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Matthew S. Horritt

Researcher at University of Bristol

Publications -  46
Citations -  7942

Matthew S. Horritt is an academic researcher from University of Bristol. The author has contributed to research in topics: Flood myth & Floodplain. The author has an hindex of 34, co-authored 46 publications receiving 7184 citations. Previous affiliations of Matthew S. Horritt include University of Leeds.

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Evaluation of 1D and 2D numerical models for predicting river flood inundation

TL;DR: In this article, 1D and 2D models of flood hydraulics (HEC-RAS, LISFLOOD-FP and TELEMAC-2D) are tested on a 60 km reach of the river Severn, UK.
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A simple inertial formulation of the shallow water equations for efficient two-dimensional flood inundation modelling.

TL;DR: In this paper, a new set of equations derived from 1D shallow water theory for use in 2D storage cell inundation models where flows in the x and y Cartesian directions are decoupled is presented.
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Uncertainty in the calibration of effective roughness parameters in HEC-RAS using inundation and downstream level observations

TL;DR: In this article, an uncertainty analysis of the unsteady flow component of the one-dimensional model HEC-RAS within the generalised likelihood uncertainty estimation (GLUE) is presented.
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Assessing the uncertainty in distributed model predictions using observed binary pattern information within GLUE

TL;DR: This paper extends the generalized likelihood uncertainty estimation (GLUE) technique to estimate spatially distributed uncertainty in models conditioned against binary pattern data contained in flood inundation maps and reveals the spatial structure in simulation uncertainty and simultaneously enables mapping of flood probability predicted by the model.
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Simple spatially-distributed models for predicting flood inundation: A review

TL;DR: In this paper, the authors review the theoretical basis for modelling floodplain flow with simplified hydraulic treatments based on a dimensional analysis of the one-dimensional shallow water equations and then review how such schemes can be applied in practice and consider issues of space discretization, time discretisation and model parameterisation, before going on to consider model assessment procedures.