Unpolarized wave, $\Delta\varphi =\Delta \varphi(t)$?
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I have seen a unpolarized wave defined in a number of places (e.g. here) as a wave such that:
ExEy=E0cos(kz−ωt)=E0cos(kz−ωt+φ)Ex=E0cos(kz−ωt)Ey=E0cos(kz−ωt+φ)
Where φ=φ(t)φ=φ(t) is a random function in time.
My question is why do we not have φ=φ(x,y,z,t)φ=φ(x,y,z,t) with it been a random function in time and space
ExEy=E0cos(kz−ωt)=E0cos(kz−ωt+φ)Ex=E0cos(kz−ωt)Ey=E0cos(kz−ωt+φ)
Where φ=φ(t)φ=φ(t) is a random function in time.
My question is why do we not have φ=φ(x,y,z,t)φ=φ(x,y,z,t) with it been a random function in time and space
Answered by
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Hey mate....
here's the answer.....
ExEy=E0cos(kz−ωt)=E0cos(kz−ωt+φ)Ex=E0cos(kz−ωt)Ey=E0cos(kz−ωt+φ)
Where φ=φ(t)φ=φ(t) is a random function in time.
My question is why do we not have φ=φ(x,y,z,t)φ=φ(x,y,z,t) with it been a random function in time and space...
Hope this helps❤️
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