Editing Radon transform (section)

==Further reading==
* {{cite book|author1=Lokenath Debnath|author2=Dambaru Bhatta|title=Integral Transforms and Their Applications|url=https://books.google.com/books?id=WbZcqdvCEfwC&q=Radon|date=19 April 2016|publisher=CRC Press|isbn=978-1-4200-1091-6}}
* {{citation |last = Deans |first = Stanley R. |title = The Radon Transform and Some of Its Applications |year = 1983 |publisher = John Wiley & Sons |location = New York }}
* {{Citation |last1 = Helgason |first1 = Sigurdur |title = Geometric analysis on symmetric spaces |publisher = [[American Mathematical Society]] |location = Providence, R.I. |edition = 2nd |series = Mathematical Surveys and Monographs |isbn = 978-0-8218-4530-1 |mr = 2463854 |year = 2008 |volume = 39 |doi = 10.1090/surv/039 }}
* {{citation |last = Herman |first = Gabor T. |author-link = Gabor Herman |title = Fundamentals of Computerized Tomography: Image Reconstruction from Projections |year = 2009 |publisher = Springer |edition = 2nd |isbn = 978-1-85233-617-2 }}
* {{springer |id = r/r077190 |title = Radon transform |first = R.A. |last = Minlos}}
* {{citation |first = Frank |last = Natterer |title = The Mathematics of Computerized Tomography |series = Classics in Applied Mathematics |volume = 32 |publisher = Society for Industrial and Applied Mathematics |isbn = 0-89871-493-1 |date = June 2001 }}
* {{citation |first1 = Frank |last1 = Natterer |first2 = Frank |last2 = Wübbeling |title = Mathematical Methods in Image Reconstruction |publisher = Society for Industrial and Applied Mathematics |isbn = 0-89871-472-9 |year = 2001 |bibcode = 2001mmir.book.....N }}