The quantization of this quantity was first demonstrated by the Little-Parks effect, andAbrikosov vortices are sometimes named for the fact that they contain a quantum of this quantity.The inverse of the quantum of this quantity is equal to the Josephson constant. This quantity is equalto the line integral of the vector potential around a boundary. Type II superconductors have theability to pin li
The quantization of this quantity was first demonstrated by the Little-Parks effect, andAbrikosov vortices are sometimes named for the fact that they contain a quantum of this quantity.The inverse of the quantum of this quantity is equal to the Josephson constant. This quantity is equalto the line integral of the vector potential around a boundary. Type II superconductors have theability to pin lines of this quantity. The negative time derivative of this quantity is equal to theinduced (*) emf according to Faraday's Law, and this quantity can be given as the dot product of themagnetic field with the surface area. For 10 points, name this quantity which gives the amount of magneticfield passing through a given area.
The quantization of this quantity was first demonstrated by the Little-Parks effect, andAbrikosov vortices are sometimes named for the fact that they contain a quantum of this quantity.
magnetic flux [or electromagnetic flux]