An important derivation of these formulations is given as the square root of the quantity m-c-squared over four-pi-n-sub-s-e-squared, and that derived quantity is labeled lambda-sub-L.
An important derivation of these formulations is given as the square root of the quantity m-c-squared over four-pi-n-sub-s-e-squared, and that derived quantity is labeled lambda-sub-L. Though these formulations are typically written as a pair of equations, they can be combined into a single equation that relates j-sub-s to the vector potential A. These equations name a distance at which a magnetic field is not expelled due to the Meissner effect, their namesakes' "penetration depth." For 10 points, name these equations that relate the electromagnetic field to the current in and near a superconductor, named for brothers Heinz and Fritz, the latter of whom names some intramolecular "dispersion forces."
An important derivation of these formulations is given as the square root of the quantity m-c-squared over four-pi-n-sub-s-e-squared, and that derived quantity is labeled lambda-sub-L.
{London} equations