Introduction To Fourier Optics


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Introduction to Fourier Optics


Introduction to Fourier Optics

Author: Joseph W. Goodman

language: en

Publisher: Roberts and Company Publishers

Release Date: 2005


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This textbook deals with fourier analysis applications in optics, and in particular with its applications to diffraction, imaging, optical data processing, holography and optical communications. Fourier analysis is a universal tool that has found application within a wide range of areas in physics and engineering and this third edition has been written to help your students understand the complexity of a subject that can be challenging to grasp at times. Chapters cover foundations of scalar diffraction theory, Fresnel and Fraunhofer diffraction moving onto Wave-Optics Analysis of Coherent Optical Systems and Wavefront Modulation. Joseph Goodman’s work in Electrical Engineering has been recognised by a variety of awards and honours, so his text is able to guide students through a comprehensive introduction into Fourier Optics.

Introduction to Fourier Optics


Introduction to Fourier Optics

Author: Joseph W. Goodman

language: en

Publisher:

Release Date: 1968


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Linear Systems, Fourier Transforms, and Optics


Linear Systems, Fourier Transforms, and Optics

Author: Jack D. Gaskill

language: en

Publisher: John Wiley & Sons

Release Date: 1978-06-16


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A complete and balanced account of communication theory, providing an understanding of both Fourier analysis (and the concepts associated with linear systems) and the characterization of such systems by mathematical operators. Presents applications of the theories to the diffraction of optical wave-fields and the analysis of image-forming systems. Emphasizes a strong mathematical foundation and includes an in-depth consideration of the phenomena of diffraction. Combines all theories to describe the image-forming process in terms of a linear filtering operation for both coherent and incoherent imaging. Chapters provide carefully designed sets of problems. Also includes extensive tables of properties and pairs of Fourier transforms and Hankle Transforms.