J.E. Hirsch of UCSD has proposed that, much like the Quantum Hall effect, a "spin" variety of this effect exists. One proposed explanation for the incomplete type of this effect is the Mendelssohn sponge. In certain geometries, such as hollow cylinders, this effect can result in flux pinning, and the successful prediction of this effect is one of the triumphs of BCS theory, though it does not explain its type II variety. On a macroscopic level, this effect can be described using the London equation, which give the penetration depth when combined with Ampere's Law. Resulting from the behavior of a perfect diamagnet, for ten points, identify this physical effect in which a superconductor expels magnetic fields from it
J.E. Hirsch of UCSD has proposed that, much like the Quantum Hall effect, a "spin" variety of this effect exists. One proposed explanation for the incomplete type of this effect is the Mendelssohn sponge. In certain geometries, such as hollow cylinders, this effect can result in flux pinning, and the successful prediction of this effect is one of the triumphs of BCS theory, though it does not explain its type II variety. On a macroscopic level, this effect can be described using the London equation, which give the penetration depth when combined with Ampere's Law. Resulting from the behavior of a perfect diamagnet, for ten points, identify this physical effect in which a superconductor expels magnetic fields from its interior.
J.E. Hirsch of UCSD has proposed that, much like the Quantum Hall effect, a "spin" variety of this effect exists.
{Meissner}-Ochsenfeld effect