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Applicable Analysis
An International Journal
Volume 53, 1994 - Issue 3-4
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Original Articles

Some inversion formulas in the single photon emission computed tomography

Pages 221-231 | Received 24 May 1991, Published online: 02 May 2007

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Wei Li & Jinping Wang. (2022) On the inverse problem and Sobolev estimates of the generalized X-ray transform. Complex Variables and Elliptic Equations 67:8, pages 1976-1990.
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Hiroshi Fujiwara, Kamran Sadiq & Alexandru Tamasan. (2022) Partial inversion of the 2D attenuated $ X $-ray transform with data on an arc. Inverse Problems & Imaging 16:1, pages 215.
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S M Saberi Fathi. (2010) The \mathbb {R}^{3} exponential x-ray transform inversion in quaternion analysis. Journal of Physics A: Mathematical and Theoretical 43:29, pages 295203.
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Ping Wang & Kewang Zheng. (2009) Regularization approach for inverting the exponential radon transforms (ERT). Applied Mathematics and Computation 207:2, pages 514-518.
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Qiu Huang, Gengsheng L. Zeng & Grant T. Gullberg. (2006) An anylytical inversion of the 180? Exponential Radon Transform with a numerical kernel. An anylytical inversion of the 180? Exponential Radon Transform with a numerical kernel.
Birsen Yazici & Can Evren Yarman. 2006. 257 300 .
J. Wagner, F. Noo, R. Clackdoyle, G. Bal & P. Christian. (2003) Attenuation correction for rotating slant-hole (RSH) SPECT using exact rebinning. IEEE Transactions on Nuclear Science 50:1, pages 110-116.
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J.-M. Wagner, F. Noo, R. Clackdoyle, G. Bal & P. Christian. (2002) Attenuation correction for rotating slant-hole (RSH) SPECT using exact rebinning. Attenuation correction for rotating slant-hole (RSH) SPECT using exact rebinning.
A. Katsevich. (1999) Local tomography with nonsmooth attenuation. Transactions of the American Mathematical Society 351:5, pages 1947-1974.
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?????? ???????? ??????Sergey Egorovich Sysoev. (1996) ? ?????????????? ??????? ?? ?????? ?? ????????????????? ???????? ?????????????? ?? $n$-?????? ????????? ?????? ? $\mathbb R^n$Recovery of a function from the data of its exponential ray transform on an $n$ -dimensional complex of lines in $\mathbb R^n$. ?????? ?????????????? ???? Uspekhi Matematicheskikh Nauk 51:3, pages 177-178.
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