ASSESSING SUSCEPTIBILITY AND TIMING OF SHALLOW LANDSLIDE AND DEBRIS FLOW INITIATION IN THE OREGON COAST RANGE, USA

Effective management of debris-flow hazard relies on accurate assessments of debris-flow susceptibility. Mathematical models of rainfall infiltration and slope stability can be applied to predict the temporal and spatial variation of debris-flow susceptibility. These models require high-resolution (<10 m) topographic data, as well as (ideally also high-resolution) data on initial groundwater conditions, physical properties of near-surface earth materials, depth to bedrock, and rainfall. A case study from the Oregon Coast Range, USA illustrates the use of generalized data from a soil survey, limited field measurements, and simple mod- els to parameterize a combined infiltration and slope stability model for predicting debris-flow timing and source-area locations. Although the model over-pre- dicts the extent of debris-flow source areas, results are consistent with mapping which shows channels to be the preferred source areas. Simulation of a November 1996 storm that produced debris flows in the study area indicates that instability probably developed near the end of the period of most intense rainfall; how- ever precise timing of debris flows in the study area is unknown. Model results also indicate that differences in rainfall interception between forested and logged areas may account at least in part for the observed dif- ferences in debris-flow susceptibility.

[1]  John E. Costa,et al.  Debris Flows/Avalanches: Process, Recognition, and Mitigation , 1987 .

[2]  Sarah B. Christian,et al.  Gravitational stability of three-dimensional stratovolcano edifices , 2000 .

[3]  Rex L. Baum,et al.  Modeling rainfall conditions for shallow landsliding in Seattle, Washington , 2008 .

[4]  W. Dietrich,et al.  The contribution of bedrock groundwater flow to storm runoff and high pore pressure development in hollows , 1987 .

[5]  C. Daly,et al.  A Statistical-Topographic Model for Mapping Climatological Precipitation over Mountainous Terrain , 1994 .

[6]  R. Moore,et al.  PHYSICAL HYDROLOGY AND THE EFFECTS OF FOREST HARVESTING IN THE PACIFIC NORTHWEST: A REVIEW 1 , 2005 .

[7]  Ronaldo I. Borja,et al.  The impacts of hysteresis on variably saturated hydrologic response and slope failure , 2010 .

[8]  Donald W. Taylor,et al.  Fundamentals of soil mechanics , 1948 .

[9]  W. Z. Savage,et al.  Instability of steep slopes , 2005 .

[10]  Rex L. Baum,et al.  Modeling regional initiation of rainfall-induced shallow landslides in the eastern Umbria Region of central Italy , 2006 .

[11]  A. Skaugset,et al.  Modelling effects of forest canopies on slope stability , 2003 .

[12]  K. C. Slatton,et al.  Airborne Laser Swath Mapping: Achieving the resolution and accuracy required for geosurficial research , 2007 .

[13]  J. Godt,et al.  Landslides and Engineering Geology of the Seattle, Washington, Area , 2008 .

[14]  Torsten Schaub,et al.  The variability of root cohesion as an influence on shallow landslide susceptibility in the Oregon Coast Range , 2001 .

[15]  Giovanni B. Crosta,et al.  Distributed modelling of shallow landslides triggered by intense rainfall , 2003 .

[16]  Rajesh Srivastava,et al.  Analytical solutions for one-dimensional, transient infiltration towards the water table in homogeneous and layered soils , 1991 .

[17]  Rex L. Baum,et al.  Estimating the timing and location of shallow rainfall‐induced landslides using a model for transient, unsaturated infiltration , 2010 .

[18]  David R. Montgomery,et al.  Instrumental Record of Debris Flow Initiation During Natural Rainfall , 2009 .

[19]  L. Benda The influence of debris flows on channels and valley floors in the Oregon Coast Range, U.S.A. , 1990 .

[20]  D. Marks,et al.  The dynamics of rainfall interception by a seasonal temperate rainforest , 2004 .

[21]  D. Montgomery,et al.  A physically based model for the topographic control on shallow landsliding , 1994 .

[22]  David R. Montgomery,et al.  Shallow landsliding, root reinforcement, and the spatial distribution of trees in the Oregon Coast Range , 2003 .

[23]  T. Link,et al.  A stochastic model of throughfall for extreme events , 2004 .

[24]  W. R. Gardner SOME STEADY‐STATE SOLUTIONS OF THE UNSATURATED MOISTURE FLOW EQUATION WITH APPLICATION TO EVAPORATION FROM A WATER TABLE , 1958 .

[25]  W. Dietrich,et al.  Sediment budget for a small catchment in mountainous terrain , 1978 .

[26]  D. Tarboton A new method for the determination of flow directions and upslope areas in grid digital elevation models , 1997 .

[27]  A. W. Bishop,et al.  The Principle of Effective Stress , 1959 .

[28]  Ning Lu,et al.  Unsaturated Soil Mechanics , 2004 .

[29]  Richard M. Iverson,et al.  Landslide triggering by rain infiltration , 2000 .

[30]  W. Dietrich,et al.  The importance of hollows in debris flow studies; Examples from Marin County, California , 1987 .

[31]  James T. Krygier,et al.  Clear-Cut Logging and Sediment Production in the Oregon Coast Range , 1971 .

[32]  William H. Schulz,et al.  Landslide susceptibility revealed by LIDAR imagery and historical records, Seattle, Washington , 2007 .

[33]  W. Z. Savage,et al.  TRIGRS - A Fortran Program for Transient Rainfall Infiltration and Grid-Based Regional Slope-Stability Analysis, Version 2.0 , 2002 .