erosion and flooding on herschel island, yukon territory, canada · 2016. 1. 25. · erosion and...

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An Assessment of Coastal Hazards Erosion and Flooding on Herschel Island, Yukon Territory, Canada Boris Radosavljevic 1,2 Hugues Lantuit 1,2 , Wayne Pollard 3 , Paul Overduin 1 , Nicole Couture 4 , Torsten Sachs 5 , Veit Helm 6 , Michael Fritz 1

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  • An Assessment of Coastal Hazards

    Erosion and Flooding on Herschel Island, Yukon Territory, Canada

    Boris Radosavljevic1,2 Hugues Lantuit1,2, Wayne Pollard3, Paul Overduin1, Nicole Couture4, Torsten Sachs5, Veit Helm6, Michael Fritz1

  • Introduction Permafrost coasts

    make up 34 % of the world‘s coasts

    arcticcoast.info

    Lantuit et al., 2011

    VorführenderPräsentationsnotizen1:250,000

  • Introduction

    • Rates as high as 20 m/yr • Impacts on oil and gas

    facilities, local community infrastructure, cultural sites

    Erosion facts

    GRID-Arendal

    VorführenderPräsentationsnotizenClimate change impacts in the ArcticThawing permafrostSea-ice decline: lengthening of the open water season in the beaufort sea 1.9 days/yr 1971-2001Sea-level rise

  • Sensitivity to Sea Level Rise

    Shaw et al., 1998

    VorführenderPräsentationsnotizen1:50,000 scale

  • Study Area

    Herschel Island

    VorführenderPräsentationsnotizenIncrease of open water season 1-1.9 d/yr 1970-2012Insert barnhart fig 16 F

  • Study Area

    VorführenderPräsentationsnotizenIncrease of open water season 1-1.9 d/yr 1970-2012Insert barnhart fig 16 F

  • Study Area

    VorführenderPräsentationsnotizenIncrease of open water season 1-1.9 d/yr 1970-2012Insert barnhart fig 16 F

  • Study Area

    VorführenderPräsentationsnotizenIncrease of open water season 1-1.9 d/yr 1970-2012Insert barnhart fig 16 F

  • Study Area

    Herschel Island

    VorführenderPräsentationsnotizenIncrease of open water season 1-1.9 d/yr 1970-2012Insert barnhart fig 16 F

  • Background

    Lantuit and Pollard, 2008

    Period Erosion (m/yr) 1955-1979 6.5 1979-2002 8.7 2002-2007 13.6

    Jones et al., 2009

    Period Erosion (km2/yr) 1955-1985 0.48 1985-2005 1.08

    Mars et al., 2007

    1952-1970

    1970-2000

    0.61 m/yr

    0.45 m/yr

  • Study Area

  • Objectives

    • Establish coastal retreat rates for

    • 1952-1970 • 1970-2000 • 2000-2011

    • Assess flooding potential • IPCC RCPs 2.6, 8.5

    Shoreline in 2031 and 2061

    Coastal Geohazard Map

    VorführenderPräsentationsnotizenIs rate of shoreline retreat increasing?Does shoreline retreat pose a threat to the historic settlement?Does higher resolution capture coastal dynamics better?Does coastal flooding pose a threat to the historic settlement?

  • Shoreline Dynamics

    VorführenderPräsentationsnotizenCR5,6: Spit: -0.1-1.2 m ASL, marine erosion and deposition & iceCR3: CR 1,2,7: Active layer depth: 35-78 cm

  • Shoreline Dynamics

    VorführenderPräsentationsnotizenMethods: geocoded and orthorectified historic aerial photography, used DSAS transect spacing 5 m, epr and lrr calculations

  • Shoreline Dynamics

    VorführenderPräsentationsnotizen-0.6±0.5 m·a-1 1952-1970-0.5±0.4 m·a-1 1970-2000-1.3±0.7 m·a-1 2000-2011

  • Coastal Flooding Assessment

    • 2013 LiDAR • < 1 m point spacing • Low-pass filtering • Derivatives:

    • Elevation • Slope

  • Coastal Flooding Assessment

    Least cost analysis

    VorführenderPräsentationsnotizenIf the shortest path between any two points is a straight line, then the least-cost path is the path of least resistance. Least-cost path analyses use the cost weighted distance and direction surfaces for an area to determine a cost-effective route between a source and a destination. For example, you can use least-cost path analysis to find the cheapest route for building a pipeline or the quickest way to a set of observation points. In a least-cost path analysis, the eight neighbors of a cell are evaluated and the path moves to the cell with the smallest accumulated value. The process repeats itself until the source and destination are connected. The completed path represents the smallest sum of cell values between the two points.

  • Coastal Flooding Assessment

    Least cost analysis

    VorführenderPräsentationsnotizenIf the shortest path between any two points is a straight line, then the least-cost path is the path of least resistance. Least-cost path analyses use the cost weighted distance and direction surfaces for an area to determine a cost-effective route between a source and a destination. For example, you can use least-cost path analysis to find the cheapest route for building a pipeline or the quickest way to a set of observation points. In a least-cost path analysis, the eight neighbors of a cell are evaluated and the path moves to the cell with the smallest accumulated value. The process repeats itself until the source and destination are connected. The completed path represents the smallest sum of cell values between the two points.

  • Coastal Flooding Assessment

    Least cost analysis

    VorführenderPräsentationsnotizenIf the shortest path between any two points is a straight line, then the least-cost path is the path of least resistance. Least-cost path analyses use the cost weighted distance and direction surfaces for an area to determine a cost-effective route between a source and a destination. For example, you can use least-cost path analysis to find the cheapest route for building a pipeline or the quickest way to a set of observation points. In a least-cost path analysis, the eight neighbors of a cell are evaluated and the path moves to the cell with the smallest accumulated value. The process repeats itself until the source and destination are connected. The completed path represents the smallest sum of cell values between the two points.

  • Coastal Flooding Assessment

    Least cost analysis

    VorführenderPräsentationsnotizenIf the shortest path between any two points is a straight line, then the least-cost path is the path of least resistance. Least-cost path analyses use the cost weighted distance and direction surfaces for an area to determine a cost-effective route between a source and a destination. For example, you can use least-cost path analysis to find the cheapest route for building a pipeline or the quickest way to a set of observation points. In a least-cost path analysis, the eight neighbors of a cell are evaluated and the path moves to the cell with the smallest accumulated value. The process repeats itself until the source and destination are connected. The completed path represents the smallest sum of cell values between the two points.

  • Coastal Flooding Assessment

    Least cost analysis

    VorführenderPräsentationsnotizenIf the shortest path between any two points is a straight line, then the least-cost path is the path of least resistance. Least-cost path analyses use the cost weighted distance and direction surfaces for an area to determine a cost-effective route between a source and a destination. For example, you can use least-cost path analysis to find the cheapest route for building a pipeline or the quickest way to a set of observation points. In a least-cost path analysis, the eight neighbors of a cell are evaluated and the path moves to the cell with the smallest accumulated value. The process repeats itself until the source and destination are connected. The completed path represents the smallest sum of cell values between the two points.

  • Coastal Flooding Assessment

    Least cost analysis

    VorführenderPräsentationsnotizenIf the shortest path between any two points is a straight line, then the least-cost path is the path of least resistance. Least-cost path analyses use the cost weighted distance and direction surfaces for an area to determine a cost-effective route between a source and a destination. For example, you can use least-cost path analysis to find the cheapest route for building a pipeline or the quickest way to a set of observation points. In a least-cost path analysis, the eight neighbors of a cell are evaluated and the path moves to the cell with the smallest accumulated value. The process repeats itself until the source and destination are connected. The completed path represents the smallest sum of cell values between the two points.

  • Coastal geohazards

  • Discussion

    • Shoreline change • Complements Lantuit et al., 2008 • Higher spatial resolution, more insight • Predictions of shoreline position could be improved

    • Flooding potential • Establishment of tidal datum crucial • Not dynamic • Indicates distribution of flood prone areas

  • Conclusions

    • Shoreline dynamics • widespread shoreline retreat, acceleration • highest rates of erosion → highest wave exposure and ice content • Very high retreat rates (up to -4.0 m· a-1) in CR3 • Spit is most dynamic

    • Historic settlement vulnerable • Geohazard maps are useful decision making tools

  • Thank you

    An Assessment of Coastal HazardsIntroductionIntroductionSensitivity to Sea Level RiseFoliennummer 5Foliennummer 6Foliennummer 7Foliennummer 8Foliennummer 9BackgroundFoliennummer 11ObjectivesShoreline DynamicsShoreline DynamicsShoreline DynamicsCoastal Flooding AssessmentFoliennummer 17Foliennummer 18Foliennummer 19Foliennummer 20Foliennummer 21Foliennummer 22Coastal geohazardsDiscussionConclusionsThank you