Complex analysis and the Funk transform

The Funk transform is defined by integrating a function on the two-sphere over its great circles. We use complex analysis to invert this transform.

dc.contributor.author	Bailey, T
dc.contributor.author	Eastwood, Michael
dc.contributor.author	Gover, A
dc.contributor.author	Mason, L J
dc.date.accessioned	2015-12-07T22:15:01Z
dc.identifier.issn	0304-9914
dc.identifier.uri	http://hdl.handle.net/1885/17710
dc.description.abstract	The Funk transform is defined by integrating a function on the two-sphere over its great circles. We use complex analysis to invert this transform.
dc.publisher	Korean Mathematical Society
dc.source	Journal of the Korean Mathematical Society
dc.subject	Keywords: Funk; Penrose; Radon; Zoll
dc.title	Complex analysis and the Funk transform
dc.type	Journal article
local.description.notes	Imported from ARIES
local.identifier.citationvolume	40
dc.date.issued	2003
local.identifier.absfor	010111 - Real and Complex Functions (incl. Several Variables)
local.identifier.ariespublication	u4379881xPUB2
local.type.status	Published Version
local.contributor.affiliation	Bailey, T, University of Edinburgh
local.contributor.affiliation	Eastwood, Michael, College of Physical and Mathematical Sciences, ANU
local.contributor.affiliation	Gover, A, University of Auckland
local.contributor.affiliation	Mason, L J, Mathematical Institute, Oxford
local.description.embargo	2037-12-31
local.bibliographicCitation.issue	4
local.bibliographicCitation.startpage	577
local.bibliographicCitation.lastpage	593
dc.date.updated	2015-12-07T07:39:12Z
local.identifier.scopusID	2-s2.0-18344387571
Collections	ANU Research Publications

File	Description	Size	Format	Image
01_Bailey_Complex_analysis_and_the_Funk_2003.pdf		205.7 kB	Adobe PDF	Request a copy

Show simple item record