Justin Slater’s Post

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Product Engineer at Bruker Nano Surfaces & Metrology

Seeing any Fourier transform showing the relation between physical space (time domain) and wave space (freq doimain) is very cool since I’ve always wanted to better understand XRD as a physical Fourier transform.

View profile for Gannat Atief El-Nagar, graphic

🇵🇸 EMC (EMI/EMS) Measurements Expert | IEC Standards Expert 🇵🇸

Fourier transform of a Square wave S(ω)= Sin(ωt)+1/3 Sin(3ωt)+1/5 Sin(5ωt)+...... ω is the fundamental frequency, frequency of the first order and the higher order frequency 2ω, 3ω, 4ω are called harmonics. Fourier transform analysis of square wave contains only odd harmonics order and even orders are zeros. Figure shows square wave in time domain and Fourier transform of Square wave in frequency domain. #Fourier_transform #Squar_wave

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Wow, looking at the waveform simulation, feels like am back in college days doing optical Fourier transforms.

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