Linked from

The 14 pages that link to Stokes' theorem, each with the reason it gives.

• VorticityRelated: It turns local vorticity into the circulation measured around a finite loop.

• Line integralRelated: It generalizes the circulation-to-curl relationship beyond the plane.

• Divergence theoremRelated: It shares the boundary-to-interior structure while relating circulation and curl.

• CurlRelated: It makes curl’s local circulation measure an exact global boundary relation.

• Surface integralRelated: It connects a surface integral of curl to a line integral on the boundary.

• Ampère's circuital lawRelated: It converts the circuital integral statement into its local curl equation.

• Vector calculusRelated: It links a field's local rotation to measurable circulation.

• Gauss's law for magnetismRelated: It helps connect integral and differential formulations of electromagnetic field laws.

• Magnetic vector potentialRelated: It connects circulation of the potential to magnetic flux.

• Kelvin's circulation theoremRelated: It provides the mathematical bridge between the theorem's loop integral and vorticity.

• Multivariable calculusRelated: It converts between circulation and rotation across a surface.

• Gradient theoremCompared with: It concerns circulation around a closed boundary, not endpoint changes along a path.

• Helmholtz's theoremsRelated: It connects circulation around a loop to vorticity passing through a surface.

• Stigler's law of eponymyRelated: William Thomson formulated the result before George Stokes made it widely known through an examination problem.