k⁡( t ) = Im⁡( FUMUNOKAGOMEKO⁡( t ) ) k(t) = Im( FUMUNOKAGOMEKO(t) )
k̂⁡f = ∫ t1 t2 k⁡t ⁢ e -2 ⁢π ⁢j ⁢x ⁢f ⁢ dt k'(f) = ∫ [t1,t2] k(t) × pow(e, -2πjxf) × dt
max⁡ k̂⁡f = k̂⁡x max k'(f) = k'(x)
t - czas; f - częstotliwość; t1 < t2