Flooding in urban drainage systems: coupling hyperbolic conservation laws for sewer systems and surface flow

SUMMARYIn this paper, we propose a model for a sewer network coupled to surface flow and investigate it numerically. In particular, we present a new model for the manholes in storm sewer systems. It is derived using the balance of the total energy in the complete network. The resulting system of equ...

Full description

Saved in:
Bibliographic Details
Published inInternational journal for numerical methods in fluids Vol. 76; no. 11; pp. 789 - 810
Main Authors Borsche, R., Klar, A.
Format Journal Article
LanguageEnglish
Published Bognor Regis Blackwell Publishing Ltd 20.12.2014
Wiley Subscription Services, Inc
Subjects
Online AccessGet full text

Cover

Loading…
More Information
Summary:SUMMARYIn this paper, we propose a model for a sewer network coupled to surface flow and investigate it numerically. In particular, we present a new model for the manholes in storm sewer systems. It is derived using the balance of the total energy in the complete network. The resulting system of equations contains, aside from hyperbolic conservation laws for the sewer network and algebraic relations for the coupling conditions, a system of ODEs governing the flow in the manholes. The manholes provide natural points for the interaction of the sewer system and the runoff on the urban surface modeled by shallow‐water equations. Finally, a numerical method for the coupled system is presented. In several numerical tests, we study the influence of the manhole model on the sewer system and the coupling with 2D surface flow. Copyright © 2014 John Wiley & Sons, Ltd. The coupling of urban surface flows with the underlying sewer network is considered. Therefore a well‐posed manhole model is developed. The coupled system of a network of hyperbolic PDEs, ODEs and a 2D balance law is investigated in several numerical examples.
Bibliography:ark:/67375/WNG-651KRF1D-3
ArticleID:FLD3957
istex:0D3AD3269AAE87E3F82ECFF4D511AEE09434D154
ObjectType-Article-1
SourceType-Scholarly Journals-1
ObjectType-Feature-2
content type line 23
ISSN:0271-2091
1097-0363
DOI:10.1002/fld.3957