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Afzalimehr, H., 2010. Effect of non‐uniformity of flow on velocity and turbulence intensities over a cobble‐bed. Hydrol. Process., 24, 3, 331–341.Search in Google Scholar
Afzalimehr, H., Gallichand, J., Jueyi, S.U.I., Bagheri, E., 2011. Field investigation on friction factor in mountainous cobble-bed and boulder-bed rivers. Int. J. Sediment Res., 26, 2, 210–221.Search in Google Scholar
Afzalimehr, H., Rennie, C.D., 2009. Determination of bed shear stress in gravel-bed rivers using boundary-layer parameters. Hydrol. Sci. J., 54, 1, 147–159.Search in Google Scholar
Afzalimehr, H., Singh, V.P., Najafabadi, E.F., 2010. Determination of form friction factor. J. Hydrol. Eng., 15, 3, 237–243. Alemi, M., Maia, R., 2022. A three-step approach for bias adjustment of satellite-based daily precipitation data. In: Proc. 39th IAHR World Congress, International Association for Hydro-Environment Engineering and Research, June 19–24, Granada, Spain.Search in Google Scholar
Allen, J., Somerfield, P., Gilbert, F., 2007. Quantifying uncertainty in high‐resolution coupled hydrodynamic‐ecosystem models. J. Mar. Syst., 64, 1–4, 3–14.Search in Google Scholar
Amiri, M.J., Bahrami, M., Hamidifar, H., Eslamian, S., 2016. Modification of furrow Manning’s roughness coefficient estimation by finite difference technique under surge and continuous flow. Int. J. Hydrol. Sci. Technol., 6, 3, 226–237.Search in Google Scholar
Box, W., Järvelä, J., Västilä, K., 2021. Flow resistance of floodplain vegetation mixtures for modeling river flows. J. Hydrol., 601, 126593. https://doi.org/10.1016/j.jhydrol.2021.126593Search in Google Scholar
Cai, R., Zhang, H., Zhang, Y., Zhang, L., Huang, H., 2020. Flow resistance equation in sand-bed rivers and its practical application in the Yellow River. Water, 12, 3, 727. https://doi.org/10.3390/w12030727Search in Google Scholar
Champion, P.D., Tanner, C.C., 2000. Seasonality of macro-phytes and interaction with flow in a New Zealand lowland stream. Hydrobiologia, 441, 1, 1–12.Search in Google Scholar
D’Agostino, V., Michelini, T., 2015. On kinematics and flow velocity prediction in step‐pool channels. Water Resour. Res., 51, 6, 4650–4667.Search in Google Scholar
Dey, S., 2014. Fluvial Hydrodynamics. Hydrodynamic and Sediment Transport Phenomena. Springer, 687 p.Search in Google Scholar
Diplas, P., Chatanantavet, P., Almedeij, J., 2016. Streambed structure, stream power, and bed load transport: A unified outlook for gravel-bed and bedrock streams. In: Proc. Int. Conf. on fluvial hydraulics (river flow 2016), July 11–14, St. Louis, USA.Search in Google Scholar
Dodangeh, E., Afzalimehr, H., 2022. Incipient motion of sediment particles in the presence of bed forms under decelerating and accelerating flows. J. Hydrol. Hydromech, 70, 1, 89–102.Search in Google Scholar
Einstein, H.A., Barbarossa, N.L., 1952. River channel roughness. Trans. Am. Soc. Civil Eng., 117, 1, 1121–1132.Search in Google Scholar
Eslamian, S., Okhravi, S., Eslamian, F., 2019. Constructed Wet-land: Hydraulic Design. Taylor and Francis Group, CRC Press, Boca Raton FL, USA, 88 p.Search in Google Scholar
Ferguson, R.I., Sharma, B.P., Hardy, R.J., Hodge, R.A., Warburton, J., 2017. Flow resistance and hydraulic geometry in contrasting reaches of a bedrock channel. Water Resour. Res., 53, 3, 2278–2293.Search in Google Scholar
Ferguson, R., 2007. Flow resistance equations for gravel‐and boulder‐bed streams. Water Resour. Res., 43, 5. https://doi.org/10.1029/2006WR005422Search in Google Scholar
Ferguson, R., 2010. Time to abandon the Manning equation? Earth Surf. Process. Landf., 35, 15, 1873–1876.Search in Google Scholar
Ferguson, R.I., Lewin, J., Hardy, R.J., 2022. Fluvial processes and landforms. Geol. Soc. Lond. Mem., 58, 257–270.Search in Google Scholar
Ferro, V., 2018a. Assessing flow resistance in gravel bed channels by dimensional analysis and self‐similarity. Catena, 169, 119–127.Search in Google Scholar
Ferro, V., 2018b. Flow resistance law under equilibrium bed‐ load transport condition. Flow Meas. Instrum., 64, 1–8.Search in Google Scholar
Franklin, P., Dunbar, M., Whitehead, P., 2008. Flow controls on lowland river macrophytes: a review. Sci. Total Environ., 400, 1–3, 369–378.Search in Google Scholar
Garcia, M., Parker, G., 1993. Experiments on the entrainment of sediment into suspension by a dense bottom current. J. Geophys. Res. Oceans, 98, C3, 4793–4807.Search in Google Scholar
García, M.H., 2008. Sediment transport and morphodynamics. In: García, M.H. (Ed.): Sedimentation Engineering: Processes, Measurements, Modeling, and Practice. Manuals and reports on engineering practice number 110. American Society of Civil Engineers, Reston, pp. 21–163.Search in Google Scholar
Hodge, R.A., Voepel, H., Leyland, J., Sear, D.A., Ahmed, S., 2020. X-ray computed tomography reveals that grain protrusion controls critical shear stress for entrainment of fluvial gravels. Geology, 48, 2, 149–153.Search in Google Scholar
Julien, P.Y., 1995. Erosion and Sedimentation. Cambridge University Press. Melbourne, USA.Search in Google Scholar
Malakar, P., Das, R., 2021. Relative role of sediment entrainments on log-law parameters of longitudinal velocity distributions in mobile bed flows. J. Hydrol. Hydromech, 69, 3, 243–254.Search in Google Scholar
McKie, C.W., Juez, C., Plumb, B.D., Annable, W.K., Franca, M.J., 2021. How large immobile sediments in gravel bed rivers impact sediment transport and bed morphology. J. Hydraul. Eng., 147, 2, 04020096. https://doi.org/10.1061/(ASCE)HY.1943-7900.0001842Search in Google Scholar
Mendicino, G., Colosimo, F., 2019. Analysis of flow resistance equations in gravel‐bed rivers with intermittent regimes: Calabrian fiumare data set. Water Resour. Res., 55, 8, 7294–7319.Search in Google Scholar
Mewis, P., 2021. Estimation of vegetation-induced flow resistance for hydraulic computations using airborne laser scanning data. Water, 13, 13, 1864. https://doi.org/10.3390/w13131864Search in Google Scholar
Moriasi, D., Gitau, M., Pai, N., Daggupati, P., 2015. Hydrologic and water quality models: Performance measures and evaluation criteria. Trans. ASABE (American Society of Agricultural and Biological Engineers), 58, 6, 1763–1785.Search in Google Scholar
Naderi, M., Afzalimehr, H., Dehghan, A., Darban, N., Nazari-Sharabian, M., Karakouzian, M., 2022. Field study of three-parameter flow resistance model in rivers with vegetation patch. Fluids, 7, 8, 284. https://doi.org/10.3390/fluids7080284Search in Google Scholar
Namaee, M.R., Sui, J., Whitcombe, T., 2017. A revisit of different models for flow resistance in gravel-bed rivers and hydraulic flumes. Int. J. River Basin Manage., 15, 3, 277–286.Search in Google Scholar
Nezu, I., Nakagawa, H., 1993. Turbulence in Open Channel Flows. IAHR Monograph, A.A. Balkema, Rotterdam. Nicosia, A., Carollo, F.G., Ferro, V., 2023. Evaluating the influence of boulder arrangement on flow resistance in gravel-bed channels. J. Hydrol., 621, 129610. https://doi.org/10.1016/j.jhydrol.2023.129610Search in Google Scholar
Okhravi, S., 2022. The use of the Manning equation is not safe for different river types. What are the alternatives? In: Proc. 34th Conference of Young Hydrologists Professionals in Water Sciences. International Hydrological Program of UNESCO, Slovak Hydrometeorological Institute, November 10, Bratislava, Slovakia.Search in Google Scholar
Okhravi, S., Gohari, S., 2020. Form friction factor of armored riverbeds. Can. J. Civ. Eng., 47, 11, 1238–1248.Search in Google Scholar
Okhravi, S., Schügerl, R., Velísková, Y., 2022a. Flow resistance in lowland rivers impacted by distributed aquatic vegetation. Water Resour. Manage., 36, 2257–2273.Search in Google Scholar
Okhravi, S., Sokáč, M., Velísková, Y., 2022b. Three-dimensional numerical modeling of water temperature distribution in the Rozgrund Reservoir, Slovakia. Acta Hydrologica Slovaca, 23, 2, 305–316.Search in Google Scholar
Okhravi. S., Eslamian, S., 2022. Form resistance prediction in gravel-bed rivers. In: Eslamian, S., Eslamian, F. (Eds.): Flood Handbook. Taylor and Francis Group, CRC Press, pp. 125–138.Search in Google Scholar
Powell, D.M., 2014. Flow resistance in gravel-bed rivers: Progress in research. Earth Sci. Rev., 136, 301–338.Search in Google Scholar
Rickenmann, D., Recking, A., 2011. Evaluation of flow resistance in gravel-bed rivers through a large field data set. Water Re-sour. Res., 47, 7. https://doi.org/10.1029/2010WR009793Search in Google Scholar
Schügerl, R., Velísková, Y., Sočuvka, V., Dulovičová, R., 2020. Effect of aquatic vegetation on Manning roughness coefficient value-case study at the Šúrsky channel. Acta Hydrologica Slovaca, 21, 1, 123–129.Search in Google Scholar
Shields, A., 1936. Application of similarity principles and turbulence research to bedload movement. PhD Thesis. Berlin, Germany: Mitteilungen der Preussischen Versuchsanstalt für Wasserbau und Schiffbau, Technischen Hochschule Berlin. (In German.)Search in Google Scholar
Song, S., Schmalz, B., Fohrer, N., 2014. Simulation and comparison of stream power in-channel and on the floodplain in a German lowland area. J. Hydrol. Hydromech., 62, 2, 133–144.Search in Google Scholar
Song, S., Schmalz, B., Xu, Y.P., Fohrer, N., 2017. Seasonality of roughness-the indicator of annual river flow resistance condition in a lowland catchment. Water Resour. Manage., 31, 11, 3299–3312.Search in Google Scholar
Sulaiman, M.S., Sinnakaudan, S.K., Azhari, N.N., Abidin, R.Z., 2017. Behavioral of sediment transport at lowland and mountainous rivers: a special reference to selected Malaysian rivers. Environ. Earth Sci., 76, 7, 300. https://doi.org/10.1007/s12665-017-6620-ySearch in Google Scholar
Thomas, C., Stamataki, I., Rosselló-Geli, J., 2023. Reconstruction of the 1974 flash flood in Sóller (Mallorca) using a hydraulic 1D/2D model. J. Hydrol. Hydromech, 71, 1, 49–63.Search in Google Scholar
Van Rijn, L.C., 1984. Sediment transport, part III: bed forms and alluvial roughness. J. Hydraul. Eng., 110, 12, 1733–1754. Search in Google Scholar
Vanoni, V.A., Brooks, N.H., 1957. Laboratory studies of the roughness and suspended load of alluvial streams (No. 11). US Army Engineer Division, Missouri River.Search in Google Scholar
Venditti, J.G., 2013. Bedforms in sand-bedded rivers. In: Bishop, M.P., Shroder, J.F. (Eds.): Treatise on Geomorphology. Vol 3. Remote Sensing and GIScience in Geomorphology. Elsevier Academic Press.Search in Google Scholar
Willemsen, P.W., Horstman, E.M., Bouma, T.J., Baptist, M.J., Van Puijenbroek, M.E., Borsje, B.W., 2022. Facilitating salt marsh restoration: the importance of event-based bed level dynamics and seasonal trends in bed level change. Front. Mar. Sci., 8, 793235. https://doi.org/10.3389/fmars.2021.793235Search in Google Scholar
Willmott, C.J., Robeson, S.M., Matsuura, K., 2012. A refined index of model performance. Int. J. Climatol, 32, 13, 2088–2094.Search in Google Scholar
Wright, S., Parker, G., 2004. Flow resistance and suspended load in sand-bed rivers: simplified stratification model. J. Hydraul. Eng., 130, 8, 796–805.Search in Google Scholar
Yalin, M.S., 1972. Mechanics of Sediment Transport. 1st Ed. Pergamon Press, Oxford, Toronto.Search in Google Scholar
Yang, S.Q., Tan, S.K., Lim, S.Y., 2005. Flow resistance and bed form geometry in a wide alluvial channel. Water Resour. Res., 41, 9. https://doi.org/10.1029/2005WR004211Search in Google Scholar
Yen, B.C., 2002. Open channel flow resistance. J. Hydraul. Eng., 128, 20–39.Search in Google Scholar
Zomer, J.Y., Vermeulen, B., Hoitink, A.J., 2023. Coexistence of two dune scales in a lowland river. Earth Surf. Dynam. Discuss. (Preprint). https://doi.org/10.5194/esurf-2023-12. (In review)Search in Google Scholar
Zwolenik, M., Michalec, B., 2023. Effect of water surface slope and friction slope on the value of the estimated Manning’s roughness coefficient in gravel-bed streams. J. Hydrol. Hydromech, 71, 1, 80–90.Search in Google Scholar