- What is Fourier series in waves?
- What is Fourier transform of triangular function?
- What is the Fourier series formula?
- How do you find the equation of a triangular wave?
What is Fourier series in waves?
Fourier series is used to describe a periodic signal in terms of cosine and sine waves. In other other words, it allows us to model any arbitrary periodic signal with a combination of sines and cosines.
What is Fourier transform of triangular function?
Therefore, the Fourier transform of the triangular pulse is, F[Δ(tτ)]=X(ω)=τ2⋅sinc2(ωτ4) Or, it can also be represented as, Δ(tτ)FT↔[τ2⋅sinc2(ωτ4)]
What is the Fourier series formula?
A Fourier series is a sum of sine and cosine waves that represents a periodic function. Each wave in the sum, or harmonic, has a frequency that is an integer multiple of the periodic function's fundamental frequency.
How do you find the equation of a triangular wave?
The triangle wave can also be expressed as the integral of the square wave: x ( t ) = ∫ 0 t sgn ( sin u p ) d u .