Modeling the North West European Shelf using Delft3D Flexible Mesh

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Modeling the North West European Shelf using Delft3D Flexible Mesh 2nd JCOMM Scientific and Technical Symposium on Storm Surges, 8-13 Nov. 2015, Key West, USA; Firmijn Zijl

Outline of this presentation Modelling the North West European Shelf using Delft3D Flexible Mesh Background; Dutch Continental Shelf Model version 6 (DCSMv6) Comparsion result HIRLAM vs ECMWF Flexible Mesh Grid optimization Towards a new 3D transport model for the North Sea

Background

Real-time forecasting in The Netherlands Real-time water level forecasting in the Netherlands Need for accurate, real-time operational water level forecasting Water-level forecasts at stations along the Dutch coast are provided every 6 h, with a 48-hour lead time. After the November 2006 All Saints storm it was decided that further improvements in model framework were required Decision to completely redesign the operational model New generation model is part of a comprehensive development to upgrade the operational forecasting system for the North Sea

DCSMv6 - model setup

DCSMv6 (model grid and bathymetry) Model setup - computational grid Increased spatial coverage Uniform cell size of 1.5 (1/40 ) in east-west direction and 1.0 (1/60 ) in north-south direction (~nautical mile) Around 10 6 active grid cells With a computational time step of 2 minutes, a 1 day simulation takes approximately 5 minutes on 12 computational cores Model setup bathymetry Initially based on NOOS gridded bathymetry data set, supplemented by ETOPO2 Changes made during calibration

Model setup (boundary forcing) Model setup - boundary forcing Open boundary with 205 sections Distinction made between 2 components of the water level elevation: (1)Tide (38 constituents) (2)Surge, as an inverse barometer correction (IBC) based on time and space varying pressure fields Model setup - meteo forcing Wind speed and air pressure from HIRLAM NWP model provided (operationally) by KNMI Sea surface roughness is calculated using the Charnock relation (Charnock parameter 0.025) Tide Generating Forces (TGF) included

Calibration: DCSMv6 (against satelite altimeter data) M2 Amplitude M2 Phase

DCSMv6 calibration OpenDA-DUD experiment setup and parameters Parameters related to prescription at the open boundary excluded from the optimization problem Tidal error introduced during the tidal propagation Reduction of uncertainty in bottom friction coefficient and bathymetry Control parameters defined between measurement locations Multiple optimization runs, with increasing length and number of parameters Long period to account for non-stationarity of tidal amplitudes and phases Large area to account for spatial interaction Final experiment had 200 control parameters, 12 months, ~100 observations locations

Model calibration Calibration and validation using tide gauge data at >120 locations Green dots: radar altimeter cross-over locations Red dots: in-situ tide-gauge locations

Results: Dutch coastal tide gauge stations Goodness-of-Fit (in cm) for 13 Dutch coastal stations, 2007 (tide) (surge) (total) (high water) (low water) DCSMv5 10.7 7.7 13.1 11.3 11.0 DCSMv6 (Regular mesh) 3.8 5.9 7.0 6.6 7.1-64% -23% -47% -42% -35% (harmonic analysis with 118 constituents)

DCSMv6 - results Results for tide, surge and total water level Red: Black: Blue: Measurement Computation Residual

DCSMv6 Hoek van Holland; HIRLAM vs ECMWF Hirlam ECMWF 14 september 2015

DCSMv6 (Dutch coast) (tide) (surge) (total) (high water) (low water) DCSMv6-Hirlam 4.6 5.9 7.3 6.7 7.0 DCSMv6-ECMWF 4.5 5.8 7.2 6.6 6.8 skew surges from 2013-01 to 2015-06 all skew surges 1% highest skew surges 0.2% highest skew surges Model bias bias bias DCSMv6-Hirlam 1.4 6.2 4.7 14.6 15.7 19.1 DCSMv6-ECMWF 1.4 6.1 4.4 12.4 11.0 13.6-29% 14 september 2015

VERSION with Flexible Mesh

Local grid coarsening 400 m contour 100 m contour Red: Blue: Green: original grid size 2x coarsened 4x coarsened # net nodes from 860,000 to 358,000 (factor 2.5) # net links from 1,700,000 to 752,000 (factor 2.25)

Grid optimization Numerical time step Numerical accuracy is determined by the (wave) Courant number As this is proportional to the square root of the depth, with a uniform grid size, the deepest cells are limiting the computational time step. Further increase in computational speed by increasing maximum allowed time step from 2 to 3 minutes With the upgraded flexible resolution grid and increased time step, the model is roughly speaking 3-4 times faster (on one core) Goodness-of-Fit (in cm) - 13 Dutch coastal stations - entire year of 2007) (tide) (surge) (total) Regular mesh 4.1 5.9 7.2 Delft3D FM 4.9 6.0 7.7 Delft3D FM (coarsened) 5.2 6.0 8.0 November 4, 2014