KnowraVector calculusLinked fromLinked fromThe 12 pages that link to Vector calculus, each with the reason it gives.All 12Broader topic 2Related 2Narrower topic 6Compared with 2James Clerk MaxwellRelated: Its operators provide the compact language used to express Maxwell’s field equations.Differential formCompared with: Forms unify its operators and extend them to curved spaces and arbitrary dimensions.DivergenceNarrower topic: Divergence is one of its fundamental differential operators.Divergence theoremNarrower topic: The theorem became a central integral identity in this framework.Oliver HeavisideNarrower topic: Its compact notation made Heaviside’s reformulation of electromagnetic laws possible.History of calculusBroader topic: It generalized classical methods to spatial fields in physics and engineering.Generalized Stokes theoremNarrower topic: The theorem unifies several integral results first encountered in vector calculus.Geometric algebraCompared with: Geometric algebra can combine several vector-calculus operations into multivector equations.Magnitude (mathematics)Narrower topic: Vector calculus repeatedly uses vector magnitudes to express lengths and field strengths.Multivariable calculusBroader topic: It develops multivariable calculus tools for fields and flows.Vector notationNarrower topic: Its formulas rely on consistent notation for vectors, fields, and differential operators.Heaviside–Lorentz unitsRelated: Heaviside's vector reformulation made the field equations compact and suited to rationalized notation.