Hunger — dN/dt = rN(1 - N/K) - aN/(1+bN)

Tap to zoom

Hunger

dN/dt = rN(1 - N/K) - aN/(1+bN)

Predator-prey with Holling type II — consumption that saturates but never ceases.

Need that grows faster than it can be satisfied

Part of: DESIRE

Digital Download

High-resolution PDF, 300 DPI, print-ready

Or get the complete DESIRE series for $82 →

More from DESIRE

Eclipse — I(r) = I₀ · (1 - disk(r/R))

Eclipse

I(r) = I₀ · (1 - disk(r/R))

Flame — ∂T/∂t = α∇²T + Q(x,y)

Flame

∂T/∂t = α∇²T + Q(x,y)

$Inspiral — r(t) = r₀(1 - t/t_c)^{1/4}$

Inspiral

r(t) = r₀(1 - t/t_c)^{1/4}

Pursuit — dr/dt = v₁ · (r_target - r)/||r_target - r||

Pursuit

dr/dt = v₁ · (r_target - r)/||r_target - r||