Abstract:Ice processes in general, and ice jams in particular, play a dominant role in the hydrologic regime of Canadian rivers, often causing extreme floods and affecting the life cycle of many aquatic, terrestrial, and avian species. Various numerical models have been developed to help simulate the formation and consequences of these very dynamic and often destructive jam events. To test and compare the performance of existing models, a series of three tests have been devised and coordinated by a task force appointed… Show more
“…This can be a user‐specified value, applicable to the entire length of the jam, or a model‐generated function of jam thickness (Nezhikhovskiy, ). The latter option is used exclusively herein, on the basis of early runs that indicated improved model performance (Tang and Beltaos, ) as well as on extensive empirical evidence (Beltaos, ; Carson et al ). Thickness of sheet‐ice cover ( h i ).Porosity ( p ) of the rubble comprising the jam, invariably taken as 0.40.Internal friction angle ( φ ) of the rubble comprising the jam, default value = 45°.Ratio of lateral‐to‐longitudinal stresses within the rubble mass ( K 1 ), default value = 0.33. The user's manual offers no other guidance on how to select K 1 ; consequently, the default value has been used in all runs described herein.…”
Section: Selection and Features Of Ice Jam Modelmentioning
confidence: 99%
“…This can be a user-specified value, applicable to the entire length of the jam, or a model-generated function of jam thickness (Nezhikhovskiy, 1964). The latter option is used exclusively herein, on the basis of early runs that indicated improved model performance (Tang and Beltaos, 2008) as well as on extensive empirical evidence (Beltaos, 2001;Carson et al 2011). 8.…”
Section: Upstream and Downstream Limits Of Open-water Andmentioning
confidence: 99%
“…Several public domain models of ice jams are available (e.g. ICEJAM, RIVJAM, Hydrologic Engineering Centre's River Analysis System (HEC‐RAS); Carson et al , ). They are based on similar differential equations (steady‐state one‐dimensional flow; stability of ice rubble, which is considered a granular medium); however, they utilize different solution methods and assumptions concerning the key conditions at the toe (downstream end of the jam).…”
Section: Selection and Features Of Ice Jam Modelmentioning
“…This can be a user‐specified value, applicable to the entire length of the jam, or a model‐generated function of jam thickness (Nezhikhovskiy, ). The latter option is used exclusively herein, on the basis of early runs that indicated improved model performance (Tang and Beltaos, ) as well as on extensive empirical evidence (Beltaos, ; Carson et al ). Thickness of sheet‐ice cover ( h i ).Porosity ( p ) of the rubble comprising the jam, invariably taken as 0.40.Internal friction angle ( φ ) of the rubble comprising the jam, default value = 45°.Ratio of lateral‐to‐longitudinal stresses within the rubble mass ( K 1 ), default value = 0.33. The user's manual offers no other guidance on how to select K 1 ; consequently, the default value has been used in all runs described herein.…”
Section: Selection and Features Of Ice Jam Modelmentioning
confidence: 99%
“…This can be a user-specified value, applicable to the entire length of the jam, or a model-generated function of jam thickness (Nezhikhovskiy, 1964). The latter option is used exclusively herein, on the basis of early runs that indicated improved model performance (Tang and Beltaos, 2008) as well as on extensive empirical evidence (Beltaos, 2001;Carson et al 2011). 8.…”
Section: Upstream and Downstream Limits Of Open-water Andmentioning
confidence: 99%
“…Several public domain models of ice jams are available (e.g. ICEJAM, RIVJAM, Hydrologic Engineering Centre's River Analysis System (HEC‐RAS); Carson et al , ). They are based on similar differential equations (steady‐state one‐dimensional flow; stability of ice rubble, which is considered a granular medium); however, they utilize different solution methods and assumptions concerning the key conditions at the toe (downstream end of the jam).…”
Section: Selection and Features Of Ice Jam Modelmentioning
“…The basic principles of ice jam stability, as formulated by Pariset, Hausser, and Gagnon () and Uzuner and Kennedy (), are common model features for these hydraulic models, whereas the hydraulic roughness of the underside of the ice jam, ice jam grounding, numerical solution algorithms, and other supplementary aspects are handled differently in each hydraulic model. Carson et al () indicated that the overall performances of these hydraulic models are good when calibration data are available, but a lack of detailed measurements may lead to discrepancies among model predictions for the water level downstream of the jam. Moreover, the predictive capability of a hydraulic model is hampered by the brevity of the event and the ever changing flow and ice conditions (Beltaos, Rowsell, & Tang, ; Blackburn & Hicks, ).…”
Prediction of the peak break‐up water level, which is the maximum instantaneous stage during ice break‐up, is desirable to allow effective ice flood mitigation, but traditional hydrologic flood routing techniques are not efficient in addressing the large uncertainties caused by numerous factors driving the peak break‐up water level. This research provides a probability prediction framework based on vine copulas. The predictor variables of the peak break‐up water level are first chosen, the pair copula structure is then constructed by using vine copulas, the conditional density distribution function is derived to perform a probability prediction, and the peak break‐up water level value can then be estimated from the conditional density distribution function given the conditional probability and fixed values of the predictor variables. This approach is exemplified using data from 1957 to 2005 for the Toudaoguai and Sanhuhekou stations, which are located in the Inner Mongolia Reach of the Yellow River, and the calibration and validation periods are divided at 1986. The mean curve of the peak break‐up water level estimated from the conditional distribution function can capture the tendency of the observed series at both the Toudaoguai and Sanhuhekou stations, and more than 90% of the observed values fall within the 90% prediction uncertainty bands, which are approximately twice the standard deviation of the observed series. The probability prediction results for the validation period are consistent with those for the calibration period when the nonstationarity of the marginal distributions for the Sanhuhekou station are considered. Compared with multiple linear regression results, the uncertainty bands from the conditional distribution function are much narrower; moreover, the conditional distribution function is more capable of addressing the nonstationarity of predictor variables, and the conclusions are confirmed by jackknife analysis. Scenario predictions for cases in which the peak break‐up water level is likely to be higher than the bankfull water level can also be conducted based on the conditional distribution function, with good performance for the two stations.
“…There are several ways an ice jam can create complexities with the normal river flow causing serious economic and ecological effects (Prowse et al, 1994;Beltaos et al, 2001). Most scientific literatures (e.g., Bolsenga, 1968;Henoch, 1973;Smith 1980;Beltaos, 1983;Lu et al, 1999;She et al, 2006;Kalra and Ahmad, 2012;Paz et al, 2013;Carson et al, 2011) have depicted the ice jam-induced flooding and other effects on ecosystem. Growth of ice cover may initiate swift increase in river water level instigating inundation and destruction to property and infrastructures such as bridges, roads, and buildings.…”
River ice cover is a reoccurring phenomenon in the Northern United States every year. Sheets and layers of ice result in a rise of water surface elevation and may lead to ice jams in a river. This research explains the modeling of a river reach through Northern Illinois containing a structural weir and how the water profile is effected during ice cover and ice jam events. The Hydraulic Engineering Center's River Analysis System was used in conjunction with Esri ArcMap software to model a portion of the river for analysis. The study area of the Rock River flowing through Oregon, IL is known to freeze and ice over during the winter months in Northern Illinois. Data from the United States Geological Survey and National Oceanic and Atmospheric Administration were utilized to obtain cross-section and discharge measurements. The impacts of an ice jam occurring upstream of the weir and downstream of the weir were studied. The effects of the ice jam on the upstream water levels were also evaluated to observe if any flooding may occur inside the town or even farther upstream. Results of the ice cover and ice jam data were then compared to those of the Rock River under normal open flow conditions thus observing the change in water level, Froude number, and flow velocity. Results from this study help to point out the significance of ice jam occurrences and their effects on inline structures and future flooding concerns in the surrounding area.
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