ifft

Correct usage of fft2 and fftshift for shape from shading

梦想与她 提交于 2019-12-03 07:58:31
问题 I am attempting to recreate a classical shape from shading algorithm seen in the Trucco/Verri text "Introductory Techniques for 3d Computer Vision", but I am having a hard time understanding the fft function in matlab. Essentially, I need to use the integrability constraint to get the depth (Z) of an image. I am not sure when to use fftshift or not in this scenario. Here is the code I have so far. Based on http://www.mathworks.com/matlabcentral/newsreader/view_thread/285244 I basically

Correct usage of fft2 and fftshift for shape from shading

放肆的年华 提交于 2019-12-02 21:25:54
I am attempting to recreate a classical shape from shading algorithm seen in the Trucco/Verri text "Introductory Techniques for 3d Computer Vision", but I am having a hard time understanding the fft function in matlab. Essentially, I need to use the integrability constraint to get the depth (Z) of an image. I am not sure when to use fftshift or not in this scenario. Here is the code I have so far. Based on http://www.mathworks.com/matlabcentral/newsreader/view_thread/285244 I basically wrapped all my fft2s in fftshifts, but I don't think this is the correct usage. Could someone please explain

How to Inverse FFT in Arduino

岁酱吖の 提交于 2019-12-02 00:05:26
问题 I am trying to filter some data based on the the following code using Arduino FFT library for FFT (fast Fourier transform) /* fft_adc_serial.pde guest openmusiclabs.com 7.7.14 example sketch for testing the fft library. it takes in data on ADC0 (Analog0) and processes them with the fft. the data is sent out over the serial port at 115.2kb. */ #define LOG_OUT 1 // use the log output function #define FFT_N 256 // set to 256 point fft #include <FFT.h> // include the library void setup() { Serial

How to Inverse FFT in Arduino

守給你的承諾、 提交于 2019-12-01 20:26:19
I am trying to filter some data based on the the following code using Arduino FFT library for FFT (fast Fourier transform) /* fft_adc_serial.pde guest openmusiclabs.com 7.7.14 example sketch for testing the fft library. it takes in data on ADC0 (Analog0) and processes them with the fft. the data is sent out over the serial port at 115.2kb. */ #define LOG_OUT 1 // use the log output function #define FFT_N 256 // set to 256 point fft #include <FFT.h> // include the library void setup() { Serial.begin(115200); // use the serial port TIMSK0 = 0; // turn off timer0 for lower jitter ADCSRA = 0xe5; /

2D Deconvolution using FFT in Matlab Problems

浪尽此生 提交于 2019-11-27 23:15:43
I have convoluted an image I created in matlab with a 2D Gaussian function which I have also defined in matlab and now I am trying to deconvolve the resultant matrix to see if I get the 2D Gaussian function back using the fft2 and ifft2 commands. However the matrix I get as a result is incorrect (to my knowledge). Here is the code for what I have done thus far: % Code for input image (img) [300x300 array] N = 100; t = linspace(0,2*pi,50); r = (N-10)/2; circle = poly2mask(r*cos(t)+N/2+0.5, r*sin(t)+N/2+0.5,N,N); img = repmat(circle,3,3); % Code for 2D Gaussian Function with c = 0 sig = 1/64 (Z)

MatLab - Shifting an image using FFT

北城以北 提交于 2019-11-27 18:12:53
问题 I want to shift an image (represented by a 2D matrix) using the multiplication of its fft by exp(-j*2*pi*x*F), where x is the displacement. I have: input=peaks(200); H=fftshift(fft2(fftshift(input))); x=19; H=H*exp(-1i*x*2*pi*F); IF_image=fftshift(ifft2(fftshift(H))); imshow(IF_image) But I'm having troubles identifying/representing the F in H[F] since my input is a 2 dimensional array. How could I do this? The desired output will be my original image shifted in the horizontal axis (by x

Image convolution in frequency domain

北战南征 提交于 2019-11-26 18:43:07
问题 I want to Convolve Lena with itself in the Frequency Domain. Here is an excerpt from a book. which suggests how should the output of the convolution be: I have written the following application to achieve the Convolution of two images in the frequency domain. The steps I followed are as follows: Convert Lena into a matrix of complex numbers. Apply FFT to obtain a complex matrix. Multiply two complex matrices element by element (if that is the definition of Convolution). Apply IFFT to the