$Repair — G(t) = G₀(1 - e^{-t/τ_r}) · H(t-t_d)$ Tap to zoom

Repair

G(t) = G₀(1 - e^{-t/τ_r}) · H(t-t_d)

Delayed repair function — damage at time t_d, then exponential recovery of structural integrity.

The repair beginning only after the damage is complete

Part of: RESILIENCE

Digital Download

High-resolution PDF, 300 DPI, print-ready

Or get the complete RESILIENCE series for $82 →

More from RESILIENCE

Forged — σ_y(ε) = σ₀ + Kε^n

Forged

σ_y(ε) = σ₀ + Kε^n

Growth — dN/dt = r(K' - N), K' > K

Growth

dN/dt = r(K' - N), K' > K

$Phoenix — f(t) = A(1 - e^{-t/τ₁})e^{t/τ₂}, τ₂ > τ₁$

Phoenix

f(t) = A(1 - e^{-t/τ₁})e^{t/τ₂}, τ₂ > τ₁

$Recovery — x(t) = x_eq + (x₀-x_eq)e^{-t/τ} + overshoot$

Recovery

x(t) = x_eq + (x₀-x_eq)e^{-t/τ} + overshoot