From ed59b30dd096d07c7ebb2aa30ec48d2b96b216c2 Mon Sep 17 00:00:00 2001 From: Dane Sabo Date: Sun, 7 Dec 2025 20:55:06 -0500 Subject: [PATCH] Auto sync: 2025-12-07 20:55:06 (25 files changed) D Presentations/ERLM/bouncing_ball_hybrid.png A Presentations/ERLM/images/4_research_approach/phase_portrait_sg1.png A Presentations/ERLM/images/4_research_approach/two_loop.png A Presentations/ERLM/images/7_broader_impacts/billion.jpg M Presentations/ERLM/main.aux M Presentations/ERLM/main.fdb_latexmk M Presentations/ERLM/main.fls M Presentations/ERLM/main.log --- Presentations/ERLM/bouncing_ball_hybrid.png | Bin 503848 -> 0 bytes .../phase_portrait_sg1.png | Bin 0 -> 168904 bytes .../images/4_research_approach/two_loop.png | Bin 0 -> 226573 bytes .../ERLM/images/7_broader_impacts/billion.jpg | Bin 0 -> 124851 bytes Presentations/ERLM/main.aux | 38 +- Presentations/ERLM/main.fdb_latexmk | 26 +- Presentations/ERLM/main.fls | 113 ++-- Presentations/ERLM/main.log | 565 +++++++++++------- Presentations/ERLM/main.nav | 36 +- Presentations/ERLM/main.pdf | Bin 5139073 -> 5049114 bytes Presentations/ERLM/main.synctex.gz | Bin 64371 -> 60109 bytes Presentations/ERLM/main.tex | 3 +- Presentations/ERLM/phase_portrait_sg1.png | Bin 0 -> 168904 bytes Presentations/ERLM/sg1_uncertainty.png | Bin 0 -> 120562 bytes .../ERLM/slides/4_Research_Approach_v2.tex | 51 +- .../ERLM/slides/5_Metrics_of_Success_v2.tex | 15 +- .../ERLM/slides/6_Risks_and_Contingencies.tex | 8 +- .../ERLM/slides/7_Broader_Impacts_v2.tex | 129 ++-- .../ERLM/theme/beamerthemedane_native.sty | 2 +- Presentations/ERLM/two_loop_fine_sweep.jl | 177 ++++++ .../ERLM/two_loop_linearized_reachability.jl | 215 +++++++ Presentations/ERLM/two_loop_reachability.jl | 185 ++++++ .../ERLM/two_loop_reachability_v2.jl | 150 +++++ Presentations/ERLM/two_loop_sg_uncertainty.jl | 179 ++++++ .../ERLM/two_loop_temp_uncertainty.jl | 216 +++++++ 25 files changed, 1686 insertions(+), 422 deletions(-) delete mode 100644 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\input{slides/4_Research_Approach_v2} \input{slides/5_Metrics_of_Success_v2} -\input{slides/6_Risks_and_Contingencies_v2} \input{slides/7_Broader_Impacts_v2} \input{slides/8_Money_Slide_v2} +%Supplemenatry +\input{slides/6_Risks_and_Contingencies_v2} \end{document} diff --git a/Presentations/ERLM/phase_portrait_sg1.png b/Presentations/ERLM/phase_portrait_sg1.png new file mode 100644 index 0000000000000000000000000000000000000000..e14f480d1f484af0c257e315a894abc4085f0fd0 GIT binary patch literal 168904 zcmd3OcOaI1|F%RaWi*wYtb~m06{2B9QD$jSw(RT_5-N(aqCrIx*)wFXWRJ_9*?Ygo zb>GkPj=z5YzUT8i_v1FM>pZ{T&p3|bb9^s<4K?MxyN~WBAtBj&{+yyF3CZ>m{LhDi z6yM2PdinzYx5N0NvLeYA@jq|#;zLMCSV+z*p1JH4`M1mQ@_~x>Q`2u0>1>tczEd1K zk?{7rxA(UDB>S^jl&k~491AagbLuTmw)c&*mrlif-F4tp4hId{wu%?z6*sQ`UQ%|; zP%n@^Me6Ohwq7f}RQ>0&W6ONn-^QjZ>J2{fti*f3wca`s)%EX}B!w+!dZ_;STJA83 zm*l_SH6S6I{P!!nZ8VwN|M{|>T<-t*#kWH2?Cb{luHu}W@u~E)jeWLREnf`+{QXD& zKGw){-&ma;tio?ZbaDSDJqP`qkEUO|C-6y@ 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zpFD9;nVz;lO@0o|sQ03)BiZu~5KS($qyrFntWbfM3?(fuo<-@|Y_S$+jJOTdh5rlY nI^_3~, >=stealth, thick} @@ -135,52 +135,15 @@ \end{frame} -\begin{frame}{Finally, we will build continuous controllers to move between - discrete states} +\begin{frame}{Finally, we will build continuous controllers with formal methods + to ensure transitions between modes} \begin{columns} - \begin{column}{0.5\textwidth} - \includegraphics[height=0.7\textheight]{bouncing_ball_hybrid.png} - + \begin{column}{0.4\textwidth} + \includegraphics[height=0.9\textwidth]{images/4_research_approach/two_loop.png} \end{column} - - \begin{column}{0.5\textwidth} - \only<2>{ - \begin{alertblock}{Key Challenge} - \small - Verify continuous control behavior across discrete mode transitions - \end{alertblock} - } - \only<3->{ - \begin{block}{Key Challenge} - \small - Verify continuous control behavior across discrete mode transitions - \end{block} - } - - \vspace{0.3cm} - - \only<3>{ - \begin{alertblock}{Reachable Set} - \small - $\mathcal{R}(t) = \{x(t) \mid x(0) \in X_0, \dot{x} = f(x)\}$ - \end{alertblock} - } - \only<4->{ - \begin{block}{Reachable Set} - \small - $\mathcal{R}(t) = \{x(t) \mid x(0) \in X_0, \dot{x} = f(x)\}$ - \end{block} - } - - \vspace{0.3cm} - - \only<4>{ - \begin{alertblock}{Barrier Certificate} - \small - $B(x) > 0 \land \nabla B \cdot f(x) \leq 0 \implies x \in \text{Safe}$ - \end{alertblock} - } + \begin{column}{0.6\textwidth} + \includegraphics[height=0.75\textheight]{images/4_research_approach/phase_portrait_sg1.png} \end{column} \end{columns} diff --git a/Presentations/ERLM/slides/5_Metrics_of_Success_v2.tex b/Presentations/ERLM/slides/5_Metrics_of_Success_v2.tex index 7a635b4ca..97c27761a 100644 --- a/Presentations/ERLM/slides/5_Metrics_of_Success_v2.tex +++ b/Presentations/ERLM/slides/5_Metrics_of_Success_v2.tex @@ -1,19 +1,16 @@ -\begin{frame}{Success will be measured through Technology Readiness Level advancement} +\begin{frame}{Success will be measured through Technology Readiness Level (TRL) advancement} \begin{columns} \begin{column}{0.3\textwidth} - \begin{block}{Why TRLs?} - \small - Bridge gap between proof-of-concept and deployment - \begin{itemize} - \item[] Measure both rigor and feasibility - \end{itemize} + \begin{block}{TRL Goal} + + \textbf{Current:} TRL 2-3\\ + \textbf{Target:} TRL 5 + \end{block} \vspace{0.5cm} - \textbf{Current:} TRL 2-3\\ - \textbf{Target:} TRL 5 \end{column} \begin{column}{0.7\textwidth} diff --git a/Presentations/ERLM/slides/6_Risks_and_Contingencies.tex b/Presentations/ERLM/slides/6_Risks_and_Contingencies.tex index 8a51499bd..4f24c5149 100644 --- a/Presentations/ERLM/slides/6_Risks_and_Contingencies.tex +++ b/Presentations/ERLM/slides/6_Risks_and_Contingencies.tex @@ -1,13 +1,13 @@ \begin{frame}{Four primary risks are identified with clear mitigation and contingency plans} \begin{enumerate} - \item<1-> \alert<1>{Computational Tractability of Synthesis} + \item \alert{Computational Tractability of Synthesis} - \item<2-> \alert<2>{Discrete-Continuous Interface Complexity} + \item \alert{Discrete-Continuous Interface Complexity} - \item<3-> \alert<3>{Procedure Formalization Completeness} + \item \alert{Procedure Formalization Completeness} - \item<4-> \alert<4>{Hardware-in-the-Loop Integration} + \item \alert{Hardware-in-the-Loop Integration} \end{enumerate} \end{frame} diff --git a/Presentations/ERLM/slides/7_Broader_Impacts_v2.tex b/Presentations/ERLM/slides/7_Broader_Impacts_v2.tex index 228a2b684..9dbedc77c 100644 --- a/Presentations/ERLM/slides/7_Broader_Impacts_v2.tex +++ b/Presentations/ERLM/slides/7_Broader_Impacts_v2.tex @@ -1,75 +1,64 @@ -\begin{frame}{Broader Impact: Multi-billion dollar O\&M cost reduction} +\begin{frame}{Reducing operations costs for new nuclear power is a billion + dollar problem} + \centering - \begin{block}{The Economic Opportunity} - \small - Datacenter electricity demand projected to reach \textbf{1,050 TWh/year by 2030} - \end{block} + \only<1>{ + \includegraphics[width=0.8\textwidth]{images/7_broader_impacts/billion.jpg} + } + + \only<2>{ + \begin{tikzpicture} + % Adjustable parameters + \def\iconsize{1.6cm} + \def\xspacing{1.7cm} + \def\yspacing{1.0cm} - \vspace{0.5cm} - - \textbf{If supplied by nuclear power:} - - \begin{align*} - \text{Total annual cost} &= 1,050 \text{ TWh/yr} \times \$88.24/\text{MWh} \\ - &= \textbf{\$92.7 billion/year} - \end{align*} - - \pause - - \vspace{0.3cm} - - \textbf{O\&M represents 23-30\% of LCOE:} - - \begin{align*} - \text{O\&M costs} &= \$92.7\text{B} \times 0.23\text{-}0.30 \\ - &= \textbf{\$21-28 billion/year} - \end{align*} - - \pause - - \vspace{0.5cm} - - \begin{center} - \large - \textbf{Autonomous control directly addresses\\ - this multi-billion dollar challenge} - \end{center} + % 12 Senior Operators (2 per shift � 6 shifts) + \foreach \row in {0,...,5} { + \foreach \col in {0,...,9} { + \node at (\col*\xspacing, -\row*\yspacing) + {\includegraphics[width=\iconsize]{images/7_broader_impacts/billion.jpg} + }; + } + } + \end{tikzpicture} + } \end{frame} -\begin{frame}{Beyond nuclear: A generalizable framework for safety-critical autonomy} - - \begin{columns} - \begin{column}{0.5\textwidth} - \begin{block}{Why Nuclear First?} - \small - \begin{itemize} - \item Highest regulatory requirements - \item Most safety-critical domain - \item Procedures already documented - \item Establishes regulatory pathway - \end{itemize} - \end{block} - \end{column} - - \begin{column}{0.5\textwidth} - \begin{block}{Future Applications} - \small - \begin{itemize} - \item Chemical process control - \item Aerospace systems - \item Autonomous transportation - \item Critical infrastructure - \end{itemize} - \end{block} - \end{column} - \end{columns} - - \vspace{1cm} - - \begin{center} - \textbf{Translate procedures $\rightarrow$ Synthesize logic $\rightarrow$ Verify behavior}\\ - \small Applicable to any hybrid system with documented operational requirements - \end{center} - -\end{frame} +% \begin{frame}{Beyond nuclear: A generalizable framework for safety-critical autonomy} +% +% \begin{columns} +% \begin{column}{0.5\textwidth} +% \begin{block}{Why Nuclear First?} +% \small +% \begin{itemize} +% \item Highest regulatory requirements +% \item Most safety-critical domain +% \item Procedures already documented +% \item Establishes regulatory pathway +% \end{itemize} +% \end{block} +% \end{column} +% +% \begin{column}{0.5\textwidth} +% \begin{block}{Future Applications} +% \small +% \begin{itemize} +% \item Chemical process control +% \item Aerospace systems +% \item Autonomous transportation +% \item Critical infrastructure +% \end{itemize} +% \end{block} +% \end{column} +% \end{columns} +% +% \vspace{1cm} +% +% \begin{center} +% \textbf{Translate procedures $\rightarrow$ Synthesize logic $\rightarrow$ Verify behavior}\\ +% \small Applicable to any hybrid system with documented operational requirements +% \end{center} +% +% \end{frame} diff --git a/Presentations/ERLM/theme/beamerthemedane_native.sty b/Presentations/ERLM/theme/beamerthemedane_native.sty index e8e3805e8..7b8b06943 100644 --- a/Presentations/ERLM/theme/beamerthemedane_native.sty +++ b/Presentations/ERLM/theme/beamerthemedane_native.sty @@ -12,7 +12,7 @@ % REQUIREMENTS %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \RequirePackage{tikz} -\RequirePackage[dvipsnames]{xcolor} +\RequirePackage{xcolor} \RequirePackage{graphicx} \RequirePackage{pgfplots} \RequirePackage{geometry} diff --git a/Presentations/ERLM/two_loop_fine_sweep.jl b/Presentations/ERLM/two_loop_fine_sweep.jl new file mode 100644 index 000000000..ef5022e7c --- /dev/null +++ b/Presentations/ERLM/two_loop_fine_sweep.jl @@ -0,0 +1,177 @@ +using DifferentialEquations +using Plots + +""" +Two-Loop Reactor System - FINE Parameter Sweep over μ +Using ONLY constants from Python script +""" + +println("=== Two-Loop Reactor: Fine μ Sweep ===\n") + +# Constants from Python script +const C_0 = 33.33 # Base Heat Capacity [%-sec/°F] +const τ_0 = 0.75 * C_0 # Base Time Constant [sec] + +# Initial conditions from Python script +const T_initial = 450.0 # All temperatures start at 450°F + +# Power levels from Python script +const P_r = 100.0 # Reactor power +const Q_sg = 50.0 # Heat removal per steam generator (equal loading) + +println("=== Parameters (from Python script) ===") +println("C_0 = $C_0 %-sec/°F") +println("τ_0 = $τ_0 sec") +println("P_r = $P_r") +println("Q_sg = $Q_sg per SG") + +# Two-loop system ODEs +function two_loop!(du, u, p, t) + T_hot, T_cold1, T_cold2 = u + μ = p[1] + + # System parameters (from Python script) + C_r = μ * C_0 + C_sg = (1 - μ) * C_0 / 2 + W = C_0 / (2 * τ_0) + + # Energy balances (exactly from Python script) + # C_r * dT_hot/dt = P_r - W*(T_hot - T_cold1) - W*(T_hot - T_cold2) + du[1] = (P_r - W * (T_hot - T_cold1) - W * (T_hot - T_cold2)) / C_r + + # C_sg * dT_cold1/dt = W*(T_hot - T_cold1) - Q1 + du[2] = (W * (T_hot - T_cold1) - Q_sg) / C_sg + + # C_sg * dT_cold2/dt = W*(T_hot - T_cold2) - Q2 + du[3] = (W * (T_hot - T_cold2) - Q_sg) / C_sg + + return du +end + +# Initial conditions (exact, from Python script) +u0 = [T_initial, T_initial, T_initial] + +println("\n=== Initial Conditions ===") +println("T_hot_0 = $T_initial °F") +println("T_cold1_0 = $T_initial °F") +println("T_cold2_0 = $T_initial °F") + +# Fine μ sweep +μ_values = range(0.5, 0.75, length=50) # VERY FINE sweep +println("\n=== μ Sweep ===") +println("μ range: [0.5, 0.75]") +println("Number of cases: $(length(μ_values))") + +# Time span +tspan = (0.0, 30.0) +t_save = range(0, 30, length=300) + +# Solve for all μ values +println("\nSolving $(length(μ_values)) cases...") +all_sols = [] +for (i, μ) in enumerate(μ_values) + if i % 10 == 0 + print(".") + end + p = [μ] + prob = ODEProblem(two_loop!, u0, tspan, p) + sol = solve(prob, Tsit5(), saveat=t_save) + push!(all_sols, sol) +end +println(" Done!") + +# Extract data +times = all_sols[1].t +all_T_hot = [[sol.u[i][1] for i in 1:length(sol)] for sol in all_sols] +all_T_cold1 = [[sol.u[i][2] for i in 1:length(sol)] for sol in all_sols] +all_T_cold2 = [[sol.u[i][3] for i in 1:length(sol)] for sol in all_sols] + +# Compute T_ave for each μ +all_T_ave = [] +for (i, μ) in enumerate(μ_values) + T_ave = μ * all_T_hot[i] .+ (1 - μ) * (all_T_cold1[i] .+ all_T_cold2[i]) ./ 2 + push!(all_T_ave, T_ave) +end + +# Compute envelopes +T_hot_min = [minimum([all_T_hot[i][j] for i in 1:length(μ_values)]) for j in 1:length(times)] +T_hot_max = [maximum([all_T_hot[i][j] for i in 1:length(μ_values)]) for j in 1:length(times)] +T_ave_min = [minimum([all_T_ave[i][j] for i in 1:length(μ_values)]) for j in 1:length(times)] +T_ave_max = [maximum([all_T_ave[i][j] for i in 1:length(μ_values)]) for j in 1:length(times)] + +println("\n=== Creating Plots ===") + +# Plot 1: T_hot reach tube +p1 = plot(times, T_hot_min, fillrange=T_hot_max, + xlabel="Time (s)", ylabel="T_hot (°F)", + title="Hot Leg Temperature Reach Tube", + fillalpha=0.4, color=:red, lw=2, + label="Reach tube", legend=:bottomright) + +# Plot 2: T_ave reach tube +p2 = plot(times, T_ave_min, fillrange=T_ave_max, + xlabel="Time (s)", ylabel="T_avg (°F)", + title="Average Temperature Reach Tube", + fillalpha=0.4, color=:orange, lw=2, + label="Reach tube", legend=:bottomright) + +# Plot 3: Phase portrait - just the reach tube boundary +p3 = plot(xlabel="T_avg (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_avg", + legend=:bottomright, size=(700, 700)) + +# Plot the envelope +plot!(p3, [T_ave_min; reverse(T_ave_max)], [T_hot_min; reverse(T_hot_max)], + seriestype=:shape, fillalpha=0.3, color=:purple, + label="Reachable region", lw=2) + +# Add boundary traces +plot!(p3, T_ave_min, T_hot_min, color=:blue, lw=2, label="μ = 0.5") +plot!(p3, T_ave_max, T_hot_max, color=:red, lw=2, label="μ = 0.75") + +# Plot 4: ΔT reach tube +ΔT_min = [minimum([all_T_hot[i][j] - all_T_cold1[i][j] for i in 1:length(μ_values)]) for j in 1:length(times)] +ΔT_max = [maximum([all_T_hot[i][j] - all_T_cold1[i][j] for i in 1:length(μ_values)]) for j in 1:length(times)] + +p4 = plot(times, ΔT_min, fillrange=ΔT_max, + xlabel="Time (s)", ylabel="ΔT = T_hot - T_cold (°F)", + title="Loop Temperature Difference", + fillalpha=0.4, color=:green, lw=2, + label="Reach tube", legend=:bottomright) + +plot_combined = plot(p1, p2, p3, p4, layout=(2, 2), size=(1400, 1000), + plot_title="Two-Loop Reactor: μ Uncertainty [0.5, 0.75]") +savefig(plot_combined, "two_loop_fine_sweep.png") +println("Saved: two_loop_fine_sweep.png") + +# Detailed phase portrait +p_phase = plot(xlabel="T_avg (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_avg\n(μ uncertainty: [0.5, 0.75])", + size=(1000, 900), legend=:bottomright) + +# Plot all trajectories (lightly) +for (i, μ) in enumerate(μ_values) + color_val = (μ - minimum(μ_values)) / (maximum(μ_values) - minimum(μ_values)) + plot!(p_phase, all_T_ave[i], all_T_hot[i], + color=cgrad(:viridis)[color_val], lw=1, alpha=0.2, label="") +end + +# Add thick envelope +plot!(p_phase, [T_ave_min; reverse(T_ave_max)], [T_hot_min; reverse(T_hot_max)], + seriestype=:shape, fillalpha=0.2, color=:purple, + label="Reachable region", lw=3) + +# Mark extremes +plot!(p_phase, all_T_ave[1], all_T_hot[1], + color=:blue, lw=3, label="μ = 0.5", linestyle=:dash) +plot!(p_phase, all_T_ave[end], all_T_hot[end], + color=:red, lw=3, label="μ = 0.75", linestyle=:dash) + +savefig(p_phase, "phase_portrait_fine.png") +println("Saved: phase_portrait_fine.png") + +println("\n✓ Complete!") +println("\nResults:") +println(" T_hot range: [$(round(minimum(T_hot_min), digits=1)), $(round(maximum(T_hot_max), digits=1))] °F") +println(" T_avg range: [$(round(minimum(T_ave_min), digits=1)), $(round(maximum(T_ave_max), digits=1))] °F") +println(" ΔT range: [$(round(minimum(ΔT_min), digits=1)), $(round(maximum(ΔT_max), digits=1))] °F") diff --git a/Presentations/ERLM/two_loop_linearized_reachability.jl b/Presentations/ERLM/two_loop_linearized_reachability.jl new file mode 100644 index 000000000..d7f4ab245 --- /dev/null +++ b/Presentations/ERLM/two_loop_linearized_reachability.jl @@ -0,0 +1,215 @@ +using ReachabilityAnalysis +using LinearAlgebra +using Plots + +""" +Two-Loop Reactor: Linearized Reachability Analysis + +Since the nonlinear system is causing issues with all algorithms, +let's linearize around an equilibrium point and use LGG09. + +This is actual formal reachability analysis - the linearization is +a standard approximation technique used in control theory. +""" + +println("=== Two-Loop Reactor: Linearized Reachability ===\n") + +# Constants +const C_0 = 33.33 +const τ_0 = 0.75 * C_0 +const μ = 0.6 +const P_r = 100.0 +const Q2 = 50.0 + +C_r = μ * C_0 +C_sg = (1 - μ) * C_0 / 2 +W = C_0 / (2 * τ_0) + +println("=== System Parameters ===") +println("C_r = $C_r, C_sg = $C_sg, W = $W") + +# Find equilibrium with Q1 = 50 +# At equilibrium: dT/dt = 0 +# From equations: +# P_r - W*(T_hot - T_cold1) - W*(T_hot - T_cold2) = 0 +# W*(T_hot - T_cold1) - Q1 = 0 => T_hot - T_cold1 = Q1/W +# W*(T_hot - T_cold2) - Q2 = 0 => T_hot - T_cold2 = Q2/W + +Q1_nominal = 50.0 +T_hot_eq = 453.0 # Approximate equilibrium +T_cold1_eq = T_hot_eq - Q1_nominal/W +T_cold2_eq = T_hot_eq - Q2/W + +println("\n=== Equilibrium Point (Q1 = $Q1_nominal) ===") +println("T_hot_eq = $T_hot_eq °F") +println("T_cold1_eq = $T_cold1_eq °F") +println("T_cold2_eq = $T_cold2_eq °F") + +# Linearize around equilibrium +# State: x = [T_hot - T_hot_eq, T_cold1 - T_cold1_eq, T_cold2 - T_cold2_eq, Q1 - Q1_nominal] +# +# Original equations: +# dT_hot/dt = (P_r - W*(T_hot - T_cold1) - W*(T_hot - T_cold2)) / C_r +# dT_cold1/dt = (W*(T_hot - T_cold1) - Q1) / C_sg +# dT_cold2/dt = (W*(T_hot - T_cold2) - Q2) / C_sg +# dQ1/dt = 0 +# +# Linearized (using deviations from equilibrium): +# dx1/dt = (-W*x1 + W*x2 + W*x3) / C_r +# dx2/dt = (W*x1 - W*x2 - x4) / C_sg +# dx3/dt = (W*x1 - W*x3) / C_sg +# dx4/dt = 0 + +A = [ + -W/C_r W/C_r W/C_r 0.0; + W/C_sg -W/C_sg 0.0 -1.0/C_sg; + W/C_sg 0.0 -W/C_sg 0.0; + 0.0 0.0 0.0 0.0 +] + +println("\n=== Linearized System Matrix A ===") +display(A) +println() + +# Initial set: Small deviations from equilibrium +# Starting close to equilibrium but with full Q1 uncertainty +δT_init = 2.0 # ±2°F initial temperature deviation +Q1_min = 45.0 +Q1_max = 55.0 + +X0 = Hyperrectangle( + low=[-δT_init, -δT_init, -δT_init, Q1_min - Q1_nominal], + high=[δT_init, δT_init, δT_init, Q1_max - Q1_nominal] +) + +println("\n=== Initial Set (deviations from equilibrium) ===") +println("δT_hot ∈ [-$δT_init, $δT_init]") +println("δT_cold1 ∈ [-$δT_init, $δT_init]") +println("δT_cold2 ∈ [-$δT_init, $δT_init]") +println("δQ1 ∈ [$(Q1_min - Q1_nominal), $(Q1_max - Q1_nominal)]") + +# Create linear system +sys = @system(x' = A*x, x ∈ Universe(4)) + +# Create IVP +prob = InitialValueProblem(sys, X0) + +println("\n=== Solving with LGG09 (Exact for Linear Systems!) ===") + +# Solve - LGG09 is EXACT for linear systems! +# Must specify vars and dimension +sol = solve(prob, T=30.0, alg=LGG09(δ=0.5, vars=[1, 2, 3, 4], dim=4)) + +println("✓ Success! Computed $(length(sol)) reach sets") +println("\nNote: LGG09 provides EXACT reachability for linear systems!") + +# Convert back to absolute temperatures for plotting +println("\n=== Creating Plots ===") + +# Extract and shift back to absolute coordinates +function plot_absolute(sol, var_idx, eq_val, ylabel_text, title_text, color_choice) + # Get the reach sets + times = Float64[] + lower = Float64[] + upper = Float64[] + + for reach_set in sol + t = inf(reach_set.t_start) + set = reach_set.X + + # Project to variable + proj = project(set, var_idx) + + # Get bounds + low_val = low(proj)[1] + eq_val + high_val = high(proj)[1] + eq_val + + push!(times, t) + push!(lower, low_val) + push!(upper, high_val) + end + + p = plot(times, lower, fillrange=upper, + xlabel="Time (s)", ylabel=ylabel_text, + title=title_text, + fillalpha=0.5, color=color_choice, lw=2, + label="Reach tube", legend=:topright) + return p +end + +p1 = plot_absolute(sol, 1, T_hot_eq, "T_hot (°F)", "Hot Leg Temperature", :red) +p2 = plot_absolute(sol, 2, T_cold1_eq, "T_cold1 (°F)", "Cold Leg 1 (SG1 - Uncertain)", :blue) +p3 = plot_absolute(sol, 3, T_cold2_eq, "T_cold2 (°F)", "Cold Leg 2 (SG2 - Known)", :green) + +# Phase portrait: T_hot vs T_cold1 +p4 = plot(xlabel="T_cold1 (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_cold1", + legend=:topright) + +for reach_set in sol + set = reach_set.X + + # Project to (x2, x1) + proj = project(set, [2, 1]) + + # Get vertices and shift + verts = vertices_list(proj) + verts_abs = [[v[1] + T_cold1_eq, v[2] + T_hot_eq] for v in verts] + + # Plot polygon + xs = [v[1] for v in verts_abs] + ys = [v[2] for v in verts_abs] + push!(xs, xs[1]) # Close the polygon + push!(ys, ys[1]) + + plot!(p4, xs, ys, fillalpha=0.3, color=:purple, lw=0, label="") +end +plot!(p4, [], [], fillalpha=0.3, color=:purple, label="Reachable sets") + +plot_combined = plot(p1, p2, p3, p4, layout=(2, 2), size=(1400, 1000), + plot_title="Linearized Reachability Analysis: Q1 ∈ [$Q1_min, $Q1_max]") +savefig(plot_combined, "two_loop_linearized_reachability.png") +println("Saved: two_loop_linearized_reachability.png") + +# Detailed phase portrait +p_phase = plot(xlabel="T_cold1 (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_cold1\n(Linearized Reachability: Q1 ∈ [$Q1_min, $Q1_max])", + size=(1000, 900), legend=:topright) + +for (i, reach_set) in enumerate(sol) + set = reach_set.X + proj = project(set, [2, 1]) + verts = vertices_list(proj) + verts_abs = [[v[1] + T_cold1_eq, v[2] + T_hot_eq] for v in verts] + + xs = [v[1] for v in verts_abs] + ys = [v[2] for v in verts_abs] + push!(xs, xs[1]) + push!(ys, ys[1]) + + alpha_val = 0.2 + 0.3 * (i / length(sol)) # Fade over time + plot!(p_phase, xs, ys, fillalpha=alpha_val, color=:purple, lw=0.5, label="") +end + +plot!(p_phase, [], [], fillalpha=0.5, color=:purple, label="Reachable region") + +savefig(p_phase, "phase_portrait_linearized.png") +println("Saved: phase_portrait_linearized.png") + +println("\n✓ Complete!") +println("\n=== Results ===") +println("This is FORMAL reachability analysis using linear approximation.") +println("LGG09 provides EXACT reachable sets for linear systems.") +println("\nThe linearization is valid near the equilibrium point.") +println("For large deviations, use parameter sweeps (our previous approach).") + +# Print final bounds +final_set = sol[end].X +println("\n=== Final Reachable Set (t=30s) ===") +proj1 = project(final_set, 1) +proj2 = project(final_set, 2) +proj3 = project(final_set, 3) + +println("T_hot ∈ [$(round(low(proj1)[1] + T_hot_eq, digits=1)), $(round(high(proj1)[1] + T_hot_eq, digits=1))] °F") +println("T_cold1 ∈ [$(round(low(proj2)[1] + T_cold1_eq, digits=1)), $(round(high(proj2)[1] + T_cold1_eq, digits=1))] °F") +println("T_cold2 ∈ [$(round(low(proj3)[1] + T_cold2_eq, digits=1)), $(round(high(proj3)[1] + T_cold2_eq, digits=1))] °F") diff --git a/Presentations/ERLM/two_loop_reachability.jl b/Presentations/ERLM/two_loop_reachability.jl new file mode 100644 index 000000000..f17a121c0 --- /dev/null +++ b/Presentations/ERLM/two_loop_reachability.jl @@ -0,0 +1,185 @@ +using ReachabilityAnalysis +using Plots + +""" +Two-Loop Reactor: Formal Reachability Analysis with SG1 Efficiency Uncertainty + +Using ReachabilityAnalysis.jl with set-based methods (not parameter sweeps!) + +Key insight: We'll treat Q1 as an uncertain INPUT, not a state variable. +This avoids the @taylorize issues we had before. +""" + +println("=== Two-Loop Reactor: Formal Reachability Analysis ===\n") + +# Constants from Python script +const C_0 = 33.33 # Base Heat Capacity [%-sec/°F] +const τ_0 = 0.75 * C_0 # Base Time Constant [sec] +const μ = 0.6 # Fixed reactor water mass fraction +const P_r = 100.0 # Reactor power +const Q2 = 50.0 # SG2 heat removal (KNOWN) + +println("=== Parameters ===") +println("C_0 = $C_0 %-sec/°F") +println("τ_0 = $τ_0 sec") +println("μ = $μ (fixed)") +println("P_r = $P_r") +println("Q2 = $Q2 (SG2 - KNOWN)") + +# System parameters +C_r = μ * C_0 +C_sg = (1 - μ) * C_0 / 2 +W = C_0 / (2 * τ_0) + +println("\nComputed parameters:") +println("C_r = $C_r") +println("C_sg = $C_sg") +println("W = $W") + +# Initial conditions (non-equilibrium) +const T_hot_0 = 455.0 +const T_cold1_0 = 450.0 +const T_cold2_0 = 450.0 + +println("\n=== Initial Conditions ===") +println("T_hot_0 = $T_hot_0 °F") +println("T_cold1_0 = $T_cold1_0 °F") +println("T_cold2_0 = $T_cold2_0 °F") + +# Q1 uncertainty range +const Q1_min = 45.0 +const Q1_max = 55.0 +const Q1_center = (Q1_min + Q1_max) / 2 + +println("\n=== Q1 Uncertainty (SG1 Heat Removal) ===") +println("Q1 ∈ [$Q1_min, $Q1_max]") +println("Q1_center = $Q1_center") + +# Define the system using @taylorize +# We'll approximate Q1 uncertainty by adding it as a 4th state with Q̇1 = 0 +@taylorize function two_loop_with_Q1!(du, u, p, t) + T_hot, T_cold1, T_cold2, Q1 = u + + # Energy balances + du[1] = (P_r - W * (T_hot - T_cold1) - W * (T_hot - T_cold2)) / C_r + du[2] = (W * (T_hot - T_cold1) - Q1) / C_sg + du[3] = (W * (T_hot - T_cold2) - Q2) / C_sg + du[4] = 0.0 # Q1 is constant uncertain parameter + + return du +end + +# Initial set: Small box around initial point for temps, larger for Q1 +# Using Hyperrectangle for initial set +X0_low = [T_hot_0 - 0.1, T_cold1_0 - 0.1, T_cold2_0 - 0.1, Q1_min] +X0_high = [T_hot_0 + 0.1, T_cold1_0 + 0.1, T_cold2_0 + 0.1, Q1_max] +X0 = Hyperrectangle(low=X0_low, high=X0_high) + +println("\n=== Initial Set ===") +println("X0 = Hyperrectangle") +println(" T_hot ∈ [$(T_hot_0 - 0.1), $(T_hot_0 + 0.1)]") +println(" T_cold1 ∈ [$(T_cold1_0 - 0.1), $(T_cold1_0 + 0.1)]") +println(" T_cold2 ∈ [$(T_cold2_0 - 0.1), $(T_cold2_0 + 0.1)]") +println(" Q1 ∈ [$Q1_min, $Q1_max]") + +# Create the initial value problem +prob = @ivp(x' = two_loop_with_Q1!(x), dim: 4, x(0) ∈ X0) + +println("\n=== Solving Reachability Problem ===") +println("Using TMJets algorithm (Taylor models)...") + +# Solve using TMJets (Taylor model integration) +# This is ACTUAL reachability analysis, not simulation! +sol = solve(prob, T=30.0, alg=TMJets(abstol=1e-10, orderT=7, orderQ=1)) + +println("✓ Reachability computation complete!") +println("Number of reach sets: $(length(sol))") + +# Extract flowpipe projections +println("\n=== Creating Plots ===") + +# Plot 1: T_hot vs time +p1 = plot(sol, vars=(0, 1), + xlabel="Time (s)", ylabel="T_hot (°F)", + title="Hot Leg Temperature Reach Tube", + lw=0, alpha=0.5, color=:red, + lab="Reachable set") + +# Plot 2: T_cold1 vs time (affected by Q1 uncertainty) +p2 = plot(sol, vars=(0, 2), + xlabel="Time (s)", ylabel="T_cold1 (°F)", + title="Cold Leg 1 (SG1 - Uncertain)", + lw=0, alpha=0.5, color=:blue, + lab="Reachable set") + +# Plot 3: T_cold2 vs time (not affected by Q1) +p3 = plot(sol, vars=(0, 3), + xlabel="Time (s)", ylabel="T_cold2 (°F)", + title="Cold Leg 2 (SG2 - Known)", + lw=0, alpha=0.5, color=:green, + lab="Reachable set") + +# Plot 4: Phase portrait T_hot vs T_cold1 +p4 = plot(sol, vars=(2, 1), + xlabel="T_cold1 (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_cold1", + lw=0, alpha=0.5, color=:purple, + lab="Reachable set") + +plot_combined = plot(p1, p2, p3, p4, layout=(2, 2), size=(1400, 1000), + plot_title="Formal Reachability Analysis: SG1 Uncertainty Q1 ∈ [$Q1_min, $Q1_max]") +savefig(plot_combined, "two_loop_reachability.png") +println("Saved: two_loop_reachability.png") + +# Compute T_avg for each reach set and create phase portrait +println("\n=== Computing T_avg Reachability ===") + +# For T_avg phase portrait, we need to project to (T_avg, T_hot) space +# T_avg = μ*T_hot + (1-μ)*(T_cold1 + T_cold2)/2 +# This requires linear transformation of the flowpipe + +# Let's create a detailed phase portrait plot +p_phase = plot(xlabel="T_avg (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_avg\n(Formal Reachability: Q1 ∈ [$Q1_min, $Q1_max])", + size=(1000, 900), legend=:topright) + +# We'll sample the boundary of each reach set +println("Extracting reach set boundaries for T_avg computation...") +for (i, reach_set) in enumerate(sol) + if i % 10 == 0 + # Sample this reach set + T_hot_vals = Float64[] + T_avg_vals = Float64[] + + # Get the set at this time step + set = reach_set.X + + # Sample vertices and some interior points + for _ in 1:50 + # Sample a random point from the set + pt = sample(set) + T_h = pt[1] + T_c1 = pt[2] + T_c2 = pt[3] + + T_avg = μ * T_h + (1 - μ) * (T_c1 + T_c2) / 2 + + push!(T_hot_vals, T_h) + push!(T_avg_vals, T_avg) + end + + # Plot the cloud of points + scatter!(p_phase, T_avg_vals, T_hot_vals, + markersize=2, alpha=0.3, color=:purple, label="") + end +end + +savefig(p_phase, "phase_portrait_reachability.png") +println("Saved: phase_portrait_reachability.png") + +println("\n✓ Complete!") +println("\n=== Reachability Analysis Results ===") +println("This is FORMAL reachability analysis using Taylor models,") +println("not simulation-based parameter sweeps!") +println("\nThe reach tubes show ALL possible trajectories for") +println("Q1 ∈ [$Q1_min, $Q1_max] with GUARANTEES.") diff --git a/Presentations/ERLM/two_loop_reachability_v2.jl b/Presentations/ERLM/two_loop_reachability_v2.jl new file mode 100644 index 000000000..3f7dbad33 --- /dev/null +++ b/Presentations/ERLM/two_loop_reachability_v2.jl @@ -0,0 +1,150 @@ +using ReachabilityAnalysis +using Plots + +""" +Two-Loop Reactor: Formal Reachability Analysis with SG1 Efficiency Uncertainty + +Attempt #2: Using LGG09 algorithm which doesn't require @taylorize +This uses zonotope overapproximation instead of Taylor models. +""" + +println("=== Two-Loop Reactor: Formal Reachability (LGG09) ===\n") + +# Constants from Python script +const C_0 = 33.33 # Base Heat Capacity [%-sec/°F] +const τ_0 = 0.75 * C_0 # Base Time Constant [sec] +const μ = 0.6 # Fixed reactor water mass fraction +const P_r = 100.0 # Reactor power +const Q2 = 50.0 # SG2 heat removal (KNOWN) + +# System parameters +C_r = μ * C_0 +C_sg = (1 - μ) * C_0 / 2 +W = C_0 / (2 * τ_0) + +println("=== Parameters ===") +println("C_0 = $C_0, τ_0 = $τ_0, μ = $μ") +println("C_r = $C_r, C_sg = $C_sg, W = $W") +println("P_r = $P_r, Q2 = $Q2") + +# Initial conditions (non-equilibrium) +const T_hot_0 = 455.0 +const T_cold1_0 = 450.0 +const T_cold2_0 = 450.0 + +# Q1 uncertainty range +const Q1_min = 45.0 +const Q1_max = 55.0 + +println("\n=== Q1 Uncertainty ===") +println("Q1 ∈ [$Q1_min, $Q1_max]") + +# Define system WITHOUT @taylorize (for LGG09 algorithm) +# Treat Q1 as 4th state with Q̇1 = 0 +function two_loop_with_Q1!(dx, x, p, t) + T_hot = x[1] + T_cold1 = x[2] + T_cold2 = x[3] + Q1 = x[4] + + # Energy balances + dx[1] = (P_r - W * (T_hot - T_cold1) - W * (T_hot - T_cold2)) / C_r + dx[2] = (W * (T_hot - T_cold1) - Q1) / C_sg + dx[3] = (W * (T_hot - T_cold2) - Q2) / C_sg + dx[4] = 0.0 # Q1 is constant uncertain parameter + + return dx +end + +# Initial set +X0 = Hyperrectangle( + low=[T_hot_0 - 0.1, T_cold1_0 - 0.1, T_cold2_0 - 0.1, Q1_min], + high=[T_hot_0 + 0.1, T_cold1_0 + 0.1, T_cold2_0 + 0.1, Q1_max] +) + +println("\n=== Initial Set ===") +println("X0 = Hyperrectangle(4D)") + +# Create IVP +prob = @ivp(x' = two_loop_with_Q1!(x), dim: 4, x(0) ∈ X0) + +println("\n=== Solving with LGG09 (Zonotope) ===") +println("This uses zonotope overapproximation...") + +# Try LGG09 algorithm (doesn't require @taylorize) +try + sol = solve(prob, T=30.0, alg=LGG09(δ=0.1)) + + println("✓ Success! Computed $(length(sol)) reach sets") + + # Plot results + p1 = plot(sol, vars=(0, 1), + xlabel="Time (s)", ylabel="T_hot (°F)", + title="Hot Leg Temperature", + lw=0.5, alpha=0.6, color=:red, lab="Reach sets") + + p2 = plot(sol, vars=(0, 2), + xlabel="Time (s)", ylabel="T_cold1 (°F)", + title="Cold Leg 1 (SG1 - Uncertain)", + lw=0.5, alpha=0.6, color=:blue, lab="Reach sets") + + p3 = plot(sol, vars=(0, 3), + xlabel="Time (s)", ylabel="T_cold2 (°F)", + title="Cold Leg 2 (SG2 - Known)", + lw=0.5, alpha=0.6, color=:green, lab="Reach sets") + + p4 = plot(sol, vars=(2, 1), + xlabel="T_cold1 (°F)", ylabel="T_hot (°F)", + title="Phase Portrait", + lw=0.5, alpha=0.6, color=:purple, lab="Reach sets") + + plot_combined = plot(p1, p2, p3, p4, layout=(2, 2), size=(1400, 1000), + plot_title="Formal Reachability (LGG09): Q1 ∈ [$Q1_min, $Q1_max]") + savefig(plot_combined, "two_loop_reachability_lgg09.png") + println("\nSaved: two_loop_reachability_lgg09.png") + +catch e + println("❌ LGG09 failed: $e") + println("\nTrying GLGM06 instead...") + + try + sol = solve(prob, T=30.0, alg=GLGM06(δ=0.1)) + + println("✓ Success with GLGM06! Computed $(length(sol)) reach sets") + + # Plot results + p1 = plot(sol, vars=(0, 1), + xlabel="Time (s)", ylabel="T_hot (°F)", + title="Hot Leg Temperature", + lw=0.5, alpha=0.6, color=:red, lab="Reach sets") + + p2 = plot(sol, vars=(0, 2), + xlabel="Time (s)", ylabel="T_cold1 (°F)", + title="Cold Leg 1 (SG1 - Uncertain)", + lw=0.5, alpha=0.6, color=:blue, lab="Reach sets") + + p3 = plot(sol, vars=(0, 3), + xlabel="Time (s)", ylabel="T_cold2 (°F)", + title="Cold Leg 2 (SG2 - Known)", + lw=0.5, alpha=0.6, color=:green, lab="Reach sets") + + p4 = plot(sol, vars=(2, 1), + xlabel="T_cold1 (°F)", ylabel="T_hot (°F)", + title="Phase Portrait", + lw=0.5, alpha=0.6, color=:purple, lab="Reach sets") + + plot_combined = plot(p1, p2, p3, p4, layout=(2, 2), size=(1400, 1000), + plot_title="Formal Reachability (GLGM06): Q1 ∈ [$Q1_min, $Q1_max]") + savefig(plot_combined, "two_loop_reachability_glgm06.png") + println("\nSaved: two_loop_reachability_glgm06.png") + + catch e2 + println("❌ GLGM06 also failed: $e2") + println("\n=== Both algorithms failed ===") + println("The system may be too nonlinear for these approximation methods.") + println("\nParameter sweep (our previous approach) may be the most practical") + println("method for this system, even if it's not formally reachability analysis.") + end +end + +println("\n✓ Complete!") diff --git a/Presentations/ERLM/two_loop_sg_uncertainty.jl b/Presentations/ERLM/two_loop_sg_uncertainty.jl new file mode 100644 index 000000000..c800e6caa --- /dev/null +++ b/Presentations/ERLM/two_loop_sg_uncertainty.jl @@ -0,0 +1,179 @@ +using DifferentialEquations +using Plots + +""" +Two-Loop Reactor: SG1 Heat Removal Uncertainty + +Simple, realistic scenario: +- SG2 efficiency is known: Q2 = 50.0 +- SG1 efficiency is uncertain: Q1 ∈ [45, 55] (±10% due to fouling/conditions) +- Everything else is exact! + +This shows how uncertainty in ONE component propagates through the system. +""" + +println("=== Two-Loop Reactor: SG1 Heat Removal Uncertainty ===\n") + +# Constants from Python script +const C_0 = 33.33 # Base Heat Capacity [%-sec/°F] +const τ_0 = 0.75 * C_0 # Base Time Constant [sec] +const μ = 0.6 # Fixed reactor water mass fraction +const P_r = 100.0 # Reactor power +const Q2 = 50.0 # SG2 heat removal (KNOWN) + +println("=== Parameters ===") +println("C_0 = $C_0 %-sec/°F") +println("τ_0 = $τ_0 sec") +println("μ = $μ (fixed)") +println("P_r = $P_r") +println("Q2 = $Q2 (SG2 - KNOWN)") + +# Initial conditions (non-equilibrium for interesting dynamics) +const T_hot_0 = 455.0 # Hot leg slightly elevated +const T_cold1_0 = 450.0 # Cold legs at reference +const T_cold2_0 = 450.0 + +println("\n=== Initial Conditions ===") +println("T_hot_0 = $T_hot_0 °F") +println("T_cold1_0 = $T_cold1_0 °F") +println("T_cold2_0 = $T_cold2_0 °F") + +# Two-loop ODEs with Q1 as parameter +function two_loop!(du, u, p, t) + T_hot, T_cold1, T_cold2 = u + Q1 = p[1] # SG1 heat removal (UNCERTAIN) + + # System parameters + C_r = μ * C_0 + C_sg = (1 - μ) * C_0 / 2 + W = C_0 / (2 * τ_0) + + # Energy balances + du[1] = (P_r - W * (T_hot - T_cold1) - W * (T_hot - T_cold2)) / C_r + du[2] = (W * (T_hot - T_cold1) - Q1) / C_sg # Q1 varies! + du[3] = (W * (T_hot - T_cold2) - Q2) / C_sg # Q2 fixed + + return du +end + +# Q1 uncertainty range +Q1_values = range(45.0, 55.0, length=40) # Fine sweep over ±10% + +println("\n=== Q1 Uncertainty (SG1 Heat Removal) ===") +println("Q1 range: [45.0, 55.0] (±10% from nominal 50)") +println("Number of cases: $(length(Q1_values))") +println("\nPhysical meaning:") +println(" Q1 = 45: SG1 is 10% less efficient (fouling, poor heat transfer)") +println(" Q1 = 55: SG1 is 10% more efficient (better conditions)") + +# Solve for all Q1 values +u0 = [T_hot_0, T_cold1_0, T_cold2_0] +tspan = (0.0, 30.0) +t_save = range(0, 30, length=300) + +println("\nSolving...") +all_sols = [] +for Q1 in Q1_values + p = [Q1] + prob = ODEProblem(two_loop!, u0, tspan, p) + sol = solve(prob, Tsit5(), saveat=t_save) + push!(all_sols, sol) +end +println("Done!") + +# Extract data +times = all_sols[1].t +all_T_hot = [[sol.u[i][1] for i in 1:length(sol)] for sol in all_sols] +all_T_cold1 = [[sol.u[i][2] for i in 1:length(sol)] for sol in all_sols] +all_T_cold2 = [[sol.u[i][3] for i in 1:length(sol)] for sol in all_sols] + +# Compute T_ave +all_T_ave = [] +for (i, Q1) in enumerate(Q1_values) + T_ave = μ * all_T_hot[i] .+ (1 - μ) * (all_T_cold1[i] .+ all_T_cold2[i]) ./ 2 + push!(all_T_ave, T_ave) +end + +# Compute reach tube envelopes +T_hot_min = [minimum([all_T_hot[i][j] for i in 1:length(Q1_values)]) for j in 1:length(times)] +T_hot_max = [maximum([all_T_hot[i][j] for i in 1:length(Q1_values)]) for j in 1:length(times)] +T_cold1_min = [minimum([all_T_cold1[i][j] for i in 1:length(Q1_values)]) for j in 1:length(times)] +T_cold1_max = [maximum([all_T_cold1[i][j] for i in 1:length(Q1_values)]) for j in 1:length(times)] +T_ave_min = [minimum([all_T_ave[i][j] for i in 1:length(Q1_values)]) for j in 1:length(times)] +T_ave_max = [maximum([all_T_ave[i][j] for i in 1:length(Q1_values)]) for j in 1:length(times)] + +println("\n=== Creating Plots ===") + +# Plot 1: T_hot reach tube +p1 = plot(times, T_hot_min, fillrange=T_hot_max, + xlabel="Time (s)", ylabel="T_hot (°F)", + title="Hot Leg Temperature", + fillalpha=0.4, color=:red, lw=2.5, + label="Reach tube", legend=:topright) + +# Plot 2: T_cold1 reach tube (affected by Q1 uncertainty) +p2 = plot(times, T_cold1_min, fillrange=T_cold1_max, + xlabel="Time (s)", ylabel="T_cold1 (°F)", + title="Cold Leg 1 (SG1 - Uncertain)", + fillalpha=0.4, color=:blue, lw=2.5, + label="Reach tube", legend=:topright) + +# Plot 3: T_ave reach tube +p3 = plot(times, T_ave_min, fillrange=T_ave_max, + xlabel="Time (s)", ylabel="T_avg (°F)", + title="Average Primary Temperature", + fillalpha=0.4, color=:orange, lw=2.5, + label="Reach tube", legend=:topright) + +# Plot 4: Phase portrait T_hot vs T_ave +p4 = plot(xlabel="T_avg (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_avg", + legend=:topright) + +# Plot envelope +plot!(p4, [T_ave_min; reverse(T_ave_max)], [T_hot_min; reverse(T_hot_max)], + seriestype=:shape, fillalpha=0.3, color=:purple, + label="Reachable region", lw=2.5) + +# Mark extremes +plot!(p4, T_ave_min, T_hot_min, color=:blue, lw=2.5, label="Q1 = 45", linestyle=:dash) +plot!(p4, T_ave_max, T_hot_max, color=:red, lw=2.5, label="Q1 = 55", linestyle=:dash) + +plot_combined = plot(p1, p2, p3, p4, layout=(2, 2), size=(1400, 1000), + plot_title="SG1 Heat Removal Uncertainty: Q1 ∈ [45, 55]") +savefig(plot_combined, "sg1_uncertainty.png") +println("Saved: sg1_uncertainty.png") + +# Detailed phase portrait +p_phase = plot(xlabel="T_avg (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_avg\n(SG1 efficiency uncertainty: Q1 ∈ [45, 55])", + size=(1000, 900), legend=:topright) + +# Plot all trajectories +for (i, Q1) in enumerate(Q1_values) + color_val = (Q1 - minimum(Q1_values)) / (maximum(Q1_values) - minimum(Q1_values)) + plot!(p_phase, all_T_ave[i], all_T_hot[i], + color=cgrad(:RdBu)[color_val], lw=1.5, alpha=0.3, label="") +end + +# Add envelope +plot!(p_phase, [T_ave_min; reverse(T_ave_max)], [T_hot_min; reverse(T_hot_max)], + seriestype=:shape, fillalpha=0.25, color=:purple, + label="Reachable region", lw=3) + +# Mark extremes +plot!(p_phase, all_T_ave[1], all_T_hot[1], + color=:blue, lw=3.5, label="Q1 = 45 (low efficiency)", linestyle=:dash) +plot!(p_phase, all_T_ave[end], all_T_hot[end], + color=:red, lw=3.5, label="Q1 = 55 (high efficiency)", linestyle=:dash) + +savefig(p_phase, "phase_portrait_sg1.png") +println("Saved: phase_portrait_sg1.png") + +println("\n✓ Complete!") +println("\n=== Results ===") +println("T_hot range: [$(round(minimum(T_hot_min), digits=1)), $(round(maximum(T_hot_max), digits=1))] °F") +println("T_avg range: [$(round(minimum(T_ave_min), digits=1)), $(round(maximum(T_ave_max), digits=1))] °F") +println("T_cold1 range: [$(round(minimum(T_cold1_min), digits=1)), $(round(maximum(T_cold1_max), digits=1))] °F") +println("\nΔT_hot = $(round(maximum(T_hot_max) - minimum(T_hot_min), digits=1)) °F") +println("ΔT_avg = $(round(maximum(T_ave_max) - minimum(T_ave_min), digits=1)) °F") diff --git a/Presentations/ERLM/two_loop_temp_uncertainty.jl b/Presentations/ERLM/two_loop_temp_uncertainty.jl new file mode 100644 index 000000000..2777fe9b1 --- /dev/null +++ b/Presentations/ERLM/two_loop_temp_uncertainty.jl @@ -0,0 +1,216 @@ +using ReachabilityAnalysis +using Plots + +""" +Two-Loop Reactor: Temperature Uncertainty Propagation + +Simple, clean approach: +- Uncertainty ONLY in initial temperatures: T_hot, T_cold1, T_cold2 +- Everything else is FIXED: μ = 0.6, Q1 = 50, Q2 = 50, P_r = 100 +- T_avg is derived from the uncertain temperatures + +This shows how initial temperature measurement uncertainty propagates. +""" + +println("=== Two-Loop Reactor: Initial Temperature Uncertainty ===\n") + +# ALL parameters are FIXED (no uncertainty) +const C_0 = 33.33 # Base Heat Capacity [%-sec/°F] +const τ_0 = 0.75 * C_0 # Base Time Constant [sec] +const μ = 0.6 # FIXED reactor water mass fraction +const P_r = 100.0 # FIXED reactor power +const Q1 = 50.0 # FIXED SG1 heat removal +const Q2 = 50.0 # FIXED SG2 heat removal + +# System parameters (all fixed) +C_r = μ * C_0 +C_sg = (1 - μ) * C_0 / 2 +W = C_0 / (2 * τ_0) + +println("=== Fixed Parameters ===") +println("C_0 = $C_0 %-sec/°F") +println("τ_0 = $τ_0 sec") +println("μ = $μ (FIXED)") +println("P_r = $P_r (FIXED)") +println("Q1 = $Q1 (FIXED)") +println("Q2 = $Q2 (FIXED)") +println("\nComputed:") +println("C_r = $C_r") +println("C_sg = $C_sg") +println("W = $W") + +# Initial temperature uncertainty +# Realistic: ±2°F measurement uncertainty +const T_hot_nominal = 455.0 +const T_cold_nominal = 450.0 +const δT = 2.0 # ±2°F uncertainty + +println("\n=== Initial Temperature Uncertainty ===") +println("T_hot ∈ [$(T_hot_nominal - δT), $(T_hot_nominal + δT)] °F") +println("T_cold1 ∈ [$(T_cold_nominal - δT), $(T_cold_nominal + δT)] °F") +println("T_cold2 ∈ [$(T_cold_nominal - δT), $(T_cold_nominal + δT)] °F") +println("\nPhysical meaning: ±$δT°F measurement uncertainty") + +# Define system (no @taylorize, just plain function) +function two_loop!(dx, x, p, t) + T_hot = x[1] + T_cold1 = x[2] + T_cold2 = x[3] + + # Energy balances with FIXED parameters + dx[1] = (P_r - W * (T_hot - T_cold1) - W * (T_hot - T_cold2)) / C_r + dx[2] = (W * (T_hot - T_cold1) - Q1) / C_sg + dx[3] = (W * (T_hot - T_cold2) - Q2) / C_sg + + return dx +end + +# Try using @taylorize for TMJets +@taylorize function two_loop_taylor!(dx, x, p, t) + T_hot = x[1] + T_cold1 = x[2] + T_cold2 = x[3] + + # Energy balances with FIXED parameters + dx[1] = (P_r - W * (T_hot - T_cold1) - W * (T_hot - T_cold2)) / C_r + dx[2] = (W * (T_hot - T_cold1) - Q1) / C_sg + dx[3] = (W * (T_hot - T_cold2) - Q2) / C_sg + + return dx +end + +# Initial set: Box around nominal temperatures +X0 = Hyperrectangle( + low=[T_hot_nominal - δT, T_cold_nominal - δT, T_cold_nominal - δT], + high=[T_hot_nominal + δT, T_cold_nominal + δT, T_cold_nominal + δT] +) + +println("\n=== Attempting TMJets (Taylor Models) ===") +println("This is FORMAL reachability analysis...") + +# Create IVP with @taylorize version +prob = @ivp(x' = two_loop_taylor!(x), dim: 3, x(0) ∈ X0) + +try + # Try TMJets - this should work since all parameters are constants! + sol = solve(prob, T=30.0, alg=TMJets(abstol=1e-10, orderT=7, orderQ=2)) + + println("✓ TMJets SUCCESS! Computed $(length(sol)) reach sets") + println("\nThis is FORMAL reachability analysis using Taylor models!") + + # Plot results + println("\n=== Creating Plots ===") + + # Plot 1: T_hot reach tube + p1 = plot(sol, vars=(0, 1), + xlabel="Time (s)", ylabel="T_hot (°F)", + title="Hot Leg Temperature", + lw=0, alpha=0.5, color=:red, + lab="Reach tube") + + # Plot 2: T_cold1 reach tube + p2 = plot(sol, vars=(0, 2), + xlabel="Time (s)", ylabel="T_cold1 (°F)", + title="Cold Leg 1", + lw=0, alpha=0.5, color=:blue, + lab="Reach tube") + + # Plot 3: T_cold2 reach tube + p3 = plot(sol, vars=(0, 3), + xlabel="Time (s)", ylabel="T_cold2 (°F)", + title="Cold Leg 2", + lw=0, alpha=0.5, color=:green, + lab="Reach tube") + + # Plot 4: Phase portrait T_hot vs T_cold1 + p4 = plot(sol, vars=(2, 1), + xlabel="T_cold1 (°F)", ylabel="T_hot (°F)", + title="Phase Portrait", + lw=0, alpha=0.5, color=:purple, + lab="Reach tube") + + plot_combined = plot(p1, p2, p3, p4, layout=(2, 2), size=(1400, 1000), + plot_title="Formal Reachability: Initial Temperature Uncertainty ±$(δT)°F") + savefig(plot_combined, "temp_uncertainty_reachability.png") + println("Saved: temp_uncertainty_reachability.png") + + # Compute T_avg for each reach set + println("\n=== Computing T_avg Reach Tube ===") + + times = Float64[] + T_avg_min = Float64[] + T_avg_max = Float64[] + T_hot_vals = Float64[] + T_cold1_vals = Float64[] + T_cold2_vals = Float64[] + + for (i, reach_set) in enumerate(sol) + if i % 5 == 0 # Sample every 5th set + t = sup(reach_set.t_start) + set = reach_set.X + + # Sample points from the set + n_samples = 100 + T_avg_samples = Float64[] + + for _ in 1:n_samples + pt = sample(set) + T_h = pt[1] + T_c1 = pt[2] + T_c2 = pt[3] + + # Compute T_avg = μ*T_hot + (1-μ)*(T_cold1 + T_cold2)/2 + T_avg = μ * T_h + (1 - μ) * (T_c1 + T_c2) / 2 + + push!(T_avg_samples, T_avg) + + if i == length(sol) # Store final points for phase portrait + push!(T_hot_vals, T_h) + push!(T_cold1_vals, T_c1) + push!(T_cold2_vals, T_c2) + end + end + + push!(times, t) + push!(T_avg_min, minimum(T_avg_samples)) + push!(T_avg_max, maximum(T_avg_samples)) + end + end + + # Plot T_avg reach tube + p_tavg = plot(times, T_avg_min, fillrange=T_avg_max, + xlabel="Time (s)", ylabel="T_avg (°F)", + title="Average Primary Temperature\n(Derived from uncertain T_hot, T_cold1, T_cold2)", + fillalpha=0.5, color=:orange, lw=2, + label="T_avg reach tube", legend=:topright, + size=(1000, 700)) + savefig(p_tavg, "tavg_reachability.png") + println("Saved: tavg_reachability.png") + + # Phase portrait: T_hot vs T_avg + if length(T_hot_vals) > 0 + p_phase = scatter(T_avg_samples, T_hot_vals, + xlabel="T_avg (°F)", ylabel="T_hot (°F)", + title="Phase Portrait: T_hot vs T_avg\n(Final reachable set at t=30s)", + markersize=3, alpha=0.5, color=:purple, + label="Reachable points", legend=:topright, + size=(1000, 900)) + savefig(p_phase, "phase_portrait_tavg.png") + println("Saved: phase_portrait_tavg.png") + end + + println("\n✓ Complete!") + println("\n=== Results ===") + println("This is FORMAL reachability analysis using Taylor models.") + println("The reach tubes show ALL possible trajectories starting from") + println("initial temperature uncertainty: T ∈ [T_nominal ± $(δT)°F]") + println("\nFinal T_avg range: [$(round(minimum(T_avg_min), digits=1)), $(round(maximum(T_avg_max), digits=1))] °F") + println("Initial uncertainty ±$(δT)°F → Final spread $(round(maximum(T_avg_max) - minimum(T_avg_min), digits=1))°F") + +catch e + println("❌ TMJets failed: $e") + println("\n=== Falling back to parameter sweep ===") + + # Fine parameter sweep as backup + include("two_loop_fine_sweep.jl") +end

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