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- Ampere's law [r]: The integral of a magnetic field over a closed path is equal to the conduction current through the surface bounded by the path. [e]
- Angular momentum (classical) [r]: The tendency of a rotating object to resist changes to its rotational motion. [e]
- Biot-Savart's law [r]: Gives the magnetic field at some distance of an electric current-carrying wire. [e]
- Cartesian coordinates [r]: Set of real numbers specifying the position of a point in two- or three-dimensional space with respect to orthogonal axes. [e]
- Divergence [r]: A first order differential vector operator acting on a vector field resulting in a scalar function. [e]
- Electric field [r]: force acting on an electric charge—a vector field. [e]
- Electromagnetic wave [r]: a change, periodic in space and time, of an electric field E(r,t) and a magnetic field B(r,t); a stream of electromagnetic waves, referred to as electromagnetic radiation, can be seen as a stream of massless elementary particles, named photons. [e]
- Energy (science) [r]: A measurable physical quantity of a system which can be expressed in joules (the metric unit for a quantity of energy) or other measurement units such as ergs, calories, watt-hours or Btu. [e]
- Helmholtz decomposition [r]: Decomposition of a vector field in a transverse (divergence-free) and a longitudinal (curl-free) component. [e]
- Hendrik Antoon Lorentz [r]: Dutch theoretical physicist (1853 - 1928) [e]
- James Clerk Maxwell [r]: (1831 – 1879) Scottish physicist best known for his formulation of electromagnetic theory and the statistical theory of gases. [e]
- Lorentz force [r]: Force on an electrically charged particle that moves through a magnetic and an electric field. [e]
- Maxwell equations [r]: Mathematical equations describing the interrelationship between electric and magnetic fields; dependence of the fields on electric charge- and current- densities. [e]
- Spherical polar coordinates [r]: Angular coordinates on a sphere: longitude angle φ, colatitude angle θ [e]
- Stokes' theorem [r]: The integral of a form over the boundary of a manifold equals the integral of the exterior derivative over the manifold. [e]
- Vector field [r]: A vector function on the three-dimensional Euclidean space
. [e]
