Problem definition
Kamal & Sourour, Polym. Eng. Sci. 13(1) (1973); Halley & Mackay, Polym. Eng. Sci. 36(5) (1996)
Canonical RHS excerpt from the registered callable used for this benchmark cell. Expand it to verify the state equations; it is not a standalone runnable fixture.
Show canonical RHS excerpt
def fp_cure_kinetics_isolated_rhs(t, y):
dy = np.empty(1)
alpha = min(max(y[0], 0.0), 1.0)
dy[0] = (_K1_ISO + _K2_ISO * alpha ** _M) * (1.0 - alpha) ** _N
return dy- Parameters
- _K1_ISO = 0.0599873901669
- _K2_ISO = 0.121211821006
- _M = 0.5
- _N = 1.5
- Initial condition
- y(0) = [0.001]
- Horizon
- t ∈ [0, 300]
Canonical RHS excerpt captured from the same registered callable used for the published benchmark. Frozen closure values are summarized below; helper imports and solver settings are intentionally omitted.
Cite this page
Replace the access date. Pin the freeze ID and library versions when comparing against a later export. Cite it as what it is — a self-reported vendor benchmark, not an independently verified result. The note field says so; please keep it.
@misc{resonix_evidence_fp_cure_kinetics_isolated_dim_1_2026,
title = {Resonix Evidence Portal: FP Cure Kinetics Isolated (dim=1)},
author = {{Resonix Labs (Canada) Inc.}},
year = {2026},
howpublished = {\url{https://resonix.tech/evidence/problems/fp-cure-kinetics-isolated-dim-1}},
note = {Self-reported vendor benchmark; internally generated by Resonix Labs and not independently verified. Accessed YYYY-MM-DD. Freeze 2026-08-13; libsolvsrk 2.3.0; SciPy 1.14.}
}TRL 4–5 · simulation-lab validated · 398 problems · 14 solver arms · clean + 5 noise levels
Freeze: 2026-08-13 · scipy 1.14 · libsolvsrk 2.3.0 · Methodology
Self-reported by Resonix Labs · not independently verified · Verification status