Fourier Transform Applications and Vector Orthogonality
interest of the Fourier transform
• Electronics
• Signal Theory
• Telecommunications
• Optics
• Acoustics
• Radar
• Image processing
convolution product of discrete FFT (Fast FourierTransform) => time ? N log N
-Needed a FFTper each of the two images on which you must do the convolution product. And antitransformadaa the acabarde make the product. In total, we need 3 Fast Fourier transform.
• Image Space => time NN ?
space filtering of specific frequencies freqüè preferences eliminacióde
• Periodic measurement of elements
• We will say that two vectors, orthogonal vectors are orthogonal if their inner product is zero: (u, v) = 0
• The domestic product, in this case is defined as
?Uv = 0
domestic