Wind turbine modeling using ANSYS

Wind turbine modeling using ANSYS Dr.-Ing. Robert Meier-Staude [email protected] Dr.-Ing. Martin Kuntz [email protected] © 2006 ANSY...
Author: Maude Holt
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Wind turbine modeling using ANSYS

Dr.-Ing. Robert Meier-Staude [email protected] Dr.-Ing. Martin Kuntz [email protected] © 2006 ANSYS, Inc. All rights reserved.

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Table of Contents

• Acoustics modelling with CFD – Turbulence modeling for acoustics – Applications

• Transitional turbulence for wind turbine applications – Model – Applications © 2006 ANSYS, Inc. All rights reserved.

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Turbulence





Character

– Increased losses – Delayed separation with pressure gradients – Increased energy transport – Increased heat flux – Increased mixing – Noise

– Three dimensional – Transient – Many scales

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Effects on flow

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Turbulence





Character

– Increased losses – Delayed separation with pressure gradients – Increased energy transport – Increased heat flux – Increased mixing – Noise

– Three dimensional – Transient – Many scales

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Effects on flow

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CFD for Acoustics: Overview Flow induced noise

Sound generation

Acoustic source prediction

CFD

Near field  CFD Sound propagation

Acoustic waves computation Far field  Acoustics code

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Acoustic Source Prediction • Wave equation

• Pressure fluctuations  Dipoles

• Velocity fluctuations  Quadrupoles 2

∂ Tij ∂ ρ ∂Q ∂ Fi 2 ∂ ρ − − co = + 2 2 ∂ xi ∂ xi ∂x j ∂t ∂ xi ∂t 2

2

Tij = ρ U iU j + ( P − c ρ ) δ ij − τ ij 2 o

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CFD for Acoustics: Near field Flow induced noise

Sound generation

Sound propagation

Acoustic source prediction

Acoustic waves computation

CFD

Near field  CFD

Far field  Acoustics code © 2006 ANSYS, Inc. All rights reserved.

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Acoustic Cavity • Henshaw (2000) • L×W×D= 5×1×1 • Depth = 0.1 m • Iso-surfaces of Ω² − S² = 1 × 105 s-2

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Acoustic Cavity

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Cavity: Pressures Fluctuations Pressure amplitude

Power spectrum density 1E+8

30

1E+7

SAS Model

SAS Model

20

1E+6

15

1E+5

10

PSD [Pa^2/Hz]

Pressure amplitude [KPa]

Experiment

Experiment

25

5 0 -5 -10

1E+4 1E+3 1E+2 1E+1

-15

1E+0

-20 -25

1E-1

-30

1E-2

0E+0

1E-1

2E-1

3E-1

4E-1

0

Time [s]

200

400

600

800

1000 1200 1400

Frequency [Hz]

K29 © 2006 ANSYS, Inc. All rights reserved.

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Car Mirror

Computations carried out at Volkswagen © 2006 ANSYS, Inc. All rights reserved.

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CFD for Acoustics: Near field Flow induced noise

Sound generation

Sound propagation

Acoustic source prediction

Acoustic waves computation

CFD

Near field  CFD

Far field  Acoustics code © 2006 ANSYS, Inc. All rights reserved.

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CFD for Acoustics: Far field Flow induced noise

Sound generation

Acoustic source prediction

CFD

Near field  CFD

Sound propagation

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Acoustic waves computation 13

Far field  Acoustics code ANSYS, Inc. Proprietary

P [Pa]

FW-H Application for Fan Noise

R

=

1

ϕ

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m

Power spectral density [W/m2]

1BPF

14

2 BPF

ϕ = 45 ϕ = 60 ϕ = 75

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Gutin’s Noise Model

Steady-State Static Pressure

R

=

1

m

SPL = 19.9 dB (f = 200 Hz, BPF)

Marine Propeller

ϕ = 60 Receiver’s Position © 2006 ANSYS, Inc. All rights reserved.

Acoustic Pressure [Pa] 15

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Broadband Noise Source Models • • •

High surface acoustic power in the A pillar wake

Proudman’s formula for acoustic power Acoustic source intensity for surface (boundary layer) noise Jet noise source models

– Ribner – Goldstein •

Surface Acoustic Power (dB)

Source terms in acoustic equations

Prominent noise sources

– Lilley’s equation – Linearized Euler equations •

Require steady state RANS results (k-e, k-w, RSTM) only

Isosurface of Lilley’s Total Noise Source © 2006 ANSYS, Inc. All rights reserved.

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CFD for Acoustics: Summary Flow induced noise

Sound generation

Acoustic source prediction

CFD

Near field  CFD Sound propagation

Acoustic waves computation Far field  Acoustics code

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Laminar turbulent transition Turbulent boundary layer

Laminar boundary layer

Transition region

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Transition on compressor blade

RGW Compressor FSTI = 1.25 % Rex = 430 000 Reθc = 400

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Transition on compressor blade

Turbulent ζ = 0.19

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Experiment ζ = 0.097

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Transition model ζ = 0.11

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2D Wind Turbine Airfoil Tu Contour Transition

Transition

Transition

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NREL Wind Turbine Intermittency Transitional Streamlines

Blue = Laminar Red = Turbulent

7 m/s

10 m/s

20 m/s

3D radial flow in the separated region

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NREL Wind Turbine: Torque Turbulent (20 m/s)

Transitional (20 m/s)

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Transition model: Summary • Correlation based transition model has been developed – Based strictly on local variables – Applicable to unstructured massively parallelized codes

• Onset prediction is completely automatic – User must specify correct values of inlet Tu and RT

• Major transition mechanisms captured – Natural – Bypass – Separation

• Good predictions of 2D (up to AoA = 9°) and 3D Wind Turbine performance © 2006 ANSYS, Inc. All rights reserved.

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CFX FLUENT Thank You! © 2006 ANSYS, Inc. All rights reserved.

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