SPH applied to coastal engineering problems

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2 nd Iberian Workshop Ourense, 3 rd and 4 th December 2015 SPH applied to coastal engineering problems (validating the SPH concept) ALTOMARE, CRESPO, DOMINGUEZ, SUZUKI

http://www.flandershydraulicsresearch.be/

Questions... To express the Model Skills and to describe the uncertainties in SPH?

Questions... The act or process of separating something into its constituent parts or elements (Collins Dict.) PARTICLES

Questions... To express the Model Skills and to describe the uncertainties in SPH? The condition of being uncertain, not fixed, doubtful, puzzled. (Collins Dict.) Uncertainties exist but we must and we are fixing it!!

Uncertainties in SPH/DualSPHysics Resolution (smoothing length, h) Boundary conditions WCSPH Viscosity. Wave Generation and Absorption NUMERICAL Wave modelling Data used (bathymetry, roughness, waves and WL meas.) Stochastic nature of the analyzed phenomena Don t judge a numerical model without questioning the the physical one! PHYSICAL, MEASUREMENTS!!

Questions... How does Modeling Uncertainty relate to Measurement Uncertainty? Reliable is something that is able to be trusted (Collins Dict.) Model skills again! (Proved through validation cases)

Proofs of reliability DualSPHysics has been recently validated and applied to coastal engineering problems typical of the Flemish coast!!! 1) Wave run-up on armour block breakwater (Zeebrugge) 2) Wave impact on storm return walls (Zeebrugge & Blankenberge) 3) Wave impact on buildings in shallow foreshore conditions (Belgian and Dutch coast)

1) Wave run-up on armour block breakwater (Zeebrugge) Proper modelling of the armour layout: - Block shape and dimensions - Block interspace - Slope pattern DETAILED DESCRIPTION OF THE FLOWS!!! Zeebrugge reference geometry (Belgium) The size of the numerical simulation depends on the initial inter-particle distance dp = 0.15 m => h = 0.225 m The SPH domain contains 2,146,095 particles with 187,353 representing the boundaries

1) Wave run-up on armour block breakwater (Zeebrugge)

1) Wave run-up on armour block breakwater (Zeebrugge) SPH TO NUMERICALLY COMPUTE SURFACE EQUIVALENT ROUGHNESS

1) Wave run-up on armour block breakwater (Zeebrugge) Rough structure: 3 different patterns AI (p=45%) AR1 (p=51%) AR2 (p=42%) Different wave conditions wave#1 wave#2 wave#3 H 0 (m) 2.0 2.8 3.36 T (s) 7.5 7.5 7.5 ξ 4.51 3.99 3.65 Measurement system: IN THE FIELD NUMERICALLY

1) Wave run-up on armour block breakwater (Zeebrugge) Comparison with experimental results Ru n =Ru/H

2) Wave impact on storm return walls (Zeebrugge & Blankenberge) Assessment of wave loadings on the dikes and storm return walls in the Blankenberge Marina Wavemaker WG 2.15 m 0.64 m Berm Structure 0.8 m 3.2 m 23.5 m H m0 =0.101m T p =2.683s

2) Wave impact on storm return walls (Zeebrugge & Blankenberge) Comparison between numerical and experimental water surface elevation Comparison between numerical and experimental wave forces

3) Wave impact on buildings in shallow foreshore conditions Impacts of wave overtopping flows on coastal defenses and buildings along the Flemish coast

q (l/s/m) eta (m) u (m/s) 0.02 0 3) Wave impact on buildings in shallow foreshore conditions 200 400 600 800 1000 1200 1400 1600 1800 2000 2200 2400 time (s) Layer speed 4 2 0-2 100 50 0 Large domains 200 400 600 800 1000 1200 1400 1600 1800 2000 2200 2400 time (s) Instantaneous wave overtopping discharge Multi-scaled modeling -50 0.2 200 400 600 800 1000 1200 1400 1600 1800 2000 2200 2400 time (s) Long events Free surface elevation at St.6 (toe of dike) 0.1 0 200 400 600 800 1000 1200 1400 1600 1800 2000 2200 2400 time(s)

3) Wave impact on buildings in shallow foreshore conditions DualSPHysics SWASH overlap C. Altomare, J.M. Domínguez, A.J.C. Crespo, T. Suzuki, I. Caceres, M. Gómez-Gesteira. HYBRIDISATION OF THE WAVE PROPAGATION MODEL SWASH AND THE MESHFREE PARTICLE METHOD SPH FOR REAL COASTAL APPLICATIONS. Coastal Engineering Journal, under review.

3) Wave impact on buildings in shallow foreshore conditions

3) Wave impact on buildings in shallow foreshore conditions Initially, the coupling point to hybridize SWASH and DualSPHysics has been chosen at a distance from the physical wave paddle equal to 30.24 m because this location corresponds to the position of one of the resistive wave gauges located in the physical flume at Flanders Hydraulics Research. H0 = 0.2 m, T0 = 4 s, h0 = 1 m

3) Wave impact on buildings in shallow foreshore conditions Initial hybridization point at x=30.24m. Comparison of numerical results with experimental data (Chen et al., 2015) for sensitivity analysis. Identification of candidate hybridization points to find the best compromise between accuracy and computational cost. Water surface elevation and overtopping layer thickness Overtopping flow forces Overtopping flow velocities Hybridization Point WG7 WG8 WG9 WG3 0.1(m) cotβ=3 11(m) 31.35 (m) 30.24 (m) 0.91(m) 45(m) 45.3(m) 45.325 (m) 45.56 (m) 45.765 (m) 45.8(m)

3) Wave impact on buildings in shallow foreshore conditions Overtopping layer thickness at WG7, WG8 and WG9 Hybridization Point WG7 WG8 WG9 WG3 0.1(m) cotβ=3 11(m) 31.35 (m) 0.91(m) Water surface elevation and overtopping layer thickness 45(m) 45.3(m) 45.325 (m) 45.56 (m) 45.765 (m) 45.8(m)

3) Wave impact on buildings in shallow foreshore conditions Overtopping flow forces Hybridization Point WG7 WG8 WG9 WG3 0.1(m) cotβ=3 11(m) Overtopping flow forces 31.35 (m) 0.91(m) 45(m) 45.3(m) 45.325 (m) 45.56 (m) 45.765 (m) 45.8(m)

3) Wave impact on buildings in shallow foreshore conditions Overtopping flow velocities (preliminary results) A good compromise between accuracy and run time is found 60% of the physical domain modeled only by using SWASH with speedup of 4-6 times the only DualSPHysics simulation Hybridization Point WG7 WG8 WG9 WG3 0.1(m) cotβ=3 11(m) Overtopping flow velocities 31.35 (m) 0.91(m) 45(m) 45.3(m) 45.325 (m) 45.56 (m) 45.765 (m) 45.8(m)

Let s go back to Uncertainties... Resolution (smoothing length, h) Boundary conditions WCSPH Viscosity. Wave Generation and Absorption NUMERICAL Wave modelling Data used (bathymetry, roughness, waves and WL meas.) Stochastic nature of the analyzed phenomena Don t judge a numerical model without questioning the the physical one! PHYSICAL, MEASUREMENTS!!

WAVE GENERATION AND ABSORPTION Regular waves Irregular waves (Frigaard et al., 1993) Airy (1 st Order) 2 nd Order Waves (Madsen, 1971) Piston Flap Passive Absorption (dissipative beach, sponge area) Active Absorption (Shaffer and Klopman, 2000)

WAVE GENERATION: IMPLEMENTATION WITH SPH The wave generation in DualSPHysics mimics the conditions of physical wave facilities. The wave-maker (piston or flap) consists of a rigid body formed by boundary particles. The motion of the wave generator is prescribed controlling its position (linear or angular) at each instant of time. In this work all the analysis is performed using only the piston-type wave-maker

WAVE GENERATION: RESULTS WITH DUALSPHYSICS The generated waves are: Regular waves: H=0.1m, T=1.3s. Irregular waves: H m0 =0.1m, T p =1.3s (JONSWAP spectrum). Le Mehaute, 1969 Type of paddle: Piston - Regular Movement direction: (1,0,0) Depth: 0.266 WaveHeight: 0.1 WavePeriod: 1.3 WaveLength: 1.8774 Relative depth (d/l): 0.141685 (Transitional water) Stroke: 0.113686

WAVE GENERATION: RESULTS WITH DUALSPHYSICS Regular waves: H=0.1m, T=1.3s Comparison between theoretical and numerical water surface elevation for regular waves. 1 st order AIRY 2 nd order STOKES

WAVE GENERATION: RESULTS WITH DUALSPHYSICS Regular waves: H=0.1m, T=1.3s Comparison between theoretical and numerical water surface elevation for regular waves. 1 st order AIRY 2 nd order STOKES

PASSIVE WAVE ABSORPTION: IMPLEMENTATION This system can be either: dissipative beach a sponge area applied at each time step

PASSIVE WAVE ABSORPTION: RESULTS WITH DUALSPHYSICS Irregular waves: H m0 =0.1m, T p =1.3s (JONSWAP spectrum). Water surface elevation for irregular waves using a dissipative beach and a sponge layer.

ACTIVE WAVE ABSORPTION: AWAS-η FILTER + SERVO (Shaffer and Klopman, 2000)

ACTIVE WAVE ABSORPTION: RESULTS WITH DUALSPHYSICS Regular waves: H=0.1m, T=1.3s Piston position and water surface elevation for regular waves with and without AWAS. Accuracy for regular and irregular waves

CONCLUSIONS DualSPHysics is proved to be a reliable tool for Coastal Engineering Wave run-up, overtopping and forces are accurately modelled. DualSPHysics has been successful coupled with SWASH model: large domains can be now simulated, with reduced computational cost. The SWASH+DualSPHysics coupling heighten the capabilities of both models Wave generation and wave absorption have been implemented in DualSPHysics. 1 st and 2 nd order wave generation theories, Regular and random waves, Piston and flap Passive absorption and Active absorption: AWAS-η The new functionalities of DualSPHysics allows studying new engineering problems (->Alex talk)

Particles, fluids and violent impacts!