Supercomputer Time: Theory & Its Dependencies

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Supercomputers are essential for theoretical physicists when conducting complex computations or running large simulations. Most branches of physics now utilize computers for various calculations, with supercomputers particularly suited for tasks like earthquake and nuclear simulations. Effective use of supercomputers requires highly threaded algorithms to enable parallel processing. While Cray is a leading name in supercomputing, the industry is supported significantly by defense spending. Overall, supercomputers play a crucial role in advancing theoretical physics through their computational power.
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I've heard scarce references to supercomputer time with respect to some of the work theoretical physicists do. Is there a branch of theory that is absolutely dependent on supercomputer time? Are there any branches of theory that do not require supercomputer time?
 
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You do know what a supercomputer is, right?

Physicists just use them whenever they have exceptionally complicated computations to do, or large simulations to run. Basically whenever you have a computer program to run, you find the computer that is the best match for the requirements of the program, and if it's a particularly demanding program, you might need a supercomputer.

Pretty much all branches of physics use computers these days, for all sorts of calculations.
 
whether modeling, earthquake simulation and nuclear explosion / reactor simulations are the big examples I know of for running on a super computer , but I'm sure there are many more.

A super computer is basically just a lot of computers tightly networked together and in fact people occasionally build there own out of commodity PC's and routers. This means that for your physics to work well on a super computer you need to write a very highly threaded algorithm so that lots of things can happen in parallel.The big name in super computing is Cray, but even they are kept from going under by America defense spending (machine in the CIA basement cracking AES) :).
 
Assume that this is a case where by sheer coincidence, two sources of coherent single-frequency EM wave pulses with equal duration are both fired in opposing directions, with both carrying the same frequency and amplitude and orientation. These two waves meet head-on while moving in opposing directions, and their phases are precisely offset by 180 degrees so that each trough of one wave meets with the crest of the other. This should be true for both the electric and magnetic components of...
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