diff --git a/Acoustic Localization Using Carrier-Phase Measurements b/Acoustic Localization Using Carrier-Phase Measurements index 2f2f5f8..c9f7a67 100644 --- a/Acoustic Localization Using Carrier-Phase Measurements +++ b/Acoustic Localization Using Carrier-Phase Measurements @@ -7,15 +7,18 @@ using InteractiveUtils # ╔═╡ d3b7f59a-712b-4520-a413-c5f5eb71a12f begin using PlutoUI - TableOfContents() - md"- Pakcages" + using Plots + using LinearAlgebra + # using JuMP, Cbc + using Optim, LineSearches + using Statistics # for mean... end # ╔═╡ 29893d76-8153-4b84-89ac-289e41327205 md""" # Acoustic Localization Using Carrier-Phase Measurements -## Introduction +# Introduction TODO! @@ -44,7 +47,7 @@ TODO! # ╔═╡ 835ef9c7-727a-4672-bba4-58aa6766b9e6 md""" -# Outline of the solution +## Outline of The Solution !!! info "This text is copied from the provided document." @@ -54,24 +57,224 @@ md""" \alpha_i^{-2} (r_i - \|x-b_i\|_2)^2 + \sigma_i^{-2} (\varphi_i - \|x-b_i\|_2 - n_i)^2 ``` -where n ≜ [n1, n2, · · · , nM]T. Hence, we can obtain a MD position estimate by solving the following mixed integer optimization -problem: -ˆx, ˆn = -arg min -x∈R3,n∈ZMf(x, n) + where ``\mathbf{n} \triangleq [n_1, n_2, · · · , n_M]^T``. Hence, we can obtain a MD position estimate by solving the following mixed integer optimization problem: + ```math + \hat x,\, \hat n = + \operatorname*{arg\,min}_{x\in R^3,\, n\in\mathbb{Z}^M}f(x, n) + ``` + We can solve (4) through the following steps: + 1. Obtain a float solution (FS) of (4) by ignoring the integer constraints. + 2. Find a decomposition of the objective function around the FS. + 3. Develop a search algorithm using the FS and the decomposition. +""" + +# ╔═╡ 57546347-5dc6-4f59-9e61-d57bc3bee3e5 +b = [[1 1 10] + [2 6 10] + [7 7 10] + [7 3 10]]' + +# ╔═╡ 428c1a49-2825-43a2-920d-46d9a9950455 +begin + _, M = size(b) + md""" + # An Attempt to Solve this Problem... + > Note: I try to solve the problem generally, the examples are for demonstration purposes. + + Lets assume that we have `b` beacons as follows, of size ``M=``**$(M)**: + + """ +end + +# ╔═╡ 4d9c23f1-4544-4b4b-ac59-26d534be10a9 +md""" +And our mobile device ``x`` is: +""" + +# ╔═╡ b089c934-de4f-483f-a2a7-96aa0d26f29d +x = [3 5 3]' + +# ╔═╡ fdb7ab79-4715-4ed7-92d2-81b4f6ba2734 +md""" +*Global Variable* such as ``\alpha^2`` and ``\sigma^2`` are defined here for convenience. To help debugging, we force a `seed` to keep things consistant. +""" + +# ╔═╡ 51b790fc-887a-4d05-b9cc-288c6ee22b11 +begin + import Random + Random.seed!(123) + +end + +# ╔═╡ f62bb0be-9891-4670-93c8-bd3207fc49fb +alpha = 0.1; + +# ╔═╡ fbd815c1-994d-4673-a4e6-3501d190edc0 +range_noise = randn(M) * alpha; + +# ╔═╡ a5c5c885-a8d2-4b5b-84a6-26d1220bb89e +sigma = 0.1; + +# ╔═╡ 4063cc32-a506-47f9-af52-07fe7594bcd9 +phase_noise = randn(M) * sigma; + +# ╔═╡ 11f45a3f-d773-4d20-95fb-c9843b18da62 +phase_n = 0; + +# ╔═╡ bdba2216-b866-4b53-9032-50af0b3eec0f +md""" +--- +""" + +# ╔═╡ 20ba966c-7f63-4e9c-9513-3d217c7b2b77 +md""" +In the next steps, we try to find ``x`` in the most optimal/efficient method.. +""" + +# ╔═╡ 44ad3946-c1f8-4485-9db2-41d862fb41a2 +md""" +We can Visualize this configuration in 3D space: +""" + +# ╔═╡ 9a74694b-54f9-4a7e-8777-4d732034f53b +begin + scatter( b[1,:], b[2,:], b[3,:], label="Beacons", markersize = 10) + scatter!(x[1,:], x[2,:], x[3,:], label="MD", markersize = 10) +end + +# ╔═╡ 3f34e354-137f-4614-bea9-ea3110715cae +md""" +## Using range measurments only + +If we ignore the noise and the phase measurments, we notice that our solution can be solved analytically in the form: + +```math +\begin{eqnarray} +(x - x_1)^2 + (y - y_1)^2 + (z - z_1)^2 &= r_1^2 \\ +(x - x_2)^2 + (y - y_2)^2 + (z - z_2)^2 &= r_2^2 \\ +(x - x_3)^2 + (y - y_3)^2 + (z - z_3)^2 &= r_3^2 + +\end{eqnarray} + +``` + +Where ``x_i,\, y_i,\, z_i`` are the locations of the beacon ``b_i``, and ``r_i`` is the distance from the beacon to the MD. + +*However this method neither scalas well when we increase the number of beacons, nor can it be solved if there is noise withen the data.* + +Nevertheless, solving this problem numerically is trivial. +We know that that distance ``r`` from each beacon is `r_no_phase_or_noise`: """ +# ╔═╡ 985f2cfb-1965-49de-ad1a-787fe11e9394 +md""" +we can see that the result of `x_no_phase_or_noise` is very similar to the MD's original position = `x`, as expected. +""" + +# ╔═╡ b239dd0a-5527-4f74-b2fb-d15ff3caa011 +md""" +## Using Range and Phase +We now add a noise process of zero mean and variance ``\alpha^2`` to our equation. +""" + +# ╔═╡ a7f1e580-fcb0-4833-b463-d97cf918c4f3 + + +# ╔═╡ 786f3a79-424d-4e42-a6af-0624ecc87ff3 +# Acoustic Localization Using Carrier Phase Measurments + +# Give beacons located at trasmitting signals which are recieved by a mobile device (MD) located at +# clear; clc; +# Starting values... +# x = [1 2 3]'; % Mobile Device +# b = [4 3 4; +# 5 4 6; +# 7 8 9; +# 10 11 12]'; +# [~, M] = size(b); % Number of Beacons +# sigma = 0.1; + +# w = rand(1, M) * sigma; % White Noise + +# The range measurments for the beacons can be modelled as: +# (PS: We use a search algorithm because noise would cause us to not have a numerical solution) +# r = vecnorm(b - x) + w +# Outline of The Solution +# To formulate the estimation problem. We have and , we need to find . +# f1 = @(point) mean((r - vecnorm(point - b)).^2); +# fminsearch(f1,x)' +# Adding Phase +# The phase data can be described as: + +# n = rand(1, M) * 0; +# v = rand(1, M) * 0.01; +# phi = vecnorm(b-x) + n + v +# Soln W/ Phase +# f2 = @(point) mean((r - vecnorm(point(1:3) - b)).^2) ... +# + mean((phi - vecnorm(point(1:3) - b) - point(4)).^2); + +# initial_guess = [x; 5]; % (1:3) => point. (4) => n. +# fminsearch(f2, initial_guess)' + + + +# ╔═╡ f9e80776-0c5e-4ae5-b9ed-e0896bec970d + + # ╔═╡ 6040b344-d338-11ee-256a-67ae4cb673c6 md""" # Appendex """ +# ╔═╡ ed6a19ef-fd4f-43b2-aa09-aa7fe38f52ed +TableOfContents() + +# ╔═╡ 1929d137-dcc9-4208-992d-71001f976466 +vecnorm(v) = norm.(eachcol(v)) + +# ╔═╡ 67c2acf3-52ea-4132-9372-d50d2c837ce8 +r_no_phase_or_noise = vecnorm(b .- x) + +# ╔═╡ 6abf7266-8ef4-43e7-a7ec-ced409129ced +r = vecnorm(b .- x) + range_noise + +# ╔═╡ 48843f6a-cda7-4a34-b459-da1b66a48e06 +phi = vecnorm(b .- x) + phase_noise .+ phase_n + +# ╔═╡ 3a61a22c-07a4-4cd2-91ad-b573d8b01f30 +function minimize(f, x0) + result = optimize(f, + x0, + LBFGS(linesearch = LineSearches.HagerZhang()),Optim.Options(extended_trace=true,show_every=0,store_trace = true,show_trace = false)) +end + +# ╔═╡ 9d567a1b-4c56-42f9-9762-a9f226bb6a51 +x_no_phase_or_noise = begin + f_no_phase_or_noise(point) = # Define the minimization function LSE + mean((r_no_phase_or_noise - vecnorm(point .- b)).^2); + local x = [0.0, 0.0, 0.0] # First Guess + local res = minimize(f_no_phase_or_noise, x) + local vals = map(x-> x.value, res.trace) + local iterations = map(x-> x.iteration, res.trace) + plot(iterations, vals) + local points = map(x-> x.metadata["x"], res.trace) +end + # ╔═╡ 00000000-0000-0000-0000-000000000001 PLUTO_PROJECT_TOML_CONTENTS = """ [deps] +LineSearches = "d3d80556-e9d4-5f37-9878-2ab0fcc64255" +LinearAlgebra = "37e2e46d-f89d-539d-b4ee-838fcccc9c8e" +Optim = "429524aa-4258-5aef-a3af-852621145aeb" +Plots = "91a5bcdd-55d7-5caf-9e0b-520d859cae80" PlutoUI = "7f904dfe-b85e-4ff6-b463-dae2292396a8" +Random = "9a3f8284-a2c9-5f02-9a11-845980a1fd5c" +Statistics = "10745b16-79ce-11e8-11f9-7d13ad32a3b2" [compat] +LineSearches = "~7.2.0" +Optim = "~1.9.2" +Plots = "~1.40.1" PlutoUI = "~0.7.58" """ @@ -81,7 +284,7 @@ PLUTO_MANIFEST_TOML_CONTENTS = """ julia_version = "1.10.1" manifest_format = "2.0" -project_hash = "acf8a7d70217bc877a8d448fd5475fd91c6dd480" +project_hash = 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= ["LinearAlgebra"] +git-tree-sha1 = "17275485f373e6673f7e7f97051f703ed5b15b20" +uuid = "85a6dd25-e78a-55b7-8502-1745935b8125" +version = "0.2.4" + [[deps.PrecompileTools]] deps = ["Preferences"] git-tree-sha1 = "03b4c25b43cb84cee5c90aa9b5ea0a78fd848d2f" @@ -253,6 +1077,16 @@ version = "1.4.1" deps = ["Unicode"] uuid = "de0858da-6303-5e67-8744-51eddeeeb8d7" +[[deps.Profile]] +deps = ["Printf"] +uuid = "9abbd945-dff8-562f-b5e8-e1ebf5ef1b79" + +[[deps.Qt6Base_jll]] +deps = ["Artifacts", "CompilerSupportLibraries_jll", "Fontconfig_jll", "Glib_jll", "JLLWrappers", "Libdl", "Libglvnd_jll", "OpenSSL_jll", "Vulkan_Loader_jll", "Xorg_libSM_jll", "Xorg_libXext_jll", "Xorg_libXrender_jll", "Xorg_libxcb_jll", "Xorg_xcb_util_cursor_jll", "Xorg_xcb_util_image_jll", "Xorg_xcb_util_keysyms_jll", "Xorg_xcb_util_renderutil_jll", "Xorg_xcb_util_wm_jll", "Zlib_jll", "libinput_jll", "xkbcommon_jll"] +git-tree-sha1 = "37b7bb7aabf9a085e0044307e1717436117f2b3b" +uuid = "c0090381-4147-56d7-9ebc-da0b1113ec56" 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"a4e569a6-e804-4fa4-b0f3-eef7a1d5b13e" version = "1.10.0" +[[deps.TensorCore]] +deps = ["LinearAlgebra"] +git-tree-sha1 = "1feb45f88d133a655e001435632f019a9a1bcdb6" +uuid = "62fd8b95-f654-4bbd-a8a5-9c27f68ccd50" +version = "0.1.1" + [[deps.Test]] deps = ["InteractiveUtils", "Logging", "Random", "Serialization"] uuid = "8dfed614-e22c-5e08-85e1-65c5234f0b40" +[[deps.TranscodingStreams]] +git-tree-sha1 = "54194d92959d8ebaa8e26227dbe3cdefcdcd594f" +uuid = "3bb67fe8-82b1-5028-8e26-92a6c54297fa" +version = "0.10.3" +weakdeps = ["Random", "Test"] + + [deps.TranscodingStreams.extensions] + TestExt = ["Test", "Random"] + [[deps.Tricks]] git-tree-sha1 = "eae1bb484cd63b36999ee58be2de6c178105112f" uuid = "410a4b4d-49e4-4fbc-ab6d-cb71b17b3775" @@ -319,19 +1254,307 @@ version = "1.5.1" deps = ["Random", "SHA"] uuid = "cf7118a7-6976-5b1a-9a39-7adc72f591a4" +[[deps.UnPack]] +git-tree-sha1 = "387c1f73762231e86e0c9c5443ce3b4a0a9a0c2b" +uuid = "3a884ed6-31ef-47d7-9d2a-63182c4928ed" +version = "1.0.2" + 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