Comparing Methods for Computing the Time of Concentration in a Medium-Sized Hungarian Catchment

Author:

Nagy E. D.1,Torma P.2,Bene K.3

Affiliation:

1. Msc Student, Budapest University of Technology and Economics

2. Assistant Professor, Budapest University of Technology and Economics

3. Associate Professor, Széchenyi István University

Abstract

Abstract One of the most often-used parameters that describes morphology and runoff from a watershed is the time of concentration (Tc). At gauged watersheds, Tc can be determined using rainfall and a runoff hydrograph, while for ungauged watersheds, empirical equations are used. A good initial estimate of Tc greatly improves the accuracy of runoff predictions. In our study, we applied 14 empirical equations to determine Tc. Tarján Creek, which is located in northeastern Hungary, was selected as the trial gauged watershed. It is located in a mountainous region with an area of 72 km2. The input parameters for the empirical equations were determined using geoinformatical tools. To evaluate the accuracy of the empirical equations, HEC-HMS was used to model the runoff. Using the measured runoff data, both continuous and event-based models were calibrated. For direct runoff, Clark’s unit hydrograph was selected. Tc is one of the input parameters for this model. After the calibration, the estimates from the empirical equations for Tc were compared to the HEC-HMS calibrated values for each subwatershed. The empirical estimates varied greatly. The Wisnovszky-equation, which is most often used in Hungary, underestimated Tc.

Publisher

Walter de Gruyter GmbH

Reference11 articles.

1. Bene, K. – Torma, P. – Keve, G. – Hajnal, G. (2015) “Impact of climate change on the Eger Creek Watershed”, In: Gribovszki, Z., Hlavčová, K., Kalicz, P., Kohnová, S., and Carr G. (eds.) Hydro-Carpath-2015, Catchment processes in regional hydrology: Linking experiments and modelling in Carpathian drainage basins. Vienna, Austria, Oct. 29, 2015

2. Cunge, J. A. – Holly, F. M. Jr. – Verwey A. (1980)Practical Aspects of Computational River Hydraulics. Pitman, London.

3. Fang, X. – Asquith, W. H. – Garcia, C. A. – Cleveland, T. G. – Thompson, D. – Malla, R. (2005) “Literature review on timing parameters for hydrographs”, Project Report 0-4696-1, Dept. of Civil Eng., Lamar University, Beaumont, TX.

4. Grimaldi, S. – Petroselli, A. – Tauro, F. – Porfiri, M. (2012) “Time of concentration: a paradox in modern hydrology”, Hydrological Sciences Journal, 57(2), pp. 217-228.

5. HEC (2000)Technical Reference Manual, Hydrologic Modelling System HEC-HMS, Hydrologic Engineering Center, US Army Corps of Engineering

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