Folds three previously-separate pieces into one preliminary-example repo for the HAHACS thesis: - thesis/ (submodule) → gitea Thesis.git — the PhD proposal - fret-pipeline/ — FRET requirements to AIGER controller (was ~/Documents/fret_processing/; prior single-commit history abandoned per user decision) - plant-model/ — 10-state PKE + lumped T/H PWR model (was ~/Documents/PKE_Playground/; never version-controlled before) - presentations/2026DICE/ (submodule) → gitea 2026DICE.git - reachability/, hardware/ — empty placeholders for Thrust 3 and HIL - docs/architecture.md — how the discrete and continuous layers compose - claude_memory/ — session notes and scratch knowledge pattern Plant model refactored to thesis naming (x, plant, u, ref); pke_th_rhs now takes u as an explicit arg instead of reading rho_ext from the params struct. First two controllers built to the contract u = ctrl_<mode>(t, x, plant, ref): ctrl_null (baseline) and ctrl_operation (stabilizing, proportional on T_avg). Validated under a 100% -> 80% Q_sg step: ctrl_operation reduces steady-state T_avg drift ~47% vs. the unforced plant. Root CLAUDE.md emphasizes that CLAUDE.md files are living documents and that any knowledge not captured before a session ends is lost forever; claude_memory/ holds the session-level notes that haven't stabilized enough to graduate into a CLAUDE.md. Co-Authored-By: Claude Opus 4.7 (1M context) <noreply@anthropic.com>
2.5 KiB
plant-model
PWR plant model (point kinetics + lumped thermal-hydraulics) and mode-specific continuous controllers for the HAHACS preliminary example.
Overview
A 10-state coupled neutronics + thermal-hydraulics model in MATLAB:
- 6 delayed neutron precursor groups (U-235 thermal fission, Keepin)
- Lumped fuel, core coolant, and SG/cold-leg thermal nodes
- Steam generator heat removal
Q_sg(t)as the bounded disturbance input - Doppler and moderator temperature reactivity feedback
- External rod reactivity
uas the controllable input
State vector: x = [n; C1..C6; T_f; T_c; T_cold] (10 states). See
CLAUDE.md for the naming convention.
Quick Start
Open MATLAB in this directory and run:
main
The default scenario runs two simulations of a 100% → 80% SG demand step:
once with ctrl_null (plant feedback only) and once with ctrl_operation
(proportional rod reactivity on T_avg error), and plots the comparison.
Files
| File | Role |
|---|---|
main.m |
Entry point — scenario config and run |
pke_params.m |
Plant parameters and steady-state derivation |
pke_th_rhs.m |
Dynamics ẋ = f(t, x, plant, Q_sg, u) |
pke_initial_conditions.m |
Analytic steady-state x0 |
pke_solver.m |
Closed-loop driver — takes a controller function handle |
plot_pke_results.m |
4-panel results plot |
load_profile.m |
SG heat demand shapes |
controllers/ctrl_null.m |
u = 0 baseline |
controllers/ctrl_operation.m |
Stabilizing mode: P on T_avg |
Controllers
Controllers share a single signature:
u = ctrl_<mode>(t, x, plant, ref)
Returns scalar u (external rod reactivity in dk/k). The solver swaps
controllers via function handle:
[t, X, U] = pke_solver(plant, Q_sg, @ctrl_operation, ref, tspan);
Additional modes (ctrl_heatup, ctrl_scram, ctrl_shutdown) will land in
controllers/ following the same signature.
Running Different Scenarios
Swap Q_sg in main.m:
% Step down to 90% at t = 10s
Q_sg = @(t) plant.P0 * (1.0 - 0.1 * (t >= 10));
% Interpolated time series
t_data = [0, 100, 200, 300];
q_data = [1.0, 0.85, 0.9, 1.0] * plant.P0;
Q_sg = @(t) interp1(t_data, q_data, t, 'linear', 'extrap');
Swap the controller:
[t, X, U] = pke_solver(plant, Q_sg, @ctrl_null, [], tspan);
Change the reference (for modes that use one):
ref.T_avg = plant.T_c0 + 5; % track 5 C above nominal
Requirements
MATLAB (R2020b or newer, tested on R2025b). Uses ode15s from base MATLAB
— no toolboxes required.