on a forward selection procedure in which the model was successively fitted in increasing polynomial order and the significance of regression coefficients tested at each step of model fitting. The order was increased till the t -test for the highest-order term was non-significant.
y ( n ) = i = 0 5 ( a i ) x i
where y ( n )   represents dry weight or PS yield (dependent variable), and ‘ n ’ ranges from 1 to 9 for nine different independent variables. a i is polynomial coefficients and a 0   is the intercept. Basis functions for intermediate and downstream station are shown in Figures S1–S4. The coefficients of these basis functions for dry weight and PS yield for the stations are listed in Tables S1 and S2. Dry weight or PS yield as a function of nitrate (NO3) concentration (y(1)), phosphate (PO4) concentration (y(2)), silicon (Si) (y(3)), DOC (y(4)), SM concentrations (y(5)), ammonium (NH4) concentration (y(6)), nitrite (NO2) concentrations (y(7)), diuron concentration (y(8)) and temperature (y(9)) measured in intermediate and downstream stations were fitted into a multiple linear regression model (Equation 2) using Python 3.7.6 to obtain the net dry weight or PS yield (y).
y = A + B   y ( 1 ) + C   y ( 2 ) + D   y ( 3 ) + E   y ( 4 ) + F   y ( 5 ) + G   y ( 6 ) + H   y ( 7 ) + I   y ( 8 ) + J   y ( 9 )
When the dry weight of biofilm was considered as the dependent variable, coefficients of determination (R2) of the multiple linear regression model for intermediate and downstream station data were 0.601 and 0.531, respectively. Considering PS yield of biofilm as the dependent variable, coefficients of determination (R2) of the multiple linear regression model for intermediate and downstream station data were 0.714 and 0.629, respectively (Tables S3–S6).

3. Results

The model was developed using data from September 2008 to December 2011 from the intermediate and downstream stations. In the upstream station, concentrations of diuron were mostly below the detection limit of 0.001 µg/L and thus could not be used for model development. Model validations were conducted by comparing the measured dry weight and PS yield from the field study and the model-estimated dry weight and PS yield for the year 2011 (Figure 1). The mean absolute percentage error (MAPE) between field-measured and model-estimated PS yield was 13.2% for the intermediate and 18.5% for the downstream station. The MAPE between field-measured and estimated dry weight was 25.8% for the intermediate and 20.3% for the downstream station. The t-test results indicated that nutrients (NO3, NO2, PO4 and DOC) had a significant influence (p < 0.05) on PS yield and dry weight (Tables S3–S6). The coefficients of determination of the multiple linear regression of PS yield ranged from R2 = 0.63 to 0.71 (p < 0.01), and those of the dry weight ranged from R2 ≈ 0.53 to 0.60 (p < 0.01) for the two sampled locations.

4. Discussion

4.1. Effect of Temperature

The bacterial production and algal biomass of biofilm communities in temperate lotic ecosystems are mainly regulated by temperature and light intensity [15,16]. Experimental studies demonstrated that diuron bioaccumulation and the resultant toxic impact on biofilms is controlled by temperature [17]. The elevated temperature during the summer can enhance bacterial development [18], whereas the lower temperature during winter can stimulate algal growth, indicated by an increase in chlorophyll a concentrations [6]. Although the daylight is reduced in winter, the biofilm communities of the Morcille river (which is bordered by many riparian trees) experience greater light intensity during this season compared to summer when the canopy cover is dense. Hence, the increase in light intensity due to the loss of canopy cover during the winter stimulated algal growth [6]. However, as per our model results, temperature did not have a significant influence on the biofilm growth in the two stations (Tables S3–S6).

4.2. Effect of Nutrients

Anthropogenic sources can increase nutrient loading, which may additionally affect the response of lotic ecosystems towards several stressors [19]. At the river Morcille, an enhanced algal density from upstream to downstream was reported in winter, despite a slight increase in diuron concentrations [2]. The increase in algal density could be partially explained by the increase in nutrient concentrations. NH4, NO2, NO3, PO4 and DOC are the principal sources of heterotrophic nutrition. Nitrogen and phosphorous are nutrient supplements to autotrophic nutrition. Si is the main component for the formation of the diatom frustules. Our model shows a significant (p < 0.05) positive influence of NO2, NO3, PO4 and DOC on the biofilm endpoints in the two stations (Tables S3–S6). This is in accordance with previous observations in River Jauron (central France), where increased algal activity from August to November of 2003 were observed with a concomitant increase in phosphate levels despite the increased herbicide concentrations during September and October [20].

4.3. Effect of the Diuron

Diuron can impact microalgal populations by lowering chlorophyll a levels and primary productivity and by altering community structure and species diversity [9,21]. Consequently, chronic diuron exposure can potentially inhibit the growth of the lotic biofilm community [22]. During the study period, the average diuron concentrations in the two stations varied from 0.0047 µg/L to 3.2 µg/L. Within this concentration range, neither of the measured functional endpoints of the biofilms were significantly affected by diuron (Tables S3–S6).

4.4. Functional Endpoints

Previous studies found that biofilm photosynthetic efficiency was the most sensitive indicator of stress compared to other endpoints such as biomass and chlorophyll a [23,24]. Our result matches these previous studies, where the coefficients of determination of the multiple linear regression of PS yield (R2 ≈ 0.63–0.71) is greater than the coefficients of determination of dry weight (R2 ≈ 0.53–0.60) for the two sampled location. Additionally, the MAPE for PS yield determined for the two stations (13–18.5%) was less compared to the MAPE for dry weight (20–26%).
The primary factors determining light penetration, nutrient uptake and the effect of toxicants [25] on such algal mats are the depth and thickness of these lotic biofilms. The effectiveness of photosynthesis is significantly influenced by the incident light. The dense biomass of these biofilms prevent uniform light transmission and dispersion at different depths, which linearly reduces the rate of photosynthetic activity as depth increases [26], thus affecting PS yield or dry weight. Additionally, nutrient distribution through the algal mat is uneven. Nutrient absorption by individual cells within the mat depends on its penetration depth. Even when sensing the same average nutrient concentration, individual cells in a biofilm may consume the nutrient at different rates [27]. In areas with strong positive curvature as opposed to flat areas, nutrients reach the deeper regions of the biofilm. The incorporation of biofilm thickness and light intensity into our model as independent variables would enhance the precision of model-estimated dependent variables (PS yield or dry weight). Unfortunately, neither light intensity nor biofilm depth/thickness were measured during this field survey, obviating the inclusion of these variables in the model. Nevertheless, the flexibility of our developed model provides an opportunity for the annexation of additional variables in future studies.

4.5. Model Significance

This type of modeling approach provides insight into the sensitivities of different biological endpoints towards nutrients and toxicants. Since the growth and response of lotic biofilms depends on several factors, such multiple linear regression models are able to assess the large number of variables and interrelations between them and are therefore efficacious in defining biological processes. Our model shows that within the given diuron concentration limits used in the model, the herbicide did not influence the PS yield or the dry weight of the biofilms. Instead, the various nutrients and DOC played a significant role in enhancing biofilm growth (positive correlation) in the Morcille river. Such models can be used for any other toxicants in combination with other physical factors affecting biofilm growth and function.

5. Conclusions

The linear regression model explained 63–71% of the variance in the PS yield and 53–60% of the variance in the biomass dry weight due to the influence of the different dependent variables. Nutrients (NO3, NO2, PO4) significantly contributed to biofilm growth and PS yield. DOC, the nutrient for heterotrophic metabolism, positively influenced dry weight in the intermediate station. Diuron in the modeled concentration range (maximum concentration 3.2 µg/L) did not affect the two functional end points. Therefore, our results all converge to reveal that this model can efficiently assess the effect of co-occurring factors on river biofilm communities.

Supplementary Materials

The following supporting information can be downloaded at https://www.mdpi.com/article/10.3390/ASEC2023-16523/s1: Figure S1: Dependent variable (PS Yield) of intermediate station plotted against the independent variables (A) Diuron concentration, (B) Dissolved Organic Carbon (DOC), (C) NH4 concentration, (D) NO3 concentration, (E) NO2 concentration, (F) PO4 concentration, (G) Si concentration, (H) Suspended Matter (SM) and (I) Temperature as black lines. Blue lines are plotted after applying basis functions to reduce the effects of non-linearity and understand the relationship between the dependent variable and independent variables; Figure S2. Dependent variable (dry weight) of intermediate station plotted against the independent variables (A) Diuron concentration, (B) Dissolved Organic Carbon (DOC), (C) NH4 concentration, (D) NO3 concentration, (E) NO2 concentration, (F) PO4 concentration, (G) Si concentration, (H) Suspended Matter (SM) and (I) Temperature as black lines. Blue lines are plotted after applying basis functions to reduce the effects of non-linearity and understand the relationship between the dependent variable and independent variables; Figure S3. Dependent variable (PS Yield) of downstream station plotted against the independent variables (A) Diuron concentration, (B) Dissolved Organic Carbon (DOC), (C) NH4 concentration, (D) NO3 concentration, (E) NO2 concentration, (F) PO4 concentration, (G) Si concentration, (H) Suspended Matter (SM) and (I) Temperature as black lines. Blue lines are plotted after applying basis functions to reduce the effects of non-linearity and understand the relationship between the dependent variable and independent variables; Figure S4. Dependent variable (dry weight) of downstream station plotted against the independent variables (A) Diuron concentration, (B) Dissolved Organic Carbon (DOC), (C) NH4 concentration, (D) NO3 concentration, (E) NO2 concentration, (F) PO4 concentration, (G) Si concentration, (H) Suspended Matter (SM) and (I) Temperature as black lines. Blue lines are plotted after applying basis functions to reduce the effects of non-linearity and understand the relationship between the dependent variable and independent variables; Table S1. Coefficients of basis functions (dependent variable: dry weight); Table S2. Coefficients of basis functions (dependent variable: PS yield); Table S3. Multiple linear regression model parameters for intermediate station data (dependent variable: dry weight); Table S4. Multiple linear regression model parameters for downstream station data (dependent variable: dry weight); Table S5. Multiple linear regression model parameters for intermediate station data (dependent variable: PS yield); Table S6. Multiple linear regression model parameters for downstream station data (dependent variable: PS yield).

Author Contributions

T.B.: Conceptualization, Methodology, Writing. A.M.: Software, Writing. S.P.: Data curation. G.S.: Mathematical model conceptualization, Software. J.M.: Visualization, Investigation, Reviewing and Editing. R.D.: Supervision, Writing, Reviewing and Editing. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by Council of Scientific and Industrial Research (CSIR), India, grant number 09/096(1014)/2020-EMR-I awarded to T.B. as a fellowship.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

Data are contained within the article.

Acknowledgments

T.B. is supported by CSIR (File number 09/096(1014)/2020-EMR-I), A.M. is supported by AICTE (Student ID-1-9361458131) and R.D. is supported by the UGC Faculty Recharge Program (Cycle IV. 74-FRP). The authors thank Subhajit Datta, Singapore Management University, for his valuable suggestions for developing the PYTHON program.

Conflicts of Interest

The authors declare no conflicts of interest.

References

  1. Sgier, L.; Behra, R.; Schönenberger, R.; Kroll, A.; Zupanic, A. Evaluation of Phototrophic Stream Biofilms Under Stress: Comparing Traditional and Novel Ecotoxicological Endpoints After Exposure to Diuron. Front. Microbiol. 2018, 9, 2974. [Google Scholar] [CrossRef] [PubMed]
  2. Villeneuve, A.; Bouchez, A.; Montuelle, B. In Situ Interactions between the Effects of Season, Current Velocity and Pollution on a River Biofilm. Freshw. Biol. 2011, 56, 2245–2259. [Google Scholar] [CrossRef]
  3. DeLorenzo, M.E.; Scott, G.I.; Ross, P.E. Toxicity of Pesticides to Aquatic Microorganisms: A Review. Environ. Toxicol. Chem. 2001, 20, 84–98. [Google Scholar] [CrossRef] [PubMed]
  4. Bérard, A.; Pelte, T.; Menthon, E.; Druart, J.C.; Bourrain, X. Characterisation of Phytoplankton from Two Limnic Systems Contaminated by a Herbicidal Photosynthetic Inhibitor. The PICT Method(Pollution-Induced Community Tolerance): Application and Significance. Ann. De Limnol. Int. J. Limnol. 1998, 34, 269–282. [Google Scholar] [CrossRef]
  5. Guasch, H.; Sabater, S. Light History Influences the Sensitivity to Atrazine in Periphytic Algae. J. Phycol. 1998, 34, 233–241. [Google Scholar] [CrossRef]
  6. Villeneuve, A.; Montuelle, B.; Bouchez, A. Influence of Slight Differences in Environmental Conditions (Light, Hydrodynamics) on the Structure and Function of Periphyton. Aquat. Sci. 2010, 72, 33–44. [Google Scholar] [CrossRef]
  7. Muñoz, I.; Real, M.; Guasch, H.; Navarro, E.; Sabater, S. Effects of Atrazine on Periphyton under Grazing Pressure. Aquat. Toxicol. 2001, 55, 239–249. [Google Scholar] [CrossRef]
  8. Montuelle, B.; Dorigo, U.; Bérard, A.; Volat, B.; Bouchez, A.; Tlili, A.; Gouy, V.; Pesce, S. The Periphyton as a Multimetric Bioindicator for Assessing the Impact of Land Use on Rivers: An Overview of the Ardières-Morcille Experimental Watershed (France). In Global Change and River Ecosystems—Implications for Structure, Function and Ecosystem Services; Stevenson, R.J., Sabater, S., Eds.; Springer: Dordrecht, The Netherlands, 2010; pp. 123–141. ISBN 978-94-007-0607-1. [Google Scholar]
  9. Pesce, S.; Fajon, C.; Bardot, C.; Bonnemoy, F.; Portelli, C.; Bohatier, J. Effects of the Phenylurea Herbicide Diuron on Natural Riverine Microbial Communities in an Experimental Study. Aquat. Toxicol. 2006, 78, 303–314. [Google Scholar] [CrossRef]
  10. Ricart, M.; Barceló, D.; Geiszinger, A.; Guasch, H.; de Alda, M.L.; Romaní, A.M.; Vidal, G.; Villagrasa, M.; Sabater, S. Effects of Low Concentrations of the Phenylurea Herbicide Diuron on Biofilm Algae and Bacteria. Chemosphere 2009, 76, 1392–1401. [Google Scholar] [CrossRef]
  11. Verotta, D.; Haagensen, J.; Spormann, A.M.; Yang, K. Mathematical Modeling of Biofilm Structures Using COMSTAT Data. Comput. Math. Methods Med. 2017, 2017, e7246286. [Google Scholar] [CrossRef]
  12. Bhowmick, T.; Sen, G.; Mukherjee, J.; Das, R. Assessing the Effect of Herbicide Diuron on River Biofilm: A Statistical Model. Chemosphere 2021, 282, 131104. [Google Scholar] [CrossRef] [PubMed]
  13. Pesce, S.; Margoum, C.; Montuelle, B. In Situ Relationships between Spatio-Temporal Variations in Diuron Concentrations and Phototrophic Biofilm Tolerance in a Contaminated River. Water Res. 2010, 44, 1941–1949. [Google Scholar] [CrossRef] [PubMed]
  14. Pesce, S.; Margoum, C.; Foulquier, A. Pollution-Induced Community Tolerance for in Situ Assessment of Recovery in River Microbial Communities Following the Ban of the Herbicide Diuron. Agric. Ecosyst. Environ. 2016, 221, 79–86. [Google Scholar] [CrossRef]
  15. Servais, P. Bacterioplanktonic Biomass and Production in the River Meuse (Belgium). Hydrobiologia 1989, 174, 99–110. [Google Scholar] [CrossRef]
  16. Findlay, S.; Pace, M.L.; Lints, D.; Cole, J.J.; Caraco, N.F.; Peierls, B. Weak Coupling of Bacterial and Algal Production in a Heterotrophic Ecosystem: The Hudson River Estuary. Limnol. Oceanogr. 1991, 36, 268–278. [Google Scholar] [CrossRef]
  17. Chaumet, B.; Mazzella, N.; Neury-Ormanni, J.; Morin, S. Light and Temperature Influence on Diuron Bioaccumulation and Toxicity in Biofilms. Ecotoxicology 2020, 29, 185–195. [Google Scholar] [CrossRef] [PubMed]
  18. Baulch, H.M.; Schindler, D.W.; Turner, M.A.; Findlay, D.L.; Paterson, M.J.; Vinebrooke, R.D. Effects of Warming on Benthic Communities in a Boreal Lake: Implications of Climate Change. Limnol. Oceanogr. 2005, 50, 1377–1392. [Google Scholar] [CrossRef]
  19. Sundbäck, K.; Alsterberg, C.; Larson, F. Effects of Multiple Stressors on Marine Shallow-Water Sediments: Response of Microalgae and Meiofauna to Nutrient–Toxicant Exposure. J. Exp. Mar. Biol. Ecol. 2010, 388, 39–50. [Google Scholar] [CrossRef]
  20. Pesce, S.; Fajon, C.; Bardot, C.; Bonnemoy, F.; Portelli, C.; Bohatier, J. Longitudinal Changes in Microbial Planktonic Communities of a French River in Relation to Pesticide and Nutrient Inputs. Aquat. Toxicol. 2008, 86, 352–360. [Google Scholar] [CrossRef]
  21. Backhaus, T.; Faust, M.; Scholze, M.; Gramatica, P.; Vighi, M.; Grimme, L.H. Joint Algal Toxicity of Phenylurea Herbicides Is Equally Predictable by Concentration Addition and Independent Action. Environ. Toxicol. Chem. 2004, 23, 258–264. [Google Scholar] [CrossRef]
  22. Pesce, S.; Lissalde, S.; Lavieille, D.; Margoum, C.; Mazzella, N.; Roubeix, V.; Montuelle, B. Evaluation of Single and Joint Toxic Effects of Diuron and Its Main Metabolites on Natural Phototrophic Biofilms Using a Pollution-Induced Community Tolerance (PICT) Approach. Aquat. Toxicol. 2010, 99, 492–499. [Google Scholar] [CrossRef] [PubMed]
  23. Kim Tiam, S.; Laviale, M.; Feurtet-Mazel, A.; Jan, G.; Gonzalez, P.; Mazzella, N.; Morin, S. Herbicide Toxicity on River Biofilms Assessed by Pulse Amplitude Modulated (PAM) Fluorometry. Aquat. Toxicol. 2015, 165, 160–171. [Google Scholar] [CrossRef] [PubMed]
  24. Moisset, S.; Tiam, S.K.; Feurtet-Mazel, A.; Morin, S.; Delmas, F.; Mazzella, N.; Gonzalez, P. Genetic and Physiological Responses of Three Freshwater Diatoms to Realistic Diuron Exposures. Env. Sci. Pollut. Res. 2015, 22, 4046–4055. [Google Scholar] [CrossRef] [PubMed]
  25. Sabater, S.; Guasch, H.; Romaní, A.; Muñoz, I. The Effect of Biological Factors on the Efficiency of River Biofilms in Improving Water Quality. Hydrobiologia 2002, 469, 149–156. [Google Scholar] [CrossRef]
  26. Yang, Y.; Zhuang, L.-L.; Yang, T.; Zhang, J. Recognition of Key Factors on Attached Microalgae Growth from the Internal Sight of Biofilm. Sci. Total Environ. 2022, 811, 151417. [Google Scholar] [CrossRef]
  27. Petroff, A.P.; Wu, T.-D.; Liang, B.; Mui, J.; Guerquin-Kern, J.-L.; Vali, H.; Rothman, D.H.; Bosak, T. Reaction–Diffusion Model of Nutrient Uptake in a Biofilm: Theory and Experiment. J. Theor. Biol. 2011, 289, 90–95. [Google Scholar] [CrossRef]
Figure 1. Comparison of measured and model-estimated (A) photosynthetic (PS) yield and (B) dry weight at the intermediate (blue) and downstream (red) stations for the survey year 2011. Biofilms could not be collected in November 2011 in the downstream station due to a major high-flow event. The lines indicate error (as percentage) between the measured and model-estimated PS yield and dry weight.
Figure 1. Comparison of measured and model-estimated (A) photosynthetic (PS) yield and (B) dry weight at the intermediate (blue) and downstream (red) stations for the survey year 2011. Biofilms could not be collected in November 2011 in the downstream station due to a major high-flow event. The lines indicate error (as percentage) between the measured and model-estimated PS yield and dry weight.
Engproc 56 00270 g001
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content.

Share and Cite

MDPI and ACS Style

Bhowmick, T.; Mohanta, A.; Pesce, S.; Sen, G.; Mukherjee, J.; Das, R. Effect of Temperature, Nutrients and Diuron on Freshwater River Biofilms: A Statistical Approach. Eng. Proc. 2023, 56, 270. https://doi.org/10.3390/ASEC2023-16523

AMA Style

Bhowmick T, Mohanta A, Pesce S, Sen G, Mukherjee J, Das R. Effect of Temperature, Nutrients and Diuron on Freshwater River Biofilms: A Statistical Approach. Engineering Proceedings. 2023; 56(1):270. https://doi.org/10.3390/ASEC2023-16523

Chicago/Turabian Style

Bhowmick, Tanaya, Avijit Mohanta, Stéphane Pesce, Goutam Sen, Joydeep Mukherjee, and Reshmi Das. 2023. "Effect of Temperature, Nutrients and Diuron on Freshwater River Biofilms: A Statistical Approach" Engineering Proceedings 56, no. 1: 270. https://doi.org/10.3390/ASEC2023-16523

Article Metrics

Back to TopTop