Use the Fourier transform to obtain an explicit solution
of
the equation: π₯π’ + π
ππ’
ππ‘= 0, in π
^π x(0, β).
Subject to the condition: u=g, at π
^π x{t=0}.
Here: u and g are complex-valued functions, with gΟ΅πΏ^2
On the other hand: π = ββ1.
Use the Fourier transform to obtain an explicit solution of the equation: 𝛥𝑢 + 𝑖 𝜕ү
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Use the Fourier transform to obtain an explicit solution of the equation: 𝛥𝑢 + 𝑖 𝜕ү
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