Linked from
The 36 pages that link to Faraday's law of induction, each with the reason it gives.
James Clerk MaxwellRelated: Maxwell translated Faraday’s experimentally grounded induction ideas into mathematical theory.
Maxwell's equationsBroader topic: It gives the electric-field response to changing magnetic flux.
Electromagnetic inductionRelated: It quantifies how rapidly changing flux produces an electromotive force.
ElectromagnetismRelated: Faraday’s experimental discovery supplied a central link between changing magnetic fields and electricity.
Michael FaradayBroader topic: The law expresses quantitatively the induction phenomenon Faraday demonstrated.
TransformerRelated: A changing core flux induces voltage in each transformer winding.
Kirchhoff's circuit lawsCompared with: A changing magnetic flux can produce a nonzero loop voltage, requiring care with the basic loop rule.
CommutatorRelated: Induction underlies generator operation, where commutators can convert winding output to direct current.
Magnetic fluxRelated: Changes in flux connect this quantity directly to induced voltage.
Electric generatorRelated: It quantifies how quickly changing flux produces generator voltage.
Electromotive forceRelated: It quantifies the induced EMF that changing flux produces.
InductorRelated: It governs the induced voltage associated with an inductor's changing magnetic field.
Faraday's laws of electrolysisCompared with: Faraday's induction laws concern electromagnetic induction, not chemical change driven by current.
Electrical engineeringRelated: Induction enabled practical generators and helped establish electrical power engineering.
Conservative forceCompared with: Induced electric fields can have nonzero closed-loop circulation, unlike conservative electrostatic forces.
CurlBroader topic: Its differential form equates the curl of electric field with changing magnetic field.
Stokes' theoremRelated: Stokes' theorem relates the loop integral of electric field to magnetic-field change across a surface.
Ampère's circuital lawCompared with: It concerns electric circulation sourced by changing magnetic fields, the complementary relation.
InductanceRelated: It supplies the voltage–flux relation from which circuit inductance is defined.
Induction motorRelated: It quantifies the induction that produces voltage in the rotor.
Eddy currentRelated: Changing magnetic flux provides the electromotive force that drives eddy currents.
Classical electromagnetismRelated: Faraday’s experimental discovery supplied a key relation in Maxwell’s theory.
Electric fluxRelated: It uses magnetic flux, not electric flux, as the changing quantity.
Joseph HenryCompared with: Faraday’s formulation and Henry’s independent demonstrations are distinct contributions to electromagnetic induction.
Lenz's lawRelated: Its negative sign encodes the opposition specified by Lenz's law.
ElectrodynamicsRelated: Faraday's discovery established a key link between changing magnetic and electric effects.
Kirchhoff's voltage lawCompared with: A changing magnetic flux can produce a nonzero net electric-field integral around a loop.
WeberRelated: It links a flux change in webers per second to induced volts.
HenryRelated: It links changing flux and induced voltage, the quantities behind inductance.
Magnetic energyRelated: It describes how magnetic energy can be converted into electrical energy.
Induction furnaceRelated: It relates the coil’s changing magnetic field to the currents heating the charge.
Induction generatorRelated: Relative motion between the rotor and magnetic field induces rotor currents.
Alfvén's theoremRelated: Applied to a loop moving with fluid, it helps express magnetic-flux evolution.
History of electromagnetic theoryRelated: Induction showed that magnetic change can produce electrical effects, completing a key link.
Magnetic techniquesRelated: Induced voltages convert changing magnetic signals into measurable electrical outputs.
Moving magnet and conductor problemRelated: It predicts the circuit response in both arrangements, even when the proposed causes differ.