1984Optica Acta International Journal of OpticsRequires access

Ambiguity Function and Wigner Distribution Function Applied to Partially Coherent Imagery

Karl‐Heinz Brenner, J. Ojeda‐Castañeda

Open publisher page 68 citations

Abstract

The mutual intensity function is conveniently replaced by the ambiguity function or the Wigner distribution function. This allows us to treat optical systems under partially coherent illumination in a simple fashion. Many optical set-ups can be described on a geometrical basis, as is illustrated with some examples.

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What this paper is about

The mutual intensity function is conveniently replaced by the ambiguity function or the Wigner distribution function. This allows us to treat optical systems under partially coherent illumination in a simple fashion. Many optical set-ups can be described on a geometrical basis, as is illustrated with some examples.

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OpenAlex reports 68 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The mutual intensity function is conveniently replaced by the ambiguity function or the Wigner distribution function. This allows us to treat optical systems under partially coherent illumination in a simple fashion. Many optical set-ups can be described on a geometrical basis, as is illustrated with some examples.

Key concepts: Ambiguity function, Wigner distribution function, Ambiguity, Function (biology), Basis (linear algebra), Distribution (mathematics), Simple (philosophy), Distribution function

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