Fourier Series Animation using Circles #fourier

Any periodic signal can be decomposed into a set of simple oscillating functions (also known as harmonics) via the application of Fourier series expansion. Here, we demonstrate a few harmonics using circles and how they add up to obtain the resulting function. Each circle spins at a multiple of a certain fundamental frequency. First, we show each harmonic individually and later show what they add up to and how the circles can be used for their visualization. Same visualization but for the sawtooh wave:    • Fourier Series Animation using Circle...   The code for the animation can be found at www.mathworks.com/matlabcentral/fileexchange/49533… Cite as: Mehmet E. Yavuz (2020). Fourier Series Animation using Harmonic Circles (www.mathworks.com/matlabcentral/fileexchange/49533…, MATLAB Central File Exchange. Retrieved November 20, 2020.

• #
• #fourier_series_using_circles
• #fourier_series_animation
• #fourier_animation
• #fourier_series_visualization
• #fourier_transform_animation
• #fourier
• #fourier_transform_visualization
• #series_de_fourier
• #animation
• #epicycles_fourier_series
• #fourier_series
• #fourier_series_conceptstheories
• #fourier_transform_idea
• #harmonic
• #fourier_analysis_conceptstheories
• #square_wave
• #fourier_transform
• #fourier_transformation
• #szereg_fouriera
• #fourier_visualized
• #serie_fourier
• #fourier_analysis