Next Article in Journal
Forecasting Tsunami Hazards Using Ocean Bottom Sensor Data and Classification Predictive Modeling
Previous Article in Journal
Salt Units of the Kribi-Campo Sub-Basin Revisited, Using Offshore 2D Seismic and Boreholes Data: Depositional Context and Petroleum Implications
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Proceeding Paper

A Review of the Prediction Methods for Landslide Runout †

1
Graduate School of Science and Engineering, Hacettepe University, 06800 Ankara, Turkey
2
Institute of Earth and Space Sciences, Eskisehir Technical University, 26555 Eskisehir, Turkey
3
Department of Geological Engineering, Faculty of Engineering, Hacettepe University, 06800 Ankara, Turkey
*
Author to whom correspondence should be addressed.
Presented at the 4th International Electronic Conference on Geosciences, 1–15 December 2022; Available online: https://sciforum.net/event/IECG2022.
Proceedings 2023, 87(1), 3; https://doi.org/10.3390/IECG2022-14604
Published: 16 May 2023
(This article belongs to the Proceedings of The 4th International Electronic Conference on Geosciences)

Abstract

:
Shallow landslides, which are generally triggered by extreme precipitation events, are increasingly becoming common in the world. Societies have had difficulty in keeping up with the exponentially rising rate of shallow landslides in recent years. Despite the considerable progress made in engineering studies, shallow landslides continue to cause considerable damage in different areas of the planet. Therefore, runout analyses are becoming more and more popular ways of building resilience to the negative effects of shallow landslides. Runout analyses are such crucial parts of shallow landslide studies that researchers have been keen to contribute to the existing knowledge on the subject. Earlier research suggested that runout analyses can be studied with empirical–statistical and numerical methods. Although there exist numerous landslide runout studies related to empirical–statistical and numerical solutions, we had not encountered a comparison of empirical–statistical and numerical methods’ advantages and disadvantages in the literature. This research presents an evaluation of the advantages and disadvantages of the runout analysis methods.

1. Introduction

The occurrence of shallow landslides threatens to grow into a full crisis in many societies. The recent shallow landslides are a forceful reminder that engineers should continue to strive for preparation of comprehensive hazard maps. Runout distance is perhaps the most critical part of many tasks for which researchers are responsible during the preparation of the landslide hazard map. Runout analysis not plays a critical role in landslide hazard assessment but also be used in remedial engineering applications such as barriers [1,2]. The forecasting capacity of the shallow landslide runout method is still debated among researchers in efforts to decide the most effective methods. There is no specific method used worldwide for runout analysis. It is possible for researchers to detect landslide runout using different methods. This paper aims to offer a critical point of view in order to allow researchers to compare the advantages of empirical–statistical and numerical methods of runout analysis and decide on the most suitable method according to study needs.

2. Landslide Runout

Landslide runout distance is the travel distance of landslide and is determined by considering and evaluating the path of movement in terms of the event’s start and the end points [3]. Runout distance is also affected by the characteristics of material, topography, land use and land cover, etc. [3,4]. Runout distance prediction is necessary to depict possible inundation areas and appraise risks [5]. Researchers examine runout distance prediction by applying some methods which are empirical–statistical and numerical (Figure 1). This paper was prepared by searching the literature that considers the determination of runout distance by applying these methods. Therefore, necessary knowledge had to be gained in order to compare and discuss both methods in terms of their advantages and disadvantages.

3. Comparisons of the Empirical–Statistical and Numerical Methods

Empirical–statistical and numerical methods have a stated goal of assessing runout distance. Both methods provide clear opportunities to limit potentially disruptive risks. However, it should be emphasized that as far as previous studies are concerned, the contestation of the preference between empirical–statistical and numerical methods is maintained because of the need to consider a comparison of the benefits of both. A simple, publicly available model that can provide accurate results for researchers is often the ideal option for many important studies.
After much deliberation, the more useful method out of the two has been evaluated, the results of which we present in this section. First, empirical–statistical methods are easy to use, practical, require less time for computation, have a general and simple approach, and come with less calculation requirements. It is easy enough to perform statistical analyses and reproduce and apply them in a reasonable time, although they are also realistic. The evaluation of results is automated and generalized, while results are evaluated and interpreted with care [6]. Therefore, researchers are more likely to attempt to use these methods because doing so does not requiring a high level of expertise with respect to statistical knowledge. It should be noted that if a sufficient data set is provided about past landslide events from the field, the future runout distance can be determined approximately by statistical methods [7]. In addition, it should not be neglected to emphasize the disadvantages of empirical–statistical methods. It is an undeniable fact that they evaluate the results approximately. Another drawback of these methods is that accurate assessments with them may not be possible in a complex environment. Due to the neglect of the initial material, there may occur conceptual confusion in empirical method [8]. In statistical methods, volume information is also not considered. For instance, debris flow volume may have a more or less than real value in statistical methods [9,10]. It is not easy to predict protruding and uneven areas with the naked eye on the modeled estimated surface [8]. Although statistical methods are powerful and easy to use, it may not be possible to develop a reliable empirical statistical correlation in the absence of sufficient data [11]. The statistical method’s success in academic applications is based on an assessment of the plentiful data available for shallow landslide analyses. Despite having comprehensive datasets, there may also be blunders in the results. Moreover, the utilization of software has increased for both methods of runout analyses because they offer realistic simulations as well as increase the chance of acting against future dangers with their effective visual data. While DebrisFlow Predictor [4] and Flow-R [12] are empirical software used to model runout distance, RAMMS [13], DAN3D [14], r.avaflow [15] and TITAN2D [16] are popularly used in numerical analyses studies. For example, Paudel et al. [17] preferred to choose empirical methods for debris flow runout analysis by utilizing the Flow-R software. Abraham et al. [18] and Bayissa [9] also used RAMMS software in order to model debris flow runout. Thanks to advances in software, tremendous progress has been made in numerical runout evaluations in recent years so that they can provide opportunities to perform quantitative risk assessments. Additionally, numerical analysis simulations enable better characterization of the effect of the initial volume in simulations [6]. Not only do researchers examine runout areas in detail, but also, they access more data at the end of utilizing numerical methods. As far as more exact quantitative evaluation is concerned, numerical methods are undoubtedly much better than empirical methods. On the other hand, with respect to its time-consuming nature, it is hard to reach the same conclusion. More time needs to be allotted to the calculation of the runout distance in numerical analyses. Furthermore, numerical models offer the opportunity to make examinations in detail, but it can be a problem to work with these models in applications where rapid decision-making is required because it is difficult to obtain rheological parameters and it takes time to prepare simulations of all possibilities [6]. It is also very difficult to reflect the parameters taken from the field and required for numerical models in the laboratory environment [5]. Although there have been significant developments in runout analysis with numerical models in recent years, if the precision of the selection of model parameters is considered, it is difficult to model debris flow runout more realistically because doing so greatly affects the model results [5,19,20,21,22,23]. Numerical models are complex, and at the same time their analyses are costly [24]. The fact that numerical analyzes are carried out by experts who are also experienced with respect to numerical analyses is one of the limitations of choosing these solutions [25].

4. Discussion and Conclusions

Even though numerical methods have many challenges, it is possible to come across many studies using numerical methods in the literature. It is clear that, when properly used, both methods will be highly effective considering the project requirements. For all the disadvantages of empirical–statistical methods, researchers know how to get by with them and often prefer them. Nevertheless, it is possible to assert that, considering their advantages, empirical–statistical methods are frequently better alternatives to reinforce runout analysis. Determination of shallow landslides runout distance is a serious global problem that must be researched. Rising demand for runout distance research causes us to need more suitable methods of determination. Therefore, inspired by researchers, this research provides comprehensive summarization of the advantages and disadvantages of runout analyses in order to address them in the foreseeable future. It also contributes to the comparison of runout methods for assessing shallow landslide phenomena and highlights the high efficiency of empirical–statistical runout methods. It seems that empirical–statistical runout methods will continue to be the preferred alternative methods with which to mitigate the shallow landslide hazards in the future of mankind.

Author Contributions

Conceptualization, C.G. and H.A.N.; methodology, H.A.N. and M.P.K.; investigation, M.P.K.; resources, M.P.K.; data curation, M.P.K.; writing—original draft preparation, M.P.K.; writing—review and editing, H.A.N.; supervision, C.G. and H.A.N. All authors have read and agreed to the published version of the manuscript.

Funding

This research received no external funding.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

Not applicable.

Acknowledgments

This work was produced from the Ph.D. thesis of Muge Pinar Komu, supervised by Candan Gokceoglu and Hakan Ahmet Nefeslioglu.

Conflicts of Interest

The authors declare no conflict of interest.

References

  1. Mancarella, D.; Hungr, O. Analysis of run-up of granular avalanches against steep, adverse slopes and protective barriers. Can. Geotech. J. 2010, 47, 827–841. [Google Scholar] [CrossRef]
  2. Yang, L.; Wei, Y.; Wang, W.; Zhu, S. Numerical Runout Modeling Analysis of the Loess Landslide at Yining, Xinjiang, China. Water 2019, 11, 1324. [Google Scholar] [CrossRef]
  3. Zahra, T. Quantifying uncertainties in Landslide Runout Modelling. Master’s Thesis, Faculty of Geo-Information Science and Earth Observation, University of Twente, Enschede, The Netherlands, January 2010. [Google Scholar]
  4. Gutrie, R.; Befus, A. DebrisFlow Predictor: An agent-based runout program for shallow landslides. Nat. Hazards Earth Syst. Sci. 2021, 21, 1029–1049. [Google Scholar] [CrossRef]
  5. McDougall, S. 2014 Canadian Geotechnical Colloquium: Landslide runout analysis — current practice and challenges. Can. Geotech. J. 2017, 54, 605–620. [Google Scholar] [CrossRef]
  6. Peruzzetto, M.; Mangeney, A.; Grandjean, G.; Levy, C.; Thiery, Y.; Rohmer, J.; Lucas, A. Operational Estimation of Landslide Runout: Comparison of Empirical and Numerical Methods. Geosciences 2020, 10, 424. [Google Scholar] [CrossRef]
  7. Clark, B. Numerical Modelling of Debris Flow Hazards using Computational Fluid Dynamics. Master’s Thesis, Department of Civil and Environmental Engineering, Norwegian University of Science and Technology, Trondheim, Norway, 2018. [Google Scholar]
  8. Milledge, D.G.; Densmore, A.L.; Bellugi, D.; Rosser, N.J.; Watt, J.; Li, G.; Oven, K.J. Simple rules to minimise exposure to coseismic landslide hazard. Nat. Hazards Earth Syst. Sci. 2019, 19, 837–856. [Google Scholar] [CrossRef]
  9. Bayissa, L.F. Back calculation of debris flow run-out & entrainment using the voellmy rheology. Master’s Thesis, Department of Civil and Environmental Engineering, Norwegian University of Science and Technology, Trondheim, Norway, 2017. [Google Scholar]
  10. Rickenmann, D. Runout prediction methods. In Debris-flow Hazards and Related Phenomena; Jakob, M., Hungr, O., Eds.; Springer Praxis Books, Springer: Berlin, Heidelberg, Germany, 2005; pp. 305–324. [Google Scholar] [CrossRef]
  11. Chen, W.; Chen, Y.; Tsangaratos, P.; Ilia, I.; Wang, X. Combining Evolutionary Algorithms and Machine Learning Models in Landslide Susceptibility Assessments. Remote. Sens. 2020, 12, 3854. [Google Scholar] [CrossRef]
  12. Horton, P.; Jaboyedoff, M.; Rudaz, B.; Zimmermann, M. Flow-R, a model for susceptibility mapping of debris flows and other gravitational hazards at a regional scale. Nat. Hazards Earth Syst. Sci. 2013, 13, 869–885. [Google Scholar] [CrossRef]
  13. Christen, M.; Kowalski, J.; Bartelt, P. RAMMS. Numerical simulation of dense snow avalanches in three-dimensional terrain. Cold Reg. Sci. Technol. 2010, 63, 1–14. [Google Scholar] [CrossRef]
  14. Hungr, O.; McDougall, S. Two numerical models for landslide dynamic analysis. Comput. Geosci. 2009, 35, 978–992. [Google Scholar] [CrossRef]
  15. Mergili, M.; Fischer, J.-T.; Krenn, J.; Pudasaini, S.P.R. avaflow v1, an advanced open-source computational framework for the propagation and interaction of two-phase mass flows. Geosci. Model Dev. 2017, 10, 553–569. [Google Scholar] [CrossRef]
  16. Pitman, E.B.; Nichita, C.C.; Patra, A.; Bauer, A.; Sheridan, M.; Bursik, M. Computing granular avalanches and landslides. Phys. Fluids 2003, 15, 3638–3646. [Google Scholar] [CrossRef]
  17. Paudel, B.; Fall, M.; Daneshfar, B. GIS-based modeling of debris flow runout susceptibility in Kulekhani Watershed, Nepal. In Proceedings of the 4th International Conference on Civil, Structural and Transportation Engineering (ICCSTE’19), Ottawa, ON, Canada, 11–12 June 2019. Paper No. ICCSTE 140. [Google Scholar]
  18. Abraham, M.T.; Satyam, N.; Reddy, S.K.P.; Pradhan, B. Runout modeling and calibration of friction parameters of Kurichermala debris flow, India. Landslides 2021, 18, 737–754. [Google Scholar] [CrossRef]
  19. Beguería, S.; Van Asch, T.W.J.; Malet, J.-P.; Gröndahl, S. A GIS-based numerical model for simulating the kinematics of mud and debris flows over complex terrain. Nat. Hazards Earth Syst. Sci. 2009, 9, 1897–1909. [Google Scholar] [CrossRef]
  20. Hsu, S.M.; Chiou, L.B.; Lin, G.F.; Chao, C.H.; Wen, H.Y.; Ku, C.Y. Applications of simulation technique on debris-flow hazard zone delineation: A case study in Hualien County, Taiwan. Nat. Hazards Earth Syst. Sci. 2010, 10, 535–545. [Google Scholar] [CrossRef]
  21. Melo, R.; van Asch, T.; Zêzere, J.L. Debris flow run-out simulation and analysis using a dynamic model. Nat. Hazards Earth Syst. Sci. 2018, 18, 555–570. [Google Scholar] [CrossRef]
  22. O’Brien, J.S.; Julien, P.Y.; Fullerton, W.T. Two-Dimensional Water Flood and Mudflow Simulation. J. Hydraul. Eng. 1993, 119, 244–261. [Google Scholar] [CrossRef]
  23. Scheidl, C.; Rickenmann, D.; McArdell, B.W. Runout prediction of debris flows and similar mass movements. In Landslide Science and Practice; Margottini, C., Canuti, P., Sassa, K., Eds.; Springer: Berlin/Heidelberg, Germany, 2013; pp. 221–229. [Google Scholar] [CrossRef]
  24. Motamedi, M. Quantitative landslide hazard assessment in regional scale using statistical modeling techniques. Ph.D. Thesis, The Graduate Faculty of The University of Akron, Akron, OH, USA, 2013. [Google Scholar]
  25. Khalkhali, A.B.; Koochaksaraei, M.K. Evaluation of limit equilibrium and finite element methods in slope stability analysis case study of Zaremroud landslide, Iran. Comput. Eng. Phys. Model. 2019, 2, 1–15. [Google Scholar] [CrossRef]
Figure 1. Runout distance prediction methods.
Figure 1. Runout distance prediction methods.
Proceedings 87 00003 g001
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content.

Share and Cite

MDPI and ACS Style

Komu, M.P.; Nefeslioglu, H.A.; Gokceoglu, C. A Review of the Prediction Methods for Landslide Runout. Proceedings 2023, 87, 3. https://doi.org/10.3390/IECG2022-14604

AMA Style

Komu MP, Nefeslioglu HA, Gokceoglu C. A Review of the Prediction Methods for Landslide Runout. Proceedings. 2023; 87(1):3. https://doi.org/10.3390/IECG2022-14604

Chicago/Turabian Style

Komu, Muge Pinar, Hakan Ahmet Nefeslioglu, and Candan Gokceoglu. 2023. "A Review of the Prediction Methods for Landslide Runout" Proceedings 87, no. 1: 3. https://doi.org/10.3390/IECG2022-14604

Article Metrics

Back to TopTop