Subject: Fourier Optics & Wave Phenomena Reference: Goodman, J. W. Introduction to Fourier Optics, 3rd Edition. Purpose: To demonstrate the methodology for solving characteristic problems involving Fourier transforms, Fresnel diffraction, and lens imaging.
$$ U(x, z) = \frace^jkzj\lambda z e^j \frack2zx^2 \int_-\infty^\infty t(\xi) e^j \frack2z\xi^2 e^-j \frac2\pi\lambda z x \xi d\xi $$
(please let me add more problems and solution if you need )
Solution: The impulse response of the system is given by the inverse Fourier transform of the coherent transfer function:
Subject: Fourier Optics & Wave Phenomena Reference: Goodman, J. W. Introduction to Fourier Optics, 3rd Edition. Purpose: To demonstrate the methodology for solving characteristic problems involving Fourier transforms, Fresnel diffraction, and lens imaging.
$$ U(x, z) = \frace^jkzj\lambda z e^j \frack2zx^2 \int_-\infty^\infty t(\xi) e^j \frack2z\xi^2 e^-j \frac2\pi\lambda z x \xi d\xi $$ Selected Solutions and Methods for Introduction to Fourier
(please let me add more problems and solution if you need ) J. W. Introduction to Fourier Optics
Solution: The impulse response of the system is given by the inverse Fourier transform of the coherent transfer function: and lens imaging. $$ U(x