Abstract
We extend the Radon transform to the context of Boehmians consistent with the Radon transform on the space of tempered distributions and on the space of distributions by constructing suitable Boehmian spaces. We also prove that the generalized Radon transforms are continuous, linear, bijections and their inverses are also continuous. Copyright © 2006 Rocky Mountain Mathematics Consortium.
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APA
Roopkumar, R. (2006). Generalized Radon transform. Rocky Mountain Journal of Mathematics, 36(4), 1375–1390. https://doi.org/10.1216/rmjm/1181069418
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