Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Path: utzoo!mnetor!seismo!rochester!pt.cs.cmu.edu!unh.cs.cmu.edu!agn From: agn@unh.cs.cmu.edu (Andreas Nowatzyk) Newsgroups: sci.electronics Subject: Re: Superconducting Energy Storage Message-ID: <1005@unh.cs.cmu.edu> Date: Mon, 25-May-87 23:01:51 EDT Article-I.D.: unh.1005 Posted: Mon May 25 23:01:51 1987 Date-Received: Sat, 6-Jun-87 12:49:09 EDT References: <226@ndmath.UUCP> <7766@orchid.UUCP> <19635@sun.uucp> Organization: Carnegie-Mellon University, CS/RI Lines: 27 Keywords: Super Conducting, NOT perfect batteries The low current density of the new materials (order of 1000 A/cm^2) is already history. Samples of the new material that were created by vacum deposition techniques showed current densities arround 10^5 A/cm^2 at 77K. This is similar/better than the values for conventional superconductors. In addition, critical current densities of up to 5*10^6 A/cm^2 were reported for the new material when cooled to 4K. A superconducting energy storage device is simply a coil with a superconducting switch. The stored energy is 0.5*I^2*L, were L is the inductivity of the coil. Using ferromagnetic materials for the coil is useless because their permeability decreases to 1 at high magnetic fields. The real problem is to prevent the coil from destintegration due to the high mechanical forces on the current carrying wire. The inductivity of a cylindrical air coil is roughly L = N^2*r^2/(9r+10l) *10^-6 Henry (l,r are in inches here) You see that the stored energy for a fixed size coil does not depend on N (the number of turns). Assuming a D-cell sized coil (50% conductor, rest mechanical support and current switch): l=2", r=0.5", N=1 => L=10nH This coil uses about 5cm^2 to carry the current => I=500KA Total eneregy storage would be 1250 Ws. A normal NiCd rechargeable battery of the same size has roughly 18000 Ws! On a larger scale, things look better for SC energy storage but the large magnetic stray field might be unacceptable. -- Andreas