fourier transform of even function


  • What is the Fourier transform of an even function?

    The Fourier transform of the even part (of a real function) is real (Theorem 5.3): F {fe}(s) = Fe(s) = Re(Fe(s)). The Fourier transform of the even part is even (Theorem 5.5): F {fe}(s) = Fe(s) = Fe(?s).
  • What is the formula of Fourier series in even?

    Example Find the Fourier series expansion of f(x) = x2, ?2 ? x ? 2. Solution The given function f(x) = x2 is an even function, therefore bn = 0. (?1)n n2 cos(n?x/2).
  • What does Fourier transform of an even periodic function contains only?

    When f is an even periodic function of period 2L, then its Fourier series contains only cosine (include possibly, the constant term) terms. When f is an odd periodic function of period 2L, then its Fourier series contains only sine terms.
  • When f is even then f(x)cos(px) is even and f(x)sin(px) is odd. It follows that the imaginary part of Fourier transform vanishes. Consequently, F(p) is real. When f is odd then f(x)cos(px) is odd and f(x)sin(px) is even.
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