four differential equations which form the foundation of classical electrodynamics, classical optics, and electric circuits

Maxwell's equations are four differential equations which form the foundation of classical electrodynamics, classical optics, and electric circuits.

a set of coupled partial differential equations

Maxwell's equations are a set of coupled partial differential equations that, together with the Lorentz force law, form the foundation of classical electromagnetism, classical optics, and electric circuits.

a set of four equations that describe the behavior of electric and magnetic fields

Maxwell’s equations are a set of four equations that describe the behavior of electric and magnetic fields.

partial differential equations that relate the electric and magnetic fields to each other and to the electric charges and currents

Maxwell's equations are partial differential equations that relate the electric and magnetic fields to each other and to the electric charges and currents.

a set of (four) differential equations

Maxwell’s equations are a set of (four) differential equations, so they relate some function with (four) differential equations's derivatives.

which describe the connection between electric and magnetic fields

James Clark Maxwell's research resulted in Maxwell’s Equations, which describe the connection between electric and magnetic fields.

a group of partial differential equations that have been used as the basis for developing virtually all modern electrical circuits and optic devices

Maxwell's equations (named after James Clerk Maxwell) are a group of partial differential equations that have been used as the basis for developing virtually all modern electrical circuits and optic devices.

linear partial differential equations

Since the Maxwell's equations are linear partial differential equations, you can compute the magnetic field due to multiple sources by superposition.

electric charges and electric currents create electric and magnetic fields

Maxwell's equations describe how electric charges and electric currents create electric and magnetic fields.

differential equations for the electric field E(r, ) t

The Maxwell equations are differential equations for the electric field E(r, t), and the magnetic field B(r, t), which are defined by the force they exert on a test charge q at the point r at time t.

a set of four partial differential equations that describe and predict the behavior of electromagnetic waves in free space, in dielectrics, and at conductor-dielectric boundaries

Maxwell's equations are a set of four partial differential equations that describe and predict the behavior of electromagnetic waves in free space, in dielectrics, and at conductor-dielectric boundaries.

four first order linear partial differential equations : which are mathematical versions of four different laws of physicsGauss’ law for electrostatics, Gauss’ law for magnetism, Faraday’s law and Ampere’s law

The Maxwell equations are four first order linear partial differential equations which are mathematical versions of four different laws of physics: Gauss’ law for electrostatics, Gauss’ law for magnetism, Faraday’s law and Ampere’s law.

a set of partial differential equations that together with the lorentz force law

Maxwells equations are a set of partial differential equations that together with the lorentz force law form the foundation of classical electromagnetism classical optics and electric circuits.

a set of partial differential equations, , linear in space and timeapplied to electromagnetic quantities

Maxwell's equations are a set of partial differential equations, linear in space and time, applied to electromagnetic quantities.

a set of four \htmladdnormallink{partial differential equations}{http://planetphysics.us/encyclopedia/DifferentialEquations.html} first combined by James Clerk Maxwell

Maxwell's equations are a set of four \htmladdnormallink{partial differential equations}{http://planetphysics.us/encyclopedia/DifferentialEquations.html} first combined by James Clerk Maxwell.

Einstein's four partial differential equations

Einstein's four partial differential equations, now known as Maxwell's equations, are one of the great achievements of 19th century mathematics.

four partial differential equations that form the foundation of electromagnetic theory

Maxwell's equations are four partial differential equations that form the foundation of electromagnetic theory.

a system of linear differential equations

The first question is whether Maxwell's equations are a system of linear differential equations.

that link electronic waves with magnetic waves

Maxwell's equations are differential equations that link electronic waves with magnetic waves (they are very related concepts).

the theoretical framework governing them all

And Maxwell’s equations are the theoretical framework governing them all.