A New Formulation Of Synchrotron Radiation Optics Using The Wigner Distribution

Kwang-Je Kim

doi:10.1117/12.950906

5 May 1986 A New Formulation Of Synchrotron Radiation Optics Using The Wigner Distribution

Kwang-Je Kim

Proceedings Volume 0582, Insertion Devices for Synchrotron Sources; (1986) https://doi.org/10.1117/12.950906
Event: International Conference on Insertion Devices for Synchrotron Sources, 1985, Stanford, United States

Abstract

It is shown that the Wigner distribution provides a proper framework in which the propagation and imaging characteristics of synchrotron radiation can be analyzed, taking fully into account the effect of diffraction and electron beam emittance. The Wigner distribution can be interpreted as a phase-space density of photon flux, i.e., the brightness, and transforms through a general optical medium in the same way as in the case of collection of geometric rays. The brightness due to a collection of electrons can be calculated by a simple convolution of the brightness of a single electron with the electron phase space distribution function. Expressions for the brightness of bending magnets, wigglers and undulators are given.

Citation Download Citation

Kwang-Je Kim "A New Formulation Of Synchrotron Radiation Optics Using The Wigner Distribution", Proc. SPIE 0582, Insertion Devices for Synchrotron Sources, (5 May 1986); https://doi.org/10.1117/12.950906

ACCESS THE FULL ARTICLE

INSTITUTIONAL
Select your institution to access the SPIE Digital Library.

SELECT YOUR INSTITUTION

PERSONAL
Sign in with your SPIE account to access your personal subscriptions or to use specific features such as save to my library, sign up for alerts, save searches, etc.

PERSONAL SIGN IN

No SPIE Account? Create one

PURCHASE THIS CONTENT

SUBSCRIBE TO DIGITAL LIBRARY

50 downloads per 1-year subscription

Members: $195

Non-members: $335 ADD TO CART

25 downloads per 1 - year subscription

Members: $145

Non-members: $250 ADD TO CART

PURCHASE SINGLE ARTICLE

Includes PDF, HTML & Video, when available