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Fritz London and Heinz London formulated a phenomenological theory of the magnetic response of superconductors. Their equations make a static magnetic field decay over a finite London penetration depth, explaining field expulsion in the Meissner effect. This adds a physical condition beyond the acceleration of a perfectly conducting electron fluid. The London equations connect a measurable length scale with superconducting currents, providing a useful macroscopic description before a microscopic pairing theory was available.^[ref]

A physicist associated with the London dispersion force and London equations.

Heinz London and Fritz London formulated the London equations in 1935 to describe the magnetic response of a superconductor. Zero electrical resistance alone does not specify expulsion of an existing magnetic field; their additional magnetic relation accounts for the Meissner effect. In a simple planar geometry it gives a field decaying into the material as $B(z)=B(0)e^{-z/{\lambda }_L}$, where ${\lambda }_L$ is the London penetration depth. Their phenomenological theory links a measurable penetration length to superconducting electrodynamics without supplying a microscopic pairing mechanism.^[ref]

Named after Fritz London, this is an attractive interaction between fluctuating electric dipoles of atoms or molecules, present even without a permanent dipole. At large separation compared with atomic size in the nonretarded regime, the dipole interaction scales as $r^{-3}$ and its second-order ground-state energy correction is negative and scales as $r^{-6}$. Differentiating the energy gives an attractive force of magnitude $6C_6/r^7$. The short-distance overlap regime and the very-long-distance retarded regime require different descriptions.