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Physics, 12.05.2021 22:10 parminder44

Hi everyone! I have a question about mathematical methods in physics. The question is Turkish in attached but I translated it for you. Can you help me please? Thx a lot. (a) Show that the function ฯ‰ satisfies the condition โˆ‡โƒ— u โˆ™ โˆ‡โƒ— v = 0 so that the function is analytical (where โˆ‡โƒ— is the del operator and it is defined as โˆ‡โƒ— โˆถ = รฎ ร— โˆ‚ / โˆ‚x + รฎ ร— โˆ‚ / โˆ‚y. U = รฎ ร— โˆ‚u / โˆ‚x + รฎ ร— โˆ‚u / โˆ‚y. Similarly, โˆ‡โƒ— v is defined.)

(b) Show that the function ฯ‰ must be analytical to be a harmonic function, that is, it must satisfy the Cauchy-Riemann conditions. (Hint: If a function u (x, y) is harmonic, it satisfies the following condition: โˆ‡ ^ 2u = โˆ‚ ^ 2u / โˆ‚x ^ 2 + โˆ‚ ^ 2u / โˆ‚y ^ 2 = 0. In this case, u and v must meet the harmonics condition separately.)


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