Linked from

The 19 pages that link to Divergence theorem, each with the reason it gives.

• Continuity equationRelated: It converts the integral mass balance into the local differential equation.

• Heat equationRelated: Local energy conservation turns heat flux into a divergence term in the governing equation.

• Green's theoremRelated: It extends the flux relation in Green's theorem to three-dimensional regions.

• Finite volume methodRelated: It converts the conservation law’s volume integral into the boundary flux sum.

• Surface integralRelated: It can replace a closed-surface flux integral with a volume integral.

• Gauss's lawRelated: It turns the integral form of Gauss's law into a local differential equation.

• Mass flow rateRelated: It links surface-integrated mass flux to the local divergence of mass transport.

• Neumann boundary conditionRelated: It connects boundary flux conditions to integral conservation laws inside the domain.

• Reynolds transport theoremRelated: It converts the theorem’s surface-flux term into a volume integral.

• Multivariable calculusRelated: It links local sources and sinks to boundary flux.

• Solenoidal vector fieldRelated: It turns the pointwise zero-divergence condition into a statement about boundary flux.

• Volume integralRelated: It converts certain volume integrals into boundary flux calculations.

• Poynting's theoremRelated: It converts the local flux term into energy crossing a region’s boundary.

• Gauss's law for gravityRelated: It converts the surface-flux law into a local differential equation.