Linked from

The 15 pages that link to Biot–Savart law, each with the reason it gives.

• Magnetic fieldRelated: It gives the field produced by a current in a wire.

• Maxwell's equationsCompared with: It applies to steady-current settings rather than the full time-dependent field framework.

• Coulomb's lawCompared with: It concerns magnetic fields from currents rather than forces between stationary charges.

• Lorentz forceCompared with: It predicts a field generated by currents rather than the force that field exerts on a charge.

• Magnetic momentRelated: It connects the current distribution in a loop to the field represented by its dipole moment.

• Magnetic dipoleRelated: It derives the field of a current loop, a standard physical realization of a dipole.

• Ampère's circuital lawCompared with: It gives the field directly, whereas Ampère’s law relates circulation to enclosed sources.

• André-Marie AmpèreCompared with: It describes current-generated magnetic fields through a different formulation from Ampère’s force-based theory.

• MagnetostaticsRelated: It calculates the field from a specified steady current distribution.

• Lenz's lawCompared with: It predicts a current's field, while Lenz's law determines the direction of an induced current.

• Magnetic vector potentialRelated: Integrating its field relation can yield the vector potential of a current distribution.

• Ampère's force lawRelated: Its field for one conductor can be combined with the magnetic force on another.

• Right-hand ruleRelated: It computes the field whose direction the mnemonic predicts.

• Vacuum permeabilityRelated: Its vacuum expression includes μ₀ as the factor scaling current-generated fields.

• Jean-Baptiste BiotBroader topic: Biot and Savart formulated this relation from experiments on current-generated magnetism.