Linked from

The 21 pages that link to Fick's laws of diffusion, each with the reason it gives.

• DiffusionRelated: They quantify how concentration gradients drive particle flux.

• Mass transferRelated: They quantify molecular transport when concentration gradients drive species through a medium.

• Cutaneous respirationRelated: It explains why efficient skin exchange needs a large area and a short diffusion path.

• Pulmonary alveolusRelated: It explains why alveolar area and barrier thickness affect gas transfer.

• Gas exchangeRelated: It explains why thin, extensive exchange surfaces support rapid gas transfer.

• Ostwald ripeningRelated: Diffusion carries dissolved material from shrinking droplets toward growing ones.

• Concentration gradientRelated: They quantify how a concentration gradient sets diffusive flux.

• AbsorptionRelated: They quantify the rate at which absorbed material spreads inward.

• Molecular diffusionRelated: They quantify how molecular diffusion responds to concentration gradients.

• Reaction–diffusion systemRelated: They provide the standard mathematical description of molecular spreading.

• Diffusion coefficientRelated: Fick's laws use the diffusion coefficient to quantify how concentration gradients drive transport.

• Diffusion equationRelated: Combining Fick's flux law with conservation of matter yields the diffusion equation.

• Transport phenomenaRelated: They describe mass transport driven by concentration differences.

• Transdermal patchRelated: They help explain how drug molecules move from a patch through skin.

• Nernst–Planck equationRelated: The diffusion term in the Nernst–Planck equation extends Fickian transport to charged species.

• Passive transportRelated: They relate passive flux to gradient strength, distance, and time.

• Binary fluidRelated: They describe ordinary composition-driven diffusion in binary mixtures.

• Blood–air barrierRelated: It links the barrier’s thinness and area to gas-transfer rate.

• Diffusion and random walksRelated: They express the physical transport rules behind ordinary diffusion.