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About: The Convolution Theorem and Diffraction

Module by: Paul Padley

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Name: The Convolution Theorem and Diffraction
ID: m13106
Language: English (en)
Summary: We show the convolution theorem and show how it can be used to solve complex diffraction problems.
Subject: Science and Technology
Keywords: convolution, diffraction, Fourier Optics, interference
Document Type: -//CNX//DTD CNXML 0.5 plus MathML//EN
License: Creative Commons Attribution License (CC-BY 2.0)
Authors: Paul Padley (padley@rice.edu)
Copyright Holders: Paul Padley (padley@rice.edu)
Maintainers: Paul Padley (padley@rice.edu)
Version: 1.2 (history)
Created: Nov 15, 2005 11:42 am US/Central
Revised: Nov 28, 2005 12:50 pm US/Central

Version History

Version: 1.2 Nov 28, 2005 12:50 pm US/Central by Paul Padley
Changes: 
fixed a typo
Version: 1.1 Nov 15, 2005 11:49 am US/Central by Paul Padley
Changes: 
New module

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American Chemical Society (ACS) Style Guide:

Padley, P. The Convolution Theorem and Diffraction, Connexions Web site. http://cnx.org/content/m13106/1.2/, Nov 28, 2005.

American Medical Assocation (AMA) Manual of Style:

Padley P. The Convolution Theorem and Diffraction [Connexions Web site]. November 28, 2005. Available at: http://cnx.org/content/m13106/1.2/.

American Psychological Assocation (APA) Publication Manual:

Padley, P. (2005, November 28). The Convolution Theorem and Diffraction. Retrieved from the Connexions Web site: http://cnx.org/content/m13106/1.2/

Chicago Manual of Style (Bibliography):

Padley, Paul. "The Convolution Theorem and Diffraction." Connexions. November 28, 2005. http://cnx.org/content/m13106/1.2/.

Chicago Manual of Style (Note):

Paul Padley, "The Convolution Theorem and Diffraction," Connexions, November 28, 2005, http://cnx.org/content/m13106/1.2/.

Chicago Manual of Style (Reference, in Author-Date style):

Padley, P. 2005. The Convolution Theorem and Diffraction. Connexions, November 28, 2005. http://cnx.org/content/m13106/1.2/.

Modern Languages Association (MLA) Style Manual:

Padley, Paul. The Convolution Theorem and Diffraction. Connexions. 28 Nov. 2005 <http://cnx.org/content/m13106/1.2/>.