diff --git a/docs/src/openfast_example.md b/docs/src/openfast_example.md new file mode 100644 index 00000000..99b27199 --- /dev/null +++ b/docs/src/openfast_example.md @@ -0,0 +1,350 @@ + +```@meta +CurrentModule = AADocs +``` +# Compact Formulation 1A OpenFAST Example + +This example loads a .out file generated by the popular aeroserohydroelastic +solver [OpenFAST](https://github.com/OpenFAST/openfast), which is released by +the U.S. National Renewable Energy Laboratory to simulate wind turbines, +and then constructs the types used by AcousticAnalogies.jl for acoustic predictions. +The example simulates the acoustic emissions of the 3.4MW land-based reference wind +turbine released by the International Wind Energy Agency. The OpenFAST model is available at +https://github.com/IEAWindTask37/IEA-3.4-130-RWT. + + +We start by loading Julia dependencies, which are available in the General registry +```@example first_example +module iea3p4 +using AcousticAnalogies +using AcousticMetrics +using ColorSchemes: colorschemes +using GLMakie +using DelimitedFiles +using KinematicCoordinateTransformations +using LinearAlgebra: × +using StaticArrays +using AcousticMetrics +using Statistics +using Interpolations +nothing # hide +``` + + + +Next, we set the user-defined inputs: +* number of blades, usually 3 for modern wind turbines +* hub radius in m, it is specified in the ElastoDyn main input file of OpenFAST +* blade spanwise grid in m and the corresponding chord, also in m. The two arrays are specified in the AeroDyn15 blade input file +* Observer location in the global coordinate frame (located at the rotor center, x points downwind, z points vertically up, and y points sideways). In this case we picked the IEC-prescribed location (turbine height on the ground) by specifying the hub heigth of 110 m. +* Air density and speed of sound +* Path to the OpenFAST .out file. The file must contain these channels: Time (always available), Wind1VelX from InflowWind, RotSpeed from ElastoDyn, Nodal outputs Fxl and Fyl from AeroDyn15. the file is available in the repo under test/gen_test_data/openfast_data + +```@example first_example +num_blades = 3 +Rhub = 2. +BlSpn = [0.0000e+00, 2.1692e+00, 4.3385e+00, 6.5077e+00, 8.6770e+00, 1.0846e+01, 1.3015e+01, 1.5184e+01, + 1.7354e+01, 1.9523e+01, 2.1692e+01, 2.3861e+01, 2.6031e+01, 2.8200e+01, 3.0369e+01, 3.2538e+01, + 3.4708e+01, 3.6877e+01, 3.9046e+01, 4.1215e+01, 4.3385e+01, 4.5554e+01, 4.7723e+01, + 4.9892e+01, 5.2062e+01, 5.4231e+01, 5.6400e+01, 5.8570e+01, 6.0739e+01, 6.2908e+01] +Chord = [2.600e+00, 2.645e+00, 3.020e+00, 3.437e+00, 3.781e+00, 4.036e+00, 4.201e+00, + 4.284e+00, 4.288e+00, 4.223e+00, 4.098e+00, 3.923e+00, 3.709e+00, 3.468e+00, 3.220e+00, + 2.986e+00, 2.770e+00, 2.581e+00, 2.412e+00, 2.266e+00, 2.142e+00, 2.042e+00, 1.964e+00, + 1.909e+00, 1.870e+00, 1.807e+00, 1.666e+00, 1.387e+00, 9.172e-01, 1.999e-01] +file_path = joinpath(@__DIR__, "IEA-3.4-130-RWT.out") +HH = 110. # m +RSpn = BlSpn .+ Rhub +x0 = @SVector [HH .+ RSpn[end], 0.0, -HH] +rho = 1.225 # kg/m^3 +c0 = 340.0 # m/s +nothing # hide +``` + +After that, we start with the same computations specified in the other examples. Refer to those before jumping onto this example. + +```@example first_example +# Compute the mid-section locations in radial coordinates, m +radii = 0.5.*(RSpn[begin:end-1] .+ RSpn[begin+1:end]) +# Compute the length of each section along blade span, m +dradii = RSpn[begin+1:end] .- RSpn[begin:end-1] +# Compute the blade angles +θs = 2*pi/num_blades.*(0:(num_blades-1)) +# Create a linear interpolation object to interpolate chord onto the radial mid-points +itp = LinearInterpolation(RSpn, Chord) +# Perform interpolation +chord = itp(radii) +# Cross-sectional area of each element in m**2. This is taking a bit of a shortcut +cs_area_over_chord_squared = 0.064 +cs_area = cs_area_over_chord_squared.*chord.^2 + +# Code to parse the data from the OpenFAST .out file +# Function to parse a line of data, converting strings to floats +function parse_line(line) + # Split the line by whitespace and filter out any empty strings + elements = filter(x -> !isempty(x), split(line)) + # Convert elements to Float64 + return map(x -> parse(Float64, x), elements) +end + +# Initialize an empty array to store the data +data = [] + +# Open the file and read the data, skipping the first 8 lines +open(file_path) do file + # Skip the first 8 lines (header and description) + for i in 1:8 + readline(file) + end + + # Read the rest of the lines and parse them + for line in eachline(file) + push!(data, parse_line(line)) + end +end + +# Convert the data to an array of arrays (matrix) +data = reduce(hcat, data) +time = data[1, :] +avg_wind_speed = mean(data[2, :]) +sim_length_s = time[end] - time[1] # s +@show length(time) + +# Reopen the file and read the lines +lines = open(file_path) do f + readlines(f) +end + +# Find the index of the line that contains the column headers +header_index = findfirst(x -> startswith(x, "Time"), lines) + +# Extract the headers +headers = split(lines[header_index], '\t') + +id_b1_Fx = findfirst(x -> x == "AB1N001Fxl", headers) +id_b2_Fx = findfirst(x -> x == "AB2N001Fxl", headers) +id_b3_Fx = findfirst(x -> x == "AB3N001Fxl", headers) +id_b1_Fy = findfirst(x -> x == "AB1N001Fyl", headers) +id_b2_Fy = findfirst(x -> x == "AB2N001Fyl", headers) +id_b3_Fy = findfirst(x -> x == "AB3N001Fyl", headers) +id_rot_speed = findfirst(x -> x == "RotSpeed", headers) +n_elems = length(radii) +Fx_b1_locs = data[id_b1_Fx:id_b1_Fx+n_elems,:] +Fy_b1_locs = data[id_b1_Fy:id_b1_Fy+n_elems,:] +Fx_b2_locs = data[id_b2_Fx:id_b2_Fx+n_elems,:] +Fy_b2_locs = data[id_b2_Fy:id_b2_Fy+n_elems,:] +Fx_b3_locs = data[id_b3_Fx:id_b3_Fx+n_elems,:] +Fy_b3_locs = data[id_b3_Fy:id_b3_Fy+n_elems,:] + +# Reinterpolate onto the mid-sections +Fx_b1 = Array{Float64}(undef, 29, 6001) +Fx_b2 = Array{Float64}(undef, 29, 6001) +Fx_b3 = Array{Float64}(undef, 29, 6001) +Fy_b1 = Array{Float64}(undef, 29, 6001) +Fy_b2 = Array{Float64}(undef, 29, 6001) +Fy_b3 = Array{Float64}(undef, 29, 6001) +for j in axes(Fx_b1_locs, 2) + itp = LinearInterpolation(RSpn, Fx_b1_locs[:, j], extrapolation_bc=Line()) + Fx_b1[:, j] = itp(radii) +end +for j in axes(Fx_b2_locs, 2) + itp = LinearInterpolation(RSpn, Fx_b2_locs[:, j], extrapolation_bc=Line()) + Fx_b2[:, j] = itp(radii) +end +for j in axes(Fx_b3_locs, 2) + itp = LinearInterpolation(RSpn, Fx_b3_locs[:, j], extrapolation_bc=Line()) + Fx_b3[:, j] = itp(radii) +end +for j in axes(Fy_b1_locs, 2) + itp = LinearInterpolation(RSpn, Fy_b1_locs[:, j], extrapolation_bc=Line()) + Fy_b1[:, j] = itp(radii) +end +for j in axes(Fy_b2_locs, 2) + itp = LinearInterpolation(RSpn, Fy_b2_locs[:, j], extrapolation_bc=Line()) + Fy_b2[:, j] = itp(radii) +end +for j in axes(Fy_b3_locs, 2) + itp = LinearInterpolation(RSpn, Fy_b3_locs[:, j], extrapolation_bc=Line()) + Fy_b3[:, j] = itp(radii) +end + + +# Extract the mean rotor speed +omega_rpm = mean(data[id_rot_speed,:]) +nothing # hide +``` + +Once we are here we have parsed the OpenFAST output file and are ready to run the F1A code. +Before that, let's plot the unsteady loading acting on the wind turbine blade. + +```@example first_example + +# Let's plot the unsteady loading 1 of every 500 timesteps +# x-axis is the span position (mid-sections) +# times are indicated by the colorbar on the right of the plot. +@assert size(Fx_b1) == size(Fx_b2) == size(Fx_b3) == size(Fy_b1) == size(Fy_b2) == size(Fy_b3) +ntimes_loading = size(Fx_b1, 2) +fig = Figure() +ax11 = fig[1, 1] = Axis(fig, xlabel="Span Position (m)", ylabel="Fx (N/m)", title="blade 1") +ax21 = fig[2, 1] = Axis(fig, xlabel="Span Position (m)", ylabel="Fy (N/m)") +ax12 = fig[1, 2] = Axis(fig, xlabel="Span Position (m)", ylabel="Fx (N/m)", title="blade 2") +ax22 = fig[2, 2] = Axis(fig, xlabel="Span Position (m)", ylabel="Fy (N/m)") +ax13 = fig[1, 3] = Axis(fig, xlabel="Span Position (m)", ylabel="Fx (N/m)", title="blade 3") +ax23 = fig[2, 3] = Axis(fig, xlabel="Span Position (m)", ylabel="Fy (N/m)") +bpp = 60/omega_rpm/num_blades +colormap = colorschemes[:viridis] +for tidx in 1:500:ntimes_loading + cidx = (time[tidx] - time[1])/sim_length_s + l1 = lines!(ax11, radii, Fx_b1[:,tidx], label ="b1", color=colormap[cidx]) + l1 = lines!(ax12, radii, Fx_b2[:,tidx], label ="b2", color=colormap[cidx]) + l1 = lines!(ax13, radii, Fx_b3[:,tidx], label ="b3", color=colormap[cidx]) + l2 = lines!(ax21, radii, Fy_b1[:,tidx], label ="b1", color=colormap[cidx]) + l2 = lines!(ax22, radii, Fy_b2[:,tidx], label ="b2", color=colormap[cidx]) + l2 = lines!(ax23, radii, Fy_b3[:,tidx], label ="b3", color=colormap[cidx]) +end + +linkxaxes!(ax21, ax11) +linkxaxes!(ax21, ax11) +linkxaxes!(ax12, ax11) +linkxaxes!(ax22, ax11) +linkxaxes!(ax13, ax11) +linkxaxes!(ax23, ax11) +linkyaxes!(ax12, ax11) +linkyaxes!(ax13, ax11) +linkyaxes!(ax22, ax21) +linkyaxes!(ax23, ax21) + +hidexdecorations!(ax11, grid=false) +hidexdecorations!(ax12, grid=false) +hidexdecorations!(ax13, grid=false) +hideydecorations!(ax12, grid=false) +hideydecorations!(ax13, grid=false) +hideydecorations!(ax22, grid=false) +hideydecorations!(ax23, grid=false) + +save(joinpath(@__DIR__, "Fx_t-all_time.png"), fig) +nothing # hide +``` + +Perfect, we are now ready to run the core of AcousticAnalogies.jl + + +```@example first_example + +# To do F1A correctly, we need to put all source elements in a coordinate system that +# moves with the fluid, i.e. one in which the fluid appears stationary. +# So, to do that, we have the blades translating in the +# negative x direction at the average horizontal wind speed. +v = -avg_wind_speed # m/s +omega = omega_rpm * 2*pi/60 # rad/s + +# some reshaping, ses[i, j, k] holds the CompactSourceElement at src_time[i], radii[j], and blade number k +θs = reshape(θs, 1, 1, :) +radii = reshape(radii, 1, :, 1) +dradii = reshape(dradii, 1, :, 1) +cs_area = reshape(cs_area, 1, :, 1) +src_times = reshape(time, :, 1, 1) # This isn't really necessary. +fx = cat(transpose(Fx_b1), transpose(Fx_b2), transpose(Fx_b3), dims=3) +fc = cat(transpose(Fy_b1), transpose(Fy_b2), transpose(Fy_b3), dims=3) + +# source elements, with negative Fx +ses = CompactSourceElement.(rho, c0, radii, θs, dradii, cs_area, -fx, 0.0, fc, src_times) + +t0 = 0.0 # Time at which the angle between the source and target coordinate systems is equal to offest. +offset = 0.0 # Angular offset between the source and target coordinate systems at t0. +# steady rotation around the x axis +rot_trans = SteadyRotXTransformation(t0, omega, offset) + +# orient the rotation axis of the blades as it is the global frame +rot_axis = @SVector [1.0, 0.0, 0.0] # rotation axis aligned along global x-axis +blade_axis = @SVector [0.0, 0.0, 1.0] # blade 1 pointing up, along z-axis +global_trans = ConstantLinearMap(hcat(rot_axis, blade_axis, rot_axis×blade_axis)) + +# blade to move with the appropriate forward velocity, and +# start from the desired location in the global reference frame +y0_hub = @SVector [0.0, 0.0, 0.0] # Position of the hub at time t0 +v0_hub = SVector{3}(v.*rot_axis) # Constant velocity of the hub in the global reference frame +const_vel_trans = ConstantVelocityTransformation(t0, y0_hub, v0_hub) + +# combine these three transformations into one, and then use that on the SourceElements +trans = compose.(src_times, Ref(const_vel_trans), compose.(src_times, Ref(global_trans), Ref(rot_trans))) + +# trans will perform the three transformations from right to left (rot_trans, global_trans, const_vel_trans) +ses = ses .|> trans + +# The ses object now describes how each blade element source is moving through the global reference +# frame over the time src_time. As it does this, it will emit acoustics that can be sensed by an acoustic observer +# (a human, or a microphone). The exact "amount" of acoustics the observer will experience depends +# on the relative location and motion between each source and the observer. + +# This creates an acoustic observer moving with constant velocity v0_hub that is at location `x0` at time `t0`. +obs = ConstVelocityAcousticObserver(t0, x0, v0_hub) + +# Now, in order to perform the F1A calculation, +# we need to know when each acoustic disturbance emitted +# by the source arrives at the observer. This is referred +# to an advanced time calculation, and is done this way: +apth = f1a.(ses, Ref(obs)) + +# We now have a noise prediction for each of the individual source elements in ses at the acoustic observer obs. +# What we ultimately want is the total noise prediction at obs—we want to add all the acoustic pressures in apth together. +# But we can't add them directly, yet, since the observer times are not all the same. What we need to do +# is first interpolate the apth of each source onto a common observer time grid, and then add them up. +# We'll do this using the AcousticAnalogies.combine function. +period = 2*pi/omega +bpp = period/num_blades # blade passing period +obs_time_range = sim_length_s/60*omega_rpm*bpp + +# Note that we need to be careful to avoid extrapolation in the `combine` calculation. +# That won't happen in this case, since obs_time_range/sim_length_s is 1/3, so the observer time +# range is much less than the source time range. +# The observer time range is 1/3 of the source time range, and we're using the same number of +# simulation times, so that means the observer time step is 1/3 that of the source time step. +num_obs_times = length(time) +apth_total = combine(apth, obs_time_range, num_obs_times, 1) +# The loading data is unsteady, so we may need to be careful to window the time history +# to avoid problems with discontinuities going from the begining/end of the pressure time history. +nothing # hide +``` + +We can now have a look at the total acoustic pressure time history at the observer: + +```@example first_example +fig = Figure() +ax1 = fig[1, 1] = Axis(fig, xlabel="time, s", ylabel="monopole, Pa") +ax2 = fig[2, 1] = Axis(fig, xlabel="time, s", ylabel="dipole, Pa") +ax3 = fig[3, 1] = Axis(fig, xlabel="time, s", ylabel="total, Pa") +l1 = lines!(ax1, time, apth_total.p_m) +l2 = lines!(ax2, time, apth_total.p_d) +l3 = lines!(ax3, time, apth_total.p_m.+apth_total.p_d) +hidexdecorations!(ax1, grid=false) +hidexdecorations!(ax2, grid=false) +save(joinpath(@__DIR__, "openfast-apth_total.png"), fig) +nothing # hide +``` + +The plot shows that the monopole/thickness noise is much lower than the dipole/loading noise. +Wind turbine blades are relatively slender, which would tend to reduce thickness noise. +Also the observer is downstream of the rotation plane, which is where loading noise is traditionally +thought to dominate (monopole/thickness noise is more significant in the rotor rotation plane, usually). + +We now calculate the overall sound pressure level from the acoustic pressure time history. +Next, we will calculate the narrowband spectrum. +Finally, we will calculate the overall A-weighted sound pressure level from the narrowband spectrum. + +```@example first_example +oaspl_from_apth = AcousticMetrics.OASPL(apth_total) +nbs = AcousticMetrics.MSPSpectrumAmplitude(apth_total) +oaspl_from_nbs = AcousticMetrics.OASPL(nbs) +(oaspl_from_apth, oaspl_from_nbs) +nothing # hide +``` + +As a last step, we create VTK files that one can visualize in Paraview (or similar software) + +```@example first_example +name = joinpath(@__DIR__, "vtk", "iea3p4_vtk") +mkpath(dirname(name)) +outfiles = AcousticAnalogies.to_paraview_collection(name, ses) +end # module +nothing # hide +``` \ No newline at end of file diff --git a/test/gen_test_data/openfast_data/IEA-3.4-130-RWT.out b/test/gen_test_data/openfast_data/IEA-3.4-130-RWT.out new file mode 100644 index 00000000..b04bd100 --- /dev/null +++ b/test/gen_test_data/openfast_data/IEA-3.4-130-RWT.out @@ -0,0 +1,6009 @@ + +Predictions were generated on 21-Jun-2024 at 12:10:07 using OpenFAST, compiled as a 64-bit application using double precision at commit v3.5.3 + linked with NWTC Subroutine Library; ElastoDyn; InflowWind; AeroDyn; ServoDyn + +Description from the FAST input file: Generated with AeroElasticSE FAST driver + +Time Wind1VelX Azimuth BlPitch1 BlPitch2 BlPitch3 GenSpeed RotSpeed AB1N001Fxl AB1N002Fxl AB1N003Fxl AB1N004Fxl AB1N005Fxl AB1N006Fxl AB1N007Fxl AB1N008Fxl AB1N009Fxl AB1N010Fxl AB1N011Fxl AB1N012Fxl AB1N013Fxl AB1N014Fxl AB1N015Fxl AB1N016Fxl AB1N017Fxl AB1N018Fxl AB1N019Fxl AB1N020Fxl AB1N021Fxl AB1N022Fxl AB1N023Fxl AB1N024Fxl AB1N025Fxl AB1N026Fxl AB1N027Fxl AB1N028Fxl AB1N029Fxl AB1N030Fxl AB2N001Fxl AB2N002Fxl AB2N003Fxl AB2N004Fxl AB2N005Fxl AB2N006Fxl AB2N007Fxl AB2N008Fxl AB2N009Fxl AB2N010Fxl AB2N011Fxl AB2N012Fxl AB2N013Fxl AB2N014Fxl AB2N015Fxl AB2N016Fxl AB2N017Fxl AB2N018Fxl AB2N019Fxl AB2N020Fxl AB2N021Fxl AB2N022Fxl AB2N023Fxl AB2N024Fxl AB2N025Fxl AB2N026Fxl AB2N027Fxl AB2N028Fxl AB2N029Fxl AB2N030Fxl AB3N001Fxl AB3N002Fxl AB3N003Fxl AB3N004Fxl AB3N005Fxl AB3N006Fxl AB3N007Fxl AB3N008Fxl AB3N009Fxl AB3N010Fxl AB3N011Fxl AB3N012Fxl AB3N013Fxl AB3N014Fxl AB3N015Fxl AB3N016Fxl AB3N017Fxl AB3N018Fxl AB3N019Fxl AB3N020Fxl AB3N021Fxl AB3N022Fxl AB3N023Fxl AB3N024Fxl AB3N025Fxl AB3N026Fxl AB3N027Fxl AB3N028Fxl AB3N029Fxl AB3N030Fxl AB1N001Fyl AB1N002Fyl AB1N003Fyl AB1N004Fyl AB1N005Fyl AB1N006Fyl AB1N007Fyl AB1N008Fyl AB1N009Fyl AB1N010Fyl AB1N011Fyl AB1N012Fyl AB1N013Fyl AB1N014Fyl AB1N015Fyl AB1N016Fyl AB1N017Fyl AB1N018Fyl AB1N019Fyl AB1N020Fyl AB1N021Fyl AB1N022Fyl AB1N023Fyl AB1N024Fyl AB1N025Fyl AB1N026Fyl AB1N027Fyl AB1N028Fyl AB1N029Fyl AB1N030Fyl AB2N001Fyl AB2N002Fyl AB2N003Fyl AB2N004Fyl AB2N005Fyl AB2N006Fyl AB2N007Fyl AB2N008Fyl AB2N009Fyl AB2N010Fyl AB2N011Fyl AB2N012Fyl AB2N013Fyl AB2N014Fyl AB2N015Fyl AB2N016Fyl 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Start of user-defined inputs + +# Set number of blades, usually 3 for modern wind turbines +num_blades = 3 # number of blades +# Set the hub radius in m, it is specified in the ElastoDyn main input file of OpenFAST +Rhub = 2. +# Set the blade spanwise grid in m and the corresponding chord, also in m. The two arrays +# are specified in the AeroDyn15 blade input file +BlSpn = [0.0000e+00, 2.1692e+00, 4.3385e+00, 6.5077e+00, 8.6770e+00, 1.0846e+01, 1.3015e+01, 1.5184e+01, + 1.7354e+01, 1.9523e+01, 2.1692e+01, 2.3861e+01, 2.6031e+01, 2.8200e+01, 3.0369e+01, 3.2538e+01, + 3.4708e+01, 3.6877e+01, 3.9046e+01, 4.1215e+01, 4.3385e+01, 4.5554e+01, 4.7723e+01, + 4.9892e+01, 5.2062e+01, 5.4231e+01, 5.6400e+01, 5.8570e+01, 6.0739e+01, 6.2908e+01] +Chord = [2.600e+00, 2.645e+00, 3.020e+00, 3.437e+00, 3.781e+00, 4.036e+00, 4.201e+00, + 4.284e+00, 4.288e+00, 4.223e+00, 4.098e+00, 3.923e+00, 3.709e+00, 3.468e+00, 3.220e+00, + 2.986e+00, 2.770e+00, 2.581e+00, 2.412e+00, 2.266e+00, 2.142e+00, 2.042e+00, 1.964e+00, + 1.909e+00, 1.870e+00, 1.807e+00, 1.666e+00, 1.387e+00, 9.172e-01, 1.999e-01] + +# path to the OpenFAST .out file. The file must contain these channels: +# Time (always available) +# Wind1VelX from InflowWind +# RotSpeed from ElastoDyn +# Nodal outputs Fxl and Fyl from AeroDyn15 +file_path = joinpath(@__DIR__, "gen_test_data", "openfast_data", "IEA-3.4-130-RWT.out") + +# Observer location set at the IEC-prescribed location (turbine height on the ground), +# The microphone is stationary in the global coordinate frame +HH = 110. # m + +# Compute the blade locations in radial coordinates, m +RSpn = BlSpn .+ Rhub + +x0 = @SVector [HH .+ RSpn[end], 0.0, -HH] + +# ambient air density and speed of sound. +rho = 1.225 # kg/m^3 +c0 = 340.0 # m/s + +## End of user-defined inputs + + +## Start of computations + +# Compute the mid-section locations in radial coordinates, m +radii = 0.5.*(RSpn[begin:end-1] .+ RSpn[begin+1:end]) +# Compute the length of each section along blade span, m +dradii = RSpn[begin+1:end] .- RSpn[begin:end-1] +# Compute the blade angles +θs = 2*pi/num_blades.*(0:(num_blades-1)) +# Create a linear interpolation object to interpolate chord onto the radial mid-points +itp = LinearInterpolation(RSpn, Chord) +# Perform interpolation +chord = itp(radii) +# Cross-sectional area of each element in m**2. This is taking a bit of a shortcut +cs_area_over_chord_squared = 0.064 +cs_area = cs_area_over_chord_squared.*chord.^2 + +# Code to parse the data from the OpenFAST .out file +# Function to parse a line of data, converting strings to floats +function parse_line(line) + # Split the line by whitespace and filter out any empty strings + elements = filter(x -> !isempty(x), split(line)) + # Convert elements to Float64 + return map(x -> parse(Float64, x), elements) +end + +# Initialize an empty array to store the data +data = [] + +# Open the file and read the data, skipping the first 8 lines +open(file_path) do file + # Skip the first 8 lines (header and description) + for i in 1:8 + readline(file) + end + + # Read the rest of the lines and parse them + for line in eachline(file) + push!(data, parse_line(line)) + end +end + +# Convert the data to an array of arrays (matrix) +data = reduce(hcat, data) +time = data[1, :] +avg_wind_speed = mean(data[2, :]) +sim_length_s = time[end] - time[1] # s +@show length(time) + +# Reopen the file and read the lines +lines = open(file_path) do f + readlines(f) +end + +# Find the index of the line that contains the column headers +header_index = findfirst(x -> startswith(x, "Time"), lines) + +# Extract the headers +headers = split(lines[header_index], '\t') + +id_b1_Fx = findfirst(x -> x == "AB1N001Fxl", headers) +id_b2_Fx = findfirst(x -> x == "AB2N001Fxl", headers) +id_b3_Fx = findfirst(x -> x == "AB3N001Fxl", headers) +id_b1_Fy = findfirst(x -> x == "AB1N001Fyl", headers) +id_b2_Fy = findfirst(x -> x == "AB2N001Fyl", headers) +id_b3_Fy = findfirst(x -> x == "AB3N001Fyl", headers) +id_rot_speed = findfirst(x -> x == "RotSpeed", headers) +n_elems = length(radii) +Fx_b1_locs = data[id_b1_Fx:id_b1_Fx+n_elems,:] +Fy_b1_locs = data[id_b1_Fy:id_b1_Fy+n_elems,:] +Fx_b2_locs = data[id_b2_Fx:id_b2_Fx+n_elems,:] +Fy_b2_locs = data[id_b2_Fy:id_b2_Fy+n_elems,:] +Fx_b3_locs = data[id_b3_Fx:id_b3_Fx+n_elems,:] +Fy_b3_locs = data[id_b3_Fy:id_b3_Fy+n_elems,:] + +# Reinterpolate onto the mid-sections +Fx_b1 = Array{Float64}(undef, 29, 6001) +Fx_b2 = Array{Float64}(undef, 29, 6001) +Fx_b3 = Array{Float64}(undef, 29, 6001) +Fy_b1 = Array{Float64}(undef, 29, 6001) +Fy_b2 = Array{Float64}(undef, 29, 6001) +Fy_b3 = Array{Float64}(undef, 29, 6001) +for j in axes(Fx_b1_locs, 2) + itp = LinearInterpolation(RSpn, Fx_b1_locs[:, j], extrapolation_bc=Line()) + Fx_b1[:, j] = itp(radii) +end +for j in axes(Fx_b2_locs, 2) + itp = LinearInterpolation(RSpn, Fx_b2_locs[:, j], extrapolation_bc=Line()) + Fx_b2[:, j] = itp(radii) +end +for j in axes(Fx_b3_locs, 2) + itp = LinearInterpolation(RSpn, Fx_b3_locs[:, j], extrapolation_bc=Line()) + Fx_b3[:, j] = itp(radii) +end +for j in axes(Fy_b1_locs, 2) + itp = LinearInterpolation(RSpn, Fy_b1_locs[:, j], extrapolation_bc=Line()) + Fy_b1[:, j] = itp(radii) +end +for j in axes(Fy_b2_locs, 2) + itp = LinearInterpolation(RSpn, Fy_b2_locs[:, j], extrapolation_bc=Line()) + Fy_b2[:, j] = itp(radii) +end +for j in axes(Fy_b3_locs, 2) + itp = LinearInterpolation(RSpn, Fy_b3_locs[:, j], extrapolation_bc=Line()) + Fy_b3[:, j] = itp(radii) +end + + +# Extract the mean rotor speed +omega_rpm = mean(data[id_rot_speed,:]) + +# Let's plot the unsteady loading 1 of every 500 timesteps +# x-axis is the span position (mid-sections) +# times are indicated by the colorbar on the right of the plot. +@assert size(Fx_b1) == size(Fx_b2) == size(Fx_b3) == size(Fy_b1) == size(Fy_b2) == size(Fy_b3) +ntimes_loading = size(Fx_b1, 2) +fig = Figure() +ax11 = fig[1, 1] = Axis(fig, xlabel="Span Position (m)", ylabel="Fx (N/m)", title="blade 1") +ax21 = fig[2, 1] = Axis(fig, xlabel="Span Position (m)", ylabel="Fy (N/m)") +ax12 = fig[1, 2] = Axis(fig, xlabel="Span Position (m)", ylabel="Fx (N/m)", title="blade 2") +ax22 = fig[2, 2] = Axis(fig, xlabel="Span Position (m)", ylabel="Fy (N/m)") +ax13 = fig[1, 3] = Axis(fig, xlabel="Span Position (m)", ylabel="Fx (N/m)", title="blade 3") +ax23 = fig[2, 3] = Axis(fig, xlabel="Span Position (m)", ylabel="Fy (N/m)") +bpp = 60/omega_rpm/num_blades +colormap = colorschemes[:viridis] +for tidx in 1:500:ntimes_loading + cidx = (time[tidx] - time[1])/sim_length_s + l1 = lines!(ax11, radii, Fx_b1[:,tidx], label ="b1", color=colormap[cidx]) + l1 = lines!(ax12, radii, Fx_b2[:,tidx], label ="b2", color=colormap[cidx]) + l1 = lines!(ax13, radii, Fx_b3[:,tidx], label ="b3", color=colormap[cidx]) + l2 = lines!(ax21, radii, Fy_b1[:,tidx], label ="b1", color=colormap[cidx]) + l2 = lines!(ax22, radii, Fy_b2[:,tidx], label ="b2", color=colormap[cidx]) + l2 = lines!(ax23, radii, Fy_b3[:,tidx], label ="b3", color=colormap[cidx]) +end + +linkxaxes!(ax21, ax11) +linkxaxes!(ax21, ax11) +linkxaxes!(ax12, ax11) +linkxaxes!(ax22, ax11) +linkxaxes!(ax13, ax11) +linkxaxes!(ax23, ax11) +linkyaxes!(ax12, ax11) +linkyaxes!(ax13, ax11) +linkyaxes!(ax22, ax21) +linkyaxes!(ax23, ax21) + +hidexdecorations!(ax11, grid=false) +hidexdecorations!(ax12, grid=false) +hidexdecorations!(ax13, grid=false) +hideydecorations!(ax12, grid=false) +hideydecorations!(ax13, grid=false) +hideydecorations!(ax22, grid=false) +hideydecorations!(ax23, grid=false) + +save(joinpath(@__DIR__, "gen_test_data", "openfast_data", "Fx_t-all_time.png"), fig) + +# To do F1A correctly, we need to put all source elements in a coordinate system that +# moves with the fluid, i.e. one in which the fluid appears stationary. +# So, to do that, we have the blades translating in the +# negative x direction at the average horizontal wind speed. +v = -avg_wind_speed # m/s +omega = omega_rpm * 2*pi/60 # rad/s + +# some reshaping, ses[i, j, k] holds the CompactSourceElement at src_time[i], radii[j], and blade number k +θs = reshape(θs, 1, 1, :) +radii = reshape(radii, 1, :, 1) +dradii = reshape(dradii, 1, :, 1) +cs_area = reshape(cs_area, 1, :, 1) +src_times = reshape(time, :, 1, 1) # This isn't really necessary. +fx = cat(transpose(Fx_b1), transpose(Fx_b2), transpose(Fx_b3), dims=3) +fc = cat(transpose(Fy_b1), transpose(Fy_b2), transpose(Fy_b3), dims=3) + +# source elements, with negative Fx +ses = CompactSourceElement.(rho, c0, radii, θs, dradii, cs_area, -fx, 0.0, fc, src_times) + +t0 = 0.0 # Time at which the angle between the source and target coordinate systems is equal to offest. +offset = 0.0 # Angular offset between the source and target coordinate systems at t0. +# steady rotation around the x axis +rot_trans = SteadyRotXTransformation(t0, omega, offset) + +# orient the rotation axis of the blades as it is the global frame +rot_axis = @SVector [1.0, 0.0, 0.0] # rotation axis aligned along global x-axis +blade_axis = @SVector [0.0, 0.0, 1.0] # blade 1 pointing up, along z-axis +global_trans = ConstantLinearMap(hcat(rot_axis, blade_axis, rot_axis×blade_axis)) + +# blade to move with the appropriate forward velocity, and +# start from the desired location in the global reference frame +y0_hub = @SVector [0.0, 0.0, 0.0] # Position of the hub at time t0 +v0_hub = SVector{3}(v.*rot_axis) # Constant velocity of the hub in the global reference frame +const_vel_trans = ConstantVelocityTransformation(t0, y0_hub, v0_hub) + +# combine these three transformations into one, and then use that on the SourceElements +trans = compose.(src_times, Ref(const_vel_trans), compose.(src_times, Ref(global_trans), Ref(rot_trans))) + +# trans will perform the three transformations from right to left (rot_trans, global_trans, const_vel_trans) +ses = ses .|> trans + +# The ses object now describes how each blade element source is moving through the global reference +# frame over the time src_time. As it does this, it will emit acoustics that can be sensed by an acoustic observer +# (a human, or a microphone). The exact "amount" of acoustics the observer will experience depends +# on the relative location and motion between each source and the observer. + +# This creates an acoustic observer moving with constant velocity v0_hub that is at location `x0` at time `t0`. +obs = ConstVelocityAcousticObserver(t0, x0, v0_hub) + +# Now, in order to perform the F1A calculation, +# we need to know when each acoustic disturbance emitted +# by the source arrives at the observer. This is referred +# to an advanced time calculation, and is done this way: +apth = f1a.(ses, Ref(obs)) + +# We now have a noise prediction for each of the individual source elements in ses at the acoustic observer obs. +# What we ultimately want is the total noise prediction at obs—we want to add all the acoustic pressures in apth together. +# But we can't add them directly, yet, since the observer times are not all the same. What we need to do +# is first interpolate the apth of each source onto a common observer time grid, and then add them up. +# We'll do this using the AcousticAnalogies.combine function. +period = 2*pi/omega +bpp = period/num_blades # blade passing period +obs_time_range = sim_length_s/60*omega_rpm*bpp + +# Note that we need to be careful to avoid extrapolation in the `combine` calculation. +# That won't happen in this case, since obs_time_range/sim_length_s is 1/3, so the observer time +# range is much less than the source time range. +# The observer time range is 1/3 of the source time range, and we're using the same number of +# simulation times, so that means the observer time step is 1/3 that of the source time step. +num_obs_times = length(time) +apth_total = combine(apth, obs_time_range, num_obs_times, 1) +# The loading data is unsteady, so we may need to be careful to window the time history +# to avoid problems with discontinuities going from the begining/end of the pressure time history.. + +# We can now have a look at the total acoustic pressure time history at the observer: +fig = Figure() +ax1 = fig[1, 1] = Axis(fig, xlabel="time, s", ylabel="monopole, Pa") +ax2 = fig[2, 1] = Axis(fig, xlabel="time, s", ylabel="dipole, Pa") +ax3 = fig[3, 1] = Axis(fig, xlabel="time, s", ylabel="total, Pa") +l1 = lines!(ax1, time, apth_total.p_m) +l2 = lines!(ax2, time, apth_total.p_d) +l3 = lines!(ax3, time, apth_total.p_m.+apth_total.p_d) +hidexdecorations!(ax1, grid=false) +hidexdecorations!(ax2, grid=false) +save(joinpath(@__DIR__, "gen_test_data", "openfast_data", "openfast-apth_total.png"), fig) + +# The plot shows that the monopole/thickness noise is much lower than the dipole/loading noise. +# Wind turbine blades are relatively slender, which would tend to reduce thickness noise. +# Also the observer is downstream of the rotation plane, which is where loading noise is traditionally +# thought to dominate (monopole/thickness noise is more significant in the rotor rotation plane, usually). + +# We now calculate the overall sound pressure level from the acoustic pressure time history. +oaspl_from_apth = AcousticMetrics.OASPL(apth_total) +# Next, we calculate the narrowband spectrum. +nbs = AcousticMetrics.MSPSpectrumAmplitude(apth_total) +# Finally, walculate the overall A-weighted sound pressure level from the narrowband spectrum. +oaspl_from_nbs = AcousticMetrics.OASPL(nbs) +(oaspl_from_apth, oaspl_from_nbs) + +# As a last step, we create VTK files that one can visualize in Paraview (or similar software) +name = joinpath(@__DIR__, "gen_test_data", "openfast_data", "vtk", "iea3p4_vtk") +mkpath(dirname(name)) +outfiles = AcousticAnalogies.to_paraview_collection(name, ses) + + +end # module diff --git a/test/runtests.jl b/test/runtests.jl index 507fdfc8..d1506a19 100644 --- a/test/runtests.jl +++ b/test/runtests.jl @@ -7,5 +7,6 @@ include("ccblade_helper_tests.jl") include("anopp2_comparison.jl") include("forwarddiff_test.jl") include("writevtk_tests.jl") +include("iea3p4.jl") end # module