Stokes' Theorem
where F is a differentiable vector field defined on a surface Σ which has a boundary curve C, that is, that the flux integral of the curl of F over the surface is equal to the work integral of F around the boundary of the surface. The surface and bounding curve need to be compatibly oriented; this means that when travelling along the boundary in the direction of the tangent dr and standing in the direction of the unit normal n the surface Σ is on your left.
- quadratic field
- quadratic form
- quadratic formula
- quadratic function
- quadratic reciprocity
- quadratic residue
- quadratrix
- quadrature
- quadric
- quadric cone
- quadrilateral
- quadrillion
- quadruple
- quality control
- quantifier
- quantile
- quantity
- quantum theory
- quartic polynomial
- quartile deviation
- quartiles
- quasi-metric
- quaternion
- quaternion group
- queuing theory