TY - JOUR
T1 - Hydraulic Reconstruction of the 1818 Giétro Glacial Lake Outburst Flood
AU - Ancey, C.
AU - Bardou, E.
AU - Funk, M.
AU - Huss, M.
AU - Werder, M. A.
AU - Trewhela, T.
N1 - Funding Information:
. The script and data used in our computations are available from the figshare data repository ( supporting information . In Appendix , we explain how the incoming flow rate was calculated using GERM and how various functions related to the lake geometry were obtained. In Appendix , we derive equations to . The authors acknowledge the support of the EPFL Antenne du Valais (Marc‐André Berclaz). We thank Prof. Patricio Bohorquez (University of Jaén) for his additional simulations, Dr. Christophe Lambiel from the University of Lausanne and Pierre Corboz for sharing their geomorphological and historical data, and all the students from the EPFL's Civil Engineering Department who worked on the project (Félix Besson, Barthlmy Catteau, Vincent Mayoraz, Daniel Pace, and Martin Praz). Vincent Bain (from Toraval France) created Figure https://doi.org/10.6084/m9.figshare.7844972 ). The topographic material (DHM25, SwissAlti3D, and Siegried) was provided by the Swiss Federal Office of Topography (SwissTopo; https://shop.swisstopo.admin.ch/en/products/height_models/DOM ). An electronic supplement (the ) brings together the data, additional information, mathematical proofs, and numerical tests. The authors thank Prof. Paul Carling, the Associate Editor, and two anonymous reviewers who were generous with their time and critical advice. In this appendix, we derive the equations used in section
Funding Information:
The authors acknowledge the support of the EPFL Antenne du Valais (Marc-Andr? Berclaz). We thank Prof. Patricio Bohorquez (University of Ja?n) for his additional simulations, Dr. Christophe Lambiel from the University of Lausanne and Pierre Corboz for sharing their geomorphological and historical data, and all the students from the EPFL's Civil Engineering Department who worked on the project (F?lix Besson, Barthlmy Catteau, Vincent Mayoraz, Daniel Pace, and Martin Praz). Vincent Bain (from Toraval France) created Figure. The script and data used in our computations are available from the figshare data repository (https://doi.org/10.6084/m9.figshare.7844972). The topographic material (DHM25, SwissAlti3D, and Siegried) was provided by the Swiss Federal Office of Topography (SwissTopo; https://shop.swisstopo.admin.ch/en/products/height_models/DOM). An electronic supplement (the supporting information) brings together the data, additional information, mathematical proofs, and numerical tests. The authors thank Prof. Paul Carling, the Associate Editor, and two anonymous reviewers who were generous with their time and critical advice. In this appendix, we derive the equations used in section. In Appendix, we explain how the incoming flow rate was calculated using GERM and how various functions related to the lake geometry were obtained. In Appendix, we derive equations to.
Publisher Copyright:
©2019. The Authors.
PY - 2019/11/1
Y1 - 2019/11/1
N2 - In the spring of 1818, ice avalanches from the Giétro Glacier created an ice dam, which in turn formed a glacial lake in the Drance Valley (Canton of Valais, Switzerland). Today, its maximum volume is estimated to have been 25×106 m3. Cantonal authorities commissioned an engineer named Ignaz Venetz to mitigate the risk of the ice dam's failure. He supervised the construction of a tunnel through which a large volume of water was drained as the lake rose (9×106 m3 according to his estimates and 11×106 m3 according to our model). After 2.5 days of slow drainage, the ice dam failed on 16 June 1818 and caused major flooding in the Drance Valley up to 40 km downstream, resulting in about 40 deaths. Venetz's lake monitoring notes, numerous testimonies gathered in the disaster's aftermath, and our field survey have made it possible to collect a wealth of information on this event, which is one of the world's major documented glacial lake outburst floods. Reconstructing major outburst floods remains challenging because not only do they involve enormous volumes of water spreading over long distances but they are also associated with additional physical processes such as massive erosion; intense transport of ice, sediment, and debris; and damage to vegetation and buildings. This paper attempts to reconstruct the 1818 Giétro flood by focusing on its water component. We develop a simple model to estimate the initial hydrograph during the slow drainage and failure phases. The flood's features are deduced by solving the shallow-water equations numerically. The computational framework involves six free parameters, of which five are constrained by physical considerations. Using iterative manual parameter adjustments, we matched the numerical simulations to the historical data. We found that the peak discharge was close to 14,500 m3/s, the flood's front velocity was about 6 m/s, and flow depth varied considerably along the River Drance's bed (from 30 m just downstream of the ice dam to 2 m on the alluvial fan, 24 km west of the dam). To achieve a good agreement between computations and historical data, we had to select a high value for the Manning friction coefficient n (with n as large as 0.08 s/m1/3). As the Drance Valley is narrow, high flow resistance caused the flood's leading edge to behave like a plug, moving at a fairly constant velocity, with little dependence on what happened behind it. This result may explain why a simple flood routing model is able to reproduce the flood's features, because in an Alpine valley, a lateral spreading of the water volume is limited.
AB - In the spring of 1818, ice avalanches from the Giétro Glacier created an ice dam, which in turn formed a glacial lake in the Drance Valley (Canton of Valais, Switzerland). Today, its maximum volume is estimated to have been 25×106 m3. Cantonal authorities commissioned an engineer named Ignaz Venetz to mitigate the risk of the ice dam's failure. He supervised the construction of a tunnel through which a large volume of water was drained as the lake rose (9×106 m3 according to his estimates and 11×106 m3 according to our model). After 2.5 days of slow drainage, the ice dam failed on 16 June 1818 and caused major flooding in the Drance Valley up to 40 km downstream, resulting in about 40 deaths. Venetz's lake monitoring notes, numerous testimonies gathered in the disaster's aftermath, and our field survey have made it possible to collect a wealth of information on this event, which is one of the world's major documented glacial lake outburst floods. Reconstructing major outburst floods remains challenging because not only do they involve enormous volumes of water spreading over long distances but they are also associated with additional physical processes such as massive erosion; intense transport of ice, sediment, and debris; and damage to vegetation and buildings. This paper attempts to reconstruct the 1818 Giétro flood by focusing on its water component. We develop a simple model to estimate the initial hydrograph during the slow drainage and failure phases. The flood's features are deduced by solving the shallow-water equations numerically. The computational framework involves six free parameters, of which five are constrained by physical considerations. Using iterative manual parameter adjustments, we matched the numerical simulations to the historical data. We found that the peak discharge was close to 14,500 m3/s, the flood's front velocity was about 6 m/s, and flow depth varied considerably along the River Drance's bed (from 30 m just downstream of the ice dam to 2 m on the alluvial fan, 24 km west of the dam). To achieve a good agreement between computations and historical data, we had to select a high value for the Manning friction coefficient n (with n as large as 0.08 s/m1/3). As the Drance Valley is narrow, high flow resistance caused the flood's leading edge to behave like a plug, moving at a fairly constant velocity, with little dependence on what happened behind it. This result may explain why a simple flood routing model is able to reproduce the flood's features, because in an Alpine valley, a lateral spreading of the water volume is limited.
KW - dambreak
KW - flood
KW - glacial lake outburst flood
KW - sediment transport
UR - http://www.scopus.com/inward/record.url?scp=85074862757&partnerID=8YFLogxK
U2 - 10.1029/2019WR025274
DO - 10.1029/2019WR025274
M3 - Article
AN - SCOPUS:85074862757
VL - 55
SP - 8840
EP - 8863
JO - Water Resources Research
JF - Water Resources Research
SN - 0043-1397
IS - 11
ER -