Mapping the Zone: Improving Flood Map Accuracy David Maidment, Chair Gerry Galloway Briefing for FEMA January 15, 2009.

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Presentation transcript:

Mapping the Zone: Improving Flood Map Accuracy David Maidment, Chair Gerry Galloway Briefing for FEMA January 15, 2009

Committee Charge: Task 3 3. Investigate the impact that various study components (i.e., variables) have on the mapping of flood inundation boundaries: a. Riverine flooding –The accuracy of digital terrain information –Hydrologic uncertainties in determining the flood discharge –Hydraulic uncertainties in converting the discharge into a flood water surface elevation b. Coastal flooding –The accuracy of the digital terrain information –Uncertainties in the analysis of the coastal flood elevations c. Interconnected ponds (e.g., Florida) –The accuracy of the digital terrain information –Uncertainties in the analysis of flood elevations

Committee Membership David Maidment, Chair, University of Texas David Brookshire, University of New Mexico J. William Brown, City of Greenville, South Carolina John Dorman, State of North Carolina Gerald Galloway, University of Maryland Bisher Imam, University of California, Irvine Wendy Lathrop, Cadastral Consulting David Maune, Dewberry Burrell Montz, Binghamton University Spencer Rogers, North Carolina Sea Grant Karen Schuckman, Pennsylvania State University Y. Peter Sheng, University of Florida Juan Valdes, University of Arizona Practitioners Academics Geodesy Hydrology Coastal Economics Risk

Previous NRC Studies: Flood Map Technologies (2007) An examination of the accuracy of flood base map input data –2D imagery and planimetrics –3D elevation Prompted by issues raised by Senate Appropriations Committee staff

21% of population has maps meeting the floodplain boundary standard and engineering study standard Adjusted goal: 92% of population and 65% of land area will have a modernized map

Flood Maps Riverine Coastal Two very different flood modeling and mapping problems

Riverine Flood Mapping Modeling and mapping technology is well established Supported by a large observation database at stream gages Floods flow along the line of the stream gages

Coastal Flood Mapping Modeling and mapping technology and guidance are evolving Storm surges inland transverse to the line of tide gages Large dependence on models, less on historical flood data

Terrain data accuracy matters USGS NED (30m) NCFMP Lidar (3m) Inundation for a 1ft storm surge or sea level rise in the Tar-Pamlico estuary (Source: USGS)

Lidar of inundated water surface elevation during Iowa flood (2008) Source: University of Iowa and National Center for Airborne Laser Mapping

Three systems for measuring elevation Orthometric heights (land surveys, geoid) Ellipsoidal heights (lidar, GPS) Tidal heights (Sea water level) Conversion among these height systems has some uncertainty

Trends in Tide Levels (coastal flood risk is changing) Charleston, SC ft/century ft/century ft/century Juneau, AK Galveston, TX

Importance of geodetic datums NAVD88 – NGVD29 (cm) NAVD88 higher in West NGVD29 higher in East Orthometric datum height shifts are significant relative to BFE accuracy, so standardization on NAVD88 is justified More than 1 meter difference

North Carolina Case Studies H&H and Economics H&H Economics (H&H = Hydrology and Hydraulics) Mountains of Western NC Rolling hills of Piedmont Flat coastal plain Studies done for the NRC Committee by the North Carolina Floodplain Mapping Program (NCFMP)

One River Reach studied in detail in each region (each reach 5-7 miles long)

Terrain Data for Case Studies USGS DEMs (30m)NCFPM Lidar (3m)

NED - LidarFeet Mean-2.0 Standard deviation17.5 Maximum89.7 Minimum Lidar is higher (purple) NED is higher (green)

NED - LidarFeet Mean14.7 Standard deviation15.6 Maximum81.5 Minimum NED is higher (green) An elevation “bust” Systematic and random errors

NED - LidarFeet Mean0.5 Standard deviation3.9 Maximum34.8 Minimum-25.3

Terrain Data Our study demonstrates that there are large differences between LIDAR and NED –Random differences everywhere –Systematic differences in some places

Defining Uncertainty in BFE Long term records of extreme stages recorded at USGS gages At each gage the peak stage is recorded for each year along with the peak flow – do a frequency analysis of these.

Frequency Analysis of Stage Heights at 31 gages 21 gages in NC 10 gages in FL All gages have at least 20 years record (average is 54 years) Is pitted FL landscape different?

Produced using the Corps HEC-SSP Program (Bulletin 17-B standard procedure) Base flood discharge Swannanoa River at Biltmore, NC (78 years of record) T = 100 years Discharge (cfs) Annual Exceedence Probability

Uncertainty in BFE = Uncertainty in 100-year stage height Swannanoa River at Biltmore, NC (78 years of record) T = 100 years Stage (ft) Annual Exceedence Probability 5% CL 95% CL Sampling error =

Sampling Error of 100-year Stage Heights Average = 1.06 ft Outlier (skewed frequency curve) No systematic variation in sampling error by drainage area or topographic region Drainage Area (Sq miles)

Uncertainty in BFE BFE and Base Stage Height differ by a constant amount (gage datum – geodetic datum) This doesn’t affect uncertainty of statistical variation of sample data around the 100- year estimate Average value of sample error at 30 of 31 gage sites is 1.06 ft A Lower Bound on the uncertainty of the BFE is a standard error of estimate of approximately one foot BFE, h Geodetic datum Gage datum Base Stage Height 5% CL 95% CL

Uncertainty in Floodplain Boundary Location h w dw dh dw/dh = Run/Rise CountyLateral slope (%) Run/rise (ft) Ahoskie Creek2.442 Long Creek9.810 Swannanoa River Lateral channel slope is calculated on HEC-RAS cross-sections at the point of intersection of water surface with land surface (left and right banks) and averaged for all cross-sections in the reach A Lower Bound on the uncertainty of the floodplain boundary location ranges from approximately 8ft in the mountains to approximately 40 ft in the coastal plain

Hydrologic and Hydraulic Methods Hydrology Hydraulics Mapping 100-yr DischargeBase Flood Elevation Floodplain Map

USGS Peak-Flow Regression Equations for 100-year discharge

Age of Rural Peak Flow Regression Equations Need for equations to follow basin rather than state boundaries Some equations are old

Effect on BFE of Variation in Hydrologic Methods (Long Creek, Mecklenburg County)

Effect of Hydrologic methods on BFE Choice of hydrologic method affects the BFE by usually less than 1 foot All methods in our study are calibrated to the gage frequency curve and all our reaches have a gage, so gage calibration dominates variation in hydrologic methods Stream gage data are important

Hydraulic Model Uncertainties

Case Study: Hydraulic Model-Terrain Variants Detailed Limited Detailed Approximate (lidar)

Effect on BFE of variation in hydraulic methods and terrain data (Swannanoa River)

Effect on BFE of variation in hydraulic methods and terrain data (Ahoskie Creek)

Effect on BFE of variation in hydraulic methods and terrain data (Long Creek) Approximate Study using NED 21 ft

Approximate Study BFE Profiles Approximate - Lidar Approximate - NED Misalignment (100 – 200 ft) of mapped 2D planimetric streamline with NED 3D elevation data

Flood Hazard Zone Areas At Ahoskie Creek and Swannanoa River the number of acres enclosed in the SFHA by Detailed and Approximate studies differs by < 1% Difference at Long Creek = 20% Detailed - lidar Approximate-NED Approximate studies give the same area of flood zone but a different shape Detailed - NED Swannanoa River

Interconnected Ponds (e.g. Florida) Gage study showed that BFE uncertainty in Florida rivers is similar to NC Many complex hydrologic issues inherent in how water reaches river from a ponded landscape Needs a separate study Data from SWFWMD

Overarching Finding 1. Topographic data is the most important factor in determining water surface elevations, base flood elevation, and the extent of flooding, and thus the accuracy of flood maps in riverine areas

Coastal Flood Mapping

Coastal Flood Mapping Transects

Risk and Floodplain Mapping

Risk Risk = p x c p = probability (hazard, system) c = consequences Risk = p x c n p = probability (h, s) c = consequences n = variable related to social values The probability of an event multiplied by the consequences if the event occurs

Risk Maps

Conclusions Riverine –Elevation, elevation, elevation Coastal –Inundation process is complex Economics –Base flood elevations are worth it Risk –Better maps can provide good risk information