Stuart-Landau oscillators: ż₁ = (μ + iω₁ − γ|z₁|²)z₁ + K(z₂−z₁), ż₂ = (μ + iω₂ − γ|z₂|²)z₂ + K(z₁−z₂). With μ=1 (growth rate), ω₁ = ω₀ + Δω/2, ω₂ = ω₀ − Δω/2. Amplitude death (AD): when coupling K and detuning Δω satisfy K > μ + (Δω/2)² / (4μ) (approximate), both amplitudes collapse to zero. The bifurcation diagram shows the AD region in K-Δω space (yellow = oscillating, dark = dead).