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Is it possible to simulate QFT and make animations of it? For example, it is relatively straightforward to simulate something like the Schrödinger equation or the Klein–Gordon equation if you don't worry too much about accuracy and just want to look at the animations. Just discretize space and time and then integrate the equations of motion using Euler integration or some other more fancy integrator. This would give an animation like this for the 2D Klein–Gordon equation:

enter image description here

Now if I want to simulate QFT I run into problems. The domain of the 2D Klein–Gordon is $\mathbb R^2$ or $\mathbb C^2$ so to simulate this you need a $2\times2$ array of numbers. For QFT you are working on a Fock space and I don't even know how you would simulate this. I also don't know how you would incorporate the equations of motion. Is this even feasible because the Fock space is so large?

Ruslan
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