diff --git a/docs/src/assets/fixed_axis_crit_trace_vs_dcon.png b/docs/src/assets/fixed_axis_crit_trace_vs_dcon.png new file mode 100644 index 000000000..37d3a7afe Binary files /dev/null and b/docs/src/assets/fixed_axis_crit_trace_vs_dcon.png differ diff --git a/docs/src/assets/fixed_axis_scan_et1_wp.png b/docs/src/assets/fixed_axis_scan_et1_wp.png new file mode 100644 index 000000000..bdef7c747 Binary files /dev/null and b/docs/src/assets/fixed_axis_scan_et1_wp.png differ diff --git a/src/ForceFreeStates/CoreTypes.jl b/src/ForceFreeStates/CoreTypes.jl index 98d4807e1..0314e202d 100644 --- a/src/ForceFreeStates/CoreTypes.jl +++ b/src/ForceFreeStates/CoreTypes.jl @@ -152,6 +152,7 @@ gpec.toml. - `integrator::String` - Which formalism integrates the Euler-Lagrange system. `"forward"` sweeps the plasma serially with Gaussian reduction and returns `u_store` / `du_store` / `xi_s_store` dense in the axis (EL) basis — the only convention PerturbedEquilibrium and FieldReconstruction consume correctly, and the only path that supports `kinetic_factor > 0`. `"riccati"` (default) runs the chunked fundamental-matrix propagator driver (Glasser 2018 Phys. Plasmas 25, 032507): chunks are integrated independently from identity initial conditions and assembled serially with Riccati-style crossings, which is the only way to obtain the singular-surface Δ' matrix for the tearing-mode solvers downstream, but leaves `u_store` as sparse chunk-endpoint Riccati states, so dense ξ profiles are unavailable. `"galerkin"` solves the same Euler-Lagrange system variationally instead of by radial ODE integration — the RDCON outer-region singular Galerkin method (Glasser, Wang & Park 2016 Phys. Plasmas 23, 112506), which discretizes the displacement on packed Hermite-cubic elements and solves one global banded system — producing the resistive Δ′ matrix and, when `gal_match_flag` is set, the RPEC inner-layer-matched ξ; it computes its own vacuum response and returns no free-boundary energies, and does not support `kinetic_factor > 0`. Requires `singfac_min != 0` for `"riccati"`. - `nchunks::Int` - Target number of Riccati integration chunks. `0` (the default) derives the count from problem structure alone: `max(2·msing + 3, 8·(msing + 1) + msing)`, enough sub-chunks per segment to keep the accumulated propagator products well-conditioned. An explicit value below `2·msing + 3` is clamped up with a warning. Chunk sizing never consults `Threads.nthreads()`, so Riccati outputs are identical whatever thread count `julia -t` provides; threads only change wall-clock. - `extended_precision_bvp::Bool` - When `true` (default), promote the Δ' BVP linear system to `Complex{Double64}` (~31 digits) for the LU solve and PEST3 combination. Guards against catastrophic cancellation in the PEST3 four-term combination (dp_raw entries can be 10⁴–10⁵× larger than the result; the imaginary part of off-diagonal Δ' is particularly sensitive). Disabling (`false`) saves ~1.5–2× the BVP solve time but on DIIID-class equilibria the imaginary Δ' components can drift by factors of 2–5×; only disable for performance experiments on cases where Float64 has been validated against Double64. + - `fixed_axis::Bool` - Axis initial condition of the Euler-Lagrange integration. `true` (default) starts from U₁ = 0, U₂ = I at `psilow`, i.e. ξ^ψ = 0 at the magnetic axis — the condition used by Fortran DCON (`dcon/ode.f`, `ode_axis_init`) and by Glasser 2016 §VI. `false` starts from the free-axis Frobenius state returned by [`compute_axis_init`](@ref) (Glasser 2016 Eq. 51). The Frobenius state is meant to reduce to the [0, I] limit as `psilow → 0`, but at the `psilow` values used in practice (1e-2 … 1e-4) it returns U₁ entries of order 0.1–10 with mixed signs. Started from that state, the signed critical eigenvalue of W_p⁻¹ (the DCON `crit`) is displaced from the axis onward and never recovers: one eigenvalue of the plasma response matrix W_p stays ~10× off its DCON value in every equilibrium tested, and where it crosses zero the free-boundary energy `et[1]` reports a spurious −10²…−10⁵ "instability" (diverted DIII-D-like n = 1 scans, verified against Fortran DCON on identical geqdsks). With `true` the `crit(ψ)` trace, W_p spectrum and `et` agree with DCON. The Δ′ BVP is unaffected either way (≤ 1e-4 relative). Set `false` only to reproduce pre-existing free-axis results. """ @kwdef struct ForceFreeStatesControl verbose::Bool = true @@ -220,5 +221,5 @@ gpec.toml. gal_rho::Vector{Float64} = Float64[] # per-surface mass density ρ [kg/m³] (length msing, core→edge); Fortran rmatch `massden` gal_rotation::Vector{Float64} = Float64[] # per-surface rotation frequency f [Hz] (length msing, core→edge); forced eigenvalue γ_s = 2πi·n·f. Fortran rmatch `rotation` gal_gamma::Float64 = 5 / 3 # ratio of specific heats Γ for the resistive-layer coefficients (resist_eval G term) - fixed_axis::Bool = false + fixed_axis::Bool = true # DCON axis condition U₁=0, U₂=I (ξ^ψ=0 at the axis). `false` = Frobenius free-axis init (compute_axis_init), opt-in only; see docstring. end diff --git a/src/ForceFreeStates/EulerLagrange.jl b/src/ForceFreeStates/EulerLagrange.jl index 462d7b86f..5352a47ca 100644 --- a/src/ForceFreeStates/EulerLagrange.jl +++ b/src/ForceFreeStates/EulerLagrange.jl @@ -477,6 +477,15 @@ For m≠0 the regular eigenvector has a negligible U₁ component (~ψ_low^(|m|/ the Glasser [0, I] limit as ψ_low → 0. For m=0 (degenerate a≈0), the regular eigenvector is identified by dominant |U₁| component, giving the physically correct constant-displacement Frobenius solution and avoiding the spurious logarithmic irregularity. + +!!! warning "Not the default" + Measured at `psilow = 0.01` on a diverted DIII-D-like equilibrium (n = 1, m = −14…27) the + returned U₁ diagonal is 0.11…0.23 for m = −14…−3 and +6.1, −9.8, −13.7 for m = 3, 4, 5 — + not the ~ψ_low^(|m|/2) limit stated above — and the downstream signed critical eigenvalue + of W_p⁻¹ then disagrees with Fortran DCON from the first stored step onward (see the + `fixed_axis` docstring in `CoreTypes.jl`). Whether the discrepancy is in the diagonal 2×2 + truncation of A₀, in the regular-branch selection, or in the asymptotics claimed here has + not been established. Used only when `fixed_axis = false`. """ function compute_axis_init(mats::MatrixSplines, profiles::Equilibrium.ProfileSplines, intr::ForceFreeStatesInternal, psi_low::Float64) @@ -591,16 +600,20 @@ function initialize_el_at_axis!(odet::OdeState, ctrl::ForceFreeStatesControl, ma end if ctrl.fixed_axis - # Original Glasser initialization: U₁=0, U₂=I [Glasser 2016 §VI]. - # Constrains the axis displacement ξ^ψ=0 for all modes (fixed magnetic axis). - # Retained as a reference/comparison option; the default (fixed_axis=false) is Frobenius. + # Default. Glasser initialization: U₁=0, U₂=I [Glasser 2016 §VI] — the DCON axis + # condition (dcon/ode.f, ode_axis_init): ξ^ψ=0 for all modes (fixed magnetic axis). + # This is the condition against which the free-boundary energies are validated; + # see the `fixed_axis` docstring in CoreTypes.jl for why the Frobenius state below + # is not the default. for ipert in 1:intr.numpert_total odet.u[ipert, ipert, 2] = 1 end else - # Frobenius initialization [Glasser 2016 §VI Eq. 51]: selects the regular - # (non-logarithmic) solution for each mode, including the correct constant - # displacement solution for the degenerate m=0 case (free magnetic axis). + # Opt-in. Frobenius initialization [Glasser 2016 §VI Eq. 51]: selects the regular + # (non-logarithmic) solution for each mode, including the constant-displacement + # solution for the degenerate m=0 case (free magnetic axis). At practical psilow + # the returned U₁ is O(0.1–10), not the documented ψ_low^(|m|/2) limit, and the + # resulting crit(ψ) / W_p disagree with DCON — retained for comparison only. U1_init, U2_init = compute_axis_init(mats, profiles, intr, odet.psifac) odet.u[:, :, 1] .= U1_init odet.u[:, :, 2] .= U2_init diff --git a/src/ForceFreeStates/Riccati/Driver.jl b/src/ForceFreeStates/Riccati/Driver.jl index 18a23be2c..2c87f893c 100644 --- a/src/ForceFreeStates/Riccati/Driver.jl +++ b/src/ForceFreeStates/Riccati/Driver.jl @@ -76,10 +76,11 @@ After renormalization (at crossing or when norms exceed ucrit): This is compatible with downstream code (which uses U₁/U₂ ratio): - Free.jl: wp = u[:,:,2] / u[:,:,1] = I · S⁻¹ = P ✓ (post-renorm) - FixedBoundaryStability.jl: crit = min_eigval(u[:,:,1] / u[:,:,2]) = min_eigval(S) ✓ - - Axis init: determined by `ctrl.fixed_axis`. When `true`, U₁=0, U₂=I → S(ψ₀)=0 (original - Glasser fixed-axis BC). When `false` (default), Frobenius eigenvalue init [Glasser 2016 Eq. 51] - sets U₂=I and U₁ to the regular Frobenius eigenvector per mode → S(ψ₀) = U₁_Frobenius is - nonzero in general. Riccati S-evolution remains well-defined either way. + - Axis init: determined by `ctrl.fixed_axis`. When `true` (default), U₁=0, U₂=I → S(ψ₀)=0 + (Glasser fixed-axis BC, identical to Fortran DCON). When `false` (opt-in), Frobenius + eigenvalue init [Glasser 2016 Eq. 51] sets U₂=I and U₁ to the regular Frobenius eigenvector + per mode → S(ψ₀) = U₁_Frobenius is nonzero in general. Riccati S-evolution remains + well-defined either way, but only the fixed-axis start reproduces DCON's crit(ψ) and W_p. ## Key Differences from Standard Integration diff --git a/test/runtests.jl b/test/runtests.jl index 7845eea60..dd912b941 100644 --- a/test/runtests.jl +++ b/test/runtests.jl @@ -29,6 +29,7 @@ else include("./runtests_coordinate_invariant.jl") include("./runtests_eulerlagrange.jl") include("./runtests_riccati.jl") + include("./runtests_fixed_axis.jl") include("./runtests_parallel_integration.jl") include("./runtests_result_struct.jl") include("./runtests_solve_api.jl") diff --git a/test/runtests_fixed_axis.jl b/test/runtests_fixed_axis.jl new file mode 100644 index 000000000..7e4c3de5f --- /dev/null +++ b/test/runtests_fixed_axis.jl @@ -0,0 +1,59 @@ +# Regression test for the axis initial condition of the Euler-Lagrange integration. +# +# Free-boundary energies from the Frobenius free-axis start (`fixed_axis = false`, the +# default before this test existed) were wrong on flat-core diverted equilibria: one +# eigenvalue of the plasma response matrix W_p sat ~10x off its Fortran DCON value and, +# where it crossed zero, `et[1]` reported a spurious -1e2 ... -1e5 "instability". The +# fixture is a 129x129 TokaMaker geqdsk of a synthetic DIII-D-like ramp-up slice +# (q0 = 3.42, q95 = 5.9, diverted, no wall, n = 1) on which Fortran DCON (v1.5.5, same +# mlow/mhigh/psilim/dmlim, mpsi 256) gives a stiff W_p eigenvalue of +1.609e4, no +# negative W_p eigenvalue, and et[1] = +1.42; the old default gave et[1] = -8.4e4. +# +# The `@test_broken` lines pin the DEFECT of the Frobenius start: if `compute_axis_init` +# is ever repaired to deliver its documented psilow^(|m|/2) limit, they report an +# "unexpected pass" and should then be promoted to plain `@test`s. +using LinearAlgebra +using GeneralizedPerturbedEquilibrium.ForceFreeStates: ForceFreeStatesControl + +const FIXED_AXIS_FIXTURE = joinpath(@__DIR__, "test_data", "regression_rampup_fixed_axis") +# Fortran DCON, GPEC v1.5.5-323, on the 257x257 parent of the fixture at mpsi 256 / mtheta 512. +const WP_STIFF_DCON = 1.6092e4 + +function run_fixed_axis_case(fixed_axis::Bool) + dir = mktempdir() + for f in readdir(FIXED_AXIS_FIXTURE) + cp(joinpath(FIXED_AXIS_FIXTURE, f), joinpath(dir, f)) + end + toml = joinpath(dir, "gpec.toml") + s = read(toml, String) + s = replace(s, r"^fixed_axis.*\n"m => "") + s = replace(s, "[ForceFreeStates]\n" => "[ForceFreeStates]\nfixed_axis = $(fixed_axis)\n") + write(toml, s) + r = GeneralizedPerturbedEquilibrium.main([dir]) + fb = r.ffs.free_boundary + wp = Matrix(fb.wp) + wpe = eigvals(Hermitian((wp + wp') / 2)) + dp = real.(diag(Matrix(r.ffs.delta_prime.matrix))) + return (et1 = minimum(real.(fb.et)), wp_min = minimum(wpe), wp_max = maximum(wpe), + n_neg = count(<(0), wpe), dprime = dp) +end + +@testset "Fixed-axis default (DCON axis condition)" begin + # The default itself is the fix: pin it. + @test ForceFreeStatesControl().fixed_axis == true + + fixed = run_fixed_axis_case(true) + @test fixed.et1 > 0 # physical fundamental, not a pole + @test fixed.n_neg == 0 # W_p has no negative eigenvalue (DCON: none) + @test isapprox(fixed.wp_max, WP_STIFF_DCON; rtol=0.02) # stiff eigenvalue on DCON's value (this fixture gives 1.6090e4; 2 % covers 129^2 / mpsi 128 vs DCON's 257^2 / mpsi 256) + + # The Frobenius free-axis start, kept as an opt-in: record its defect. + free = run_fixed_axis_case(false) + @test_broken free.et1 > 0 + @test_broken free.n_neg == 0 + @test_broken isapprox(free.wp_max, WP_STIFF_DCON; rtol=0.02) + + # The Delta' BVP does not depend on the axis condition. + @test length(fixed.dprime) == length(free.dprime) + @test isapprox(fixed.dprime, free.dprime; rtol=1e-3) +end diff --git a/test/test_data/README_test_data.md b/test/test_data/README_test_data.md index d84d1dd69..651e3428f 100644 --- a/test/test_data/README_test_data.md +++ b/test/test_data/README_test_data.md @@ -1,3 +1,14 @@ Put relevant data for various tests here, most likely outputs from the Fortran code used to validate Julia outputs # TODO: store as hdf5 files instead? + +## regression_rampup_fixed_axis/ + +Fixture for `test/runtests_fixed_axis.jl`: a synthetic, diverted DIII-D-like ramp-up +slice (TokaMaker free-boundary solve, 129×129 geqdsk, q0 = 3.42, q95 = 5.9, no wall, +n = 1) on which the Frobenius free-axis start (`fixed_axis = false`) produces a spurious +`et[1]` ≈ −1e5 while the DCON fixed-axis start (`fixed_axis = true`, the default) gives +`et[1]` = +1.50 and a plasma-matrix stiff eigenvalue of +1.609e4, matching Fortran DCON +(v1.5.5-323) on the 257×257 parent equilibrium. `gpec.toml` carries the production settings +(mpsi 128, mtheta 256, mthvac 480, `set_psilim_via_dmlim = true`); the test injects +`fixed_axis` itself. 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--- /dev/null +++ b/test/test_data/regression_rampup_fixed_axis/gpec.toml @@ -0,0 +1,54 @@ +# --- julia_GPEC API migration (2026-07, feature/thread-invariance) --- +# Removed from ForceFreeStatesControl and therefore deleted here: +# thmax0, bal_flag, delta_mband -> passing them raises MethodError. +# Deprecated + ignored upstream (warning asks for removal), deleted here: +# mer_flag, ode_flag, mat_flag, use_parallel, force_wv_symmetry. +# None is a convergence criterion; eulerlagrange_tolerance is UNCHANGED. +# New upstream defaults now in force: integrator="riccati" (required for the +# Delta_prime_matrix path) and extended_precision_bvp=true (Complex{Double64}; +# upstream notes Float64 drifts Im(Delta') by 2-5x on DIII-D-class cases). +# Elongation+Ip scan — julia_GPEC ideal-stability inputs (n=1). +# Purpose: per-equilibrium BVP total energy et[1] (ideal-kink dW; Re<0 => unstable) +# and the Delta' matrix across the n=1 rational surfaces. +# SLAYER inner-layer dispersion is DISABLED here — we only need the +# ForceFreeStates BVP (dW) + Delta'. +# +# Wall: nowall (CONVENTIONS.md §6 — required for valid Delta'). +# use_parallel: true (CONVENTIONS.md §7 — false silently invalidates Delta'). + +[Equilibrium] +eq_type = "efit" +eq_filename = "eq.geqdsk" +jac_type = "hamada" +grid_type = "ldp" +psilow = 0.01 +psihigh = 0.995 +mpsi = 128 +mtheta = 256 + +[Wall] +shape = "nowall" +a = 20.0 + +[ForceFreeStates] +vac_flag = true # enables vacuum/BVP energy et[] +psiedge = 0.99 +qlow = 1.02 +qhigh = 1e3 +set_psilim_via_dmlim = true +dmlim = 0.2 +sing_start = 0 +nn_low = 1 +nn_high = 1 +delta_mlow = 10 +delta_mhigh = 10 +mthvac = 480 +eulerlagrange_tolerance = 1e-12 +singfac_min = 1e-4 +sing_order = 6 +ucrit = 1e3 +save_interval = 3 +write_outputs_to_HDF5 = false + +[SLAYER] +enabled = false