San José State University |
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Periodic Table System |
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Matthias found that
where A and α are constants.
The interelectron spacing is given by
where Ne is the density of electrons.
Although our calculations are based on a rather idealized model, they give reasonably good account of the equilibrium properties of superconductors. When the parameters of the theory are determined empirically, we find that we get agreement with observed specific heats and penetration depths within the order of 10%, Only the critical temperature involves the superconducting phase; the other two parameters required (density of states and average velocity at the Fermi surface) are determined from the normal phase. This quantitative agreement, as well as the fact that we can account for the main features of superconductivity is convincing evidence that our model is essentially correct.
(To be continued.)
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