🧫

Biology

Enzyme kinetics, Turing patterns, epidemic waves, coral reefs and ant colonies — life's algorithms, visualised.

📊 8 simulations 🆕 Category added 2026-05-16

🧪 Simulations (8)

❓ Frequently asked questions

What are Turing patterns?

Reaction-diffusion systems with two chemicals (activator + inhibitor) at different diffusion rates spontaneously form spots, stripes, or labyrinths. Alan Turing proposed this in 1952 to explain leopard spots, fish stripes and the spacing of bird-feather buds.

How do epidemics spread?

Compartmental models (SIR, SEIR) track Susceptible → Infected → Recovered fractions. The basic reproduction number R₀ — average secondary infections per case — determines whether an outbreak grows or dies out. Heterogeneous mixing, vaccination and behavioural changes modify R₀ dynamically.

What is enzyme kinetics?

Enzymes accelerate reactions by binding substrate (S) into a complex (ES), then releasing product (P): E + S ⇌ ES → E + P. The Michaelis-Menten equation v = V_max·[S]/(K_M+[S]) describes the rate. K_M is the substrate concentration at half-maximal rate.

What is an ant colony's emergent intelligence?

No ant directs the colony; foraging emerges from local pheromone interactions. Ants deposit trail pheromone, others follow stronger trails. Short paths accumulate pheromone faster (less evaporation per round-trip), so colonies converge on optimal routes — Ant Colony Optimization.

What is a food web?

Food webs map who-eats-whom in an ecosystem. Lotka-Volterra equations capture predator-prey oscillations: prey grows exponentially without predators, predators die without prey, and feedback creates limit cycles. Adding more species creates complex dynamics including chaos.

Every Biology simulation here runs free in your browser, letting you experiment with each interactive Biology model — population dynamics, enzyme kinetics, membrane transport, predator-prey cycles, cell division and ecosystem energy flow — without installing anything. Adjust birth rates, carrying capacities, reaction constants and environmental variables, then observe real-time results and learn Biology online at your own pace, whether you are a secondary-school student, a university educator or a curious researcher. These simulations translate the mathematics of living systems into vivid, explorable visualisations: the same Lotka-Volterra equations that describe fox-and-rabbit cycles in a classroom model are used by conservation ecologists to assess extinction risk and design wildlife reserves. Exploring how small parameter changes cascade through a biological system develops the quantitative intuition central to modern life science.