Understanding Superconducting Energy Storage: Principles and Applications

AI Thread Summary
Electrical energy is stored in superconducting loops using Lenz's Law, which involves inducing current through a changing magnetic field, though this process is not 100% efficient. Energy extraction also incurs losses, and maintaining superconductivity requires significant cooling to prevent heat leaks. Superconducting Magnetic Energy Storage (SMES) systems can store large amounts of energy in high magnetic fields, calculated using the formula (1/2) L I². The discussion touches on the potential for efficient energy transfer between two SMES systems and the concept of superconducting motors that reduce ohmic losses and friction. Resources for further learning include sophomore-level physics books focusing on practical applications of electricity and magnetism.
Mr 4738
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Hi all! It's my first post. :cool:

How is electrical energy sent into a superconducting loop for storage and taken out for use? Is there power loss during these actions?

Peace!
 
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I believe it's usually done via Lenz's Law, and inducing a current via a changing magnetic field. This process wouldn't be 100% efficient, nor would doing the opposite to extract energy. Also, you've got to cool a big superconducting magnet such that it remains superconducting!

Take a read through this thread:
https://www.physicsforums.com/showthread.php?t=324113

Also: Electric Energy Storage at Superconducting Temperatures?:
https://www.physicsforums.com/showthread.php?t=308338
 
See the following site for superconducting magnetic energy storage (SMES):
http://en.wikipedia.org/wiki/Superconducting_magnetic_energy_storage
People have been discussing storage of megawatt-hours in very large superconducting coils, either solenoid or toroid. The energy is stored as very high magnetic fields. The total energy stored is (1/2) L I2, where L is the inductance and I is the current. To put more current in, apply a voltage to the coil, and more current flows in. Specifically V = L dI/dt. where dI/dt is the rate of current increase. If you short the two superconducting coil ends together, the current will persist in the coil, like in MRI machines. If ou attach a load, like a resistor to the coil terminals, the equation becomes I/R = -L dI/dt, so current flows out. It requires a lot of cooling to keep the superconducting coil cold, and heat leaks are a big problem. Also mechanical stresses to keep the coils from moving are very high.
 
Awesome! So, I don't know much about electrical engineering but it's super duper fun.

Hey, Bob S are there any good books or online recources where I can learn about the terms and equations you put down a little better? I'm a visual person too so anything with pics will be good. Thanks!

AND..

Let's say there are two SMES in a room. Each has its own energy stored at the moment. The two SMES are connected together so each can send their energy to the other in an infinite loop.

Now, at the sections that connect these two SMES's are EM's. Everytime the SMES's exchange energy they turn on the EM's for a time.

If you stick a permanent magnet (rotor) in between the two EM's (stator) could this produce an efficient motor? This goes back to my origional question of SMES storage and transfer efficiency.
 
There are at least proof-of-concept superconducting motors in existence. The windings are superconducting, reducing ohmic losses, and I believe that superconductors also have lowered sliding friction (for things like bearings and collars).
http://www.physorg.com/news99220532.html

A company that, at least, does research into them:
http://www.amsc.com/products/motorsgenerators/faq.html
 
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That's right.. I read about the bearings (frictionless because they float I think) and I've checked out the AMSC site once or twice. I should look into how AMSC's motors/generators work some more.
 
Mr 4738 said:
Hey, Bob S are there any good books or online recources where I can learn about the terms and equations you put down a little better? I'm a visual person too so anything with pics will be good. Thanks!QUOTE]
I would suggest any sophmore college level physics book on practical electricity and magnetism. I don't recommend a book like Jackson (too much theory and math), but a book that emphasises applications. In addition to the engineering approach [= 1/2 LI2] you need to understand the volume integral of B H as well as the forces on current carrying conductors in magnetic fields (Lorentz v x B force).
 
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