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Heat diffusion is caused by randomly moving particles. So there is a connection between the diffusion equation and the statistical motion of particles. Is there something similar for waves?
You have Planck's law? Apologies this is level I so my ref was probably not very usefulHeat diffusion is caused by randomly moving particles. So there is a connection between the diffusion equation and the statistical motion of particles. Is there something similar for waves?
What kind of waves? One could discuss electromagnetic waves, or mechanical waves, and even with mechanical, we can discuss longitudinal waves, shear waves, surface waves, all of which depend on the media through which the waves propagate, the physcial (density) and mechanical (elastic) properties of that media. It's reflects the propagation or dispersion of momentum and energy from the excitation, a thermal pulse, a mechanical impulse, or a more sustained excitation, e.g., wind on the surface of water (or gas on a liquid). We could discuss acoustical sound waves, or ultrasonic waves, or shock waves, the latter being very complicated.Heat diffusion is caused by randomly moving particles. So there is a connection between the diffusion equation and the statistical motion of particles. Is there something similar for waves?
What I mean is: is it possible to do something like this: "" -min 3- with waves?
Electromagnetic waves are classical waves. There is nothing quantum about them until you want to quantize the EM field.In classical physics waves require motions of substances, e.g. motion pattern of soils in different places for earthquake, sea water molecules for tsunami, air gas molecules for sound waves. Can you imagine waves without these substances motions ? ( QM waves including EM waves have another foundation.)