A THEOREM FOR SOME INVERSE PROBLEMS IN PHYSICS

Feng Kongyu; Feng Simin

Volume 17 Issue 1

Jan. 1995

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Article Navigation > Journal of Electronics & Information Technology > 1995 > 17(1): 98-102

Feng Kongyu, Feng Simin. A THEOREM FOR SOME INVERSE PROBLEMS IN PHYSICS[J]. Journal of Electronics & Information Technology, 1995, 17(1): 98-102.

Citation:

Feng Kongyu, Feng Simin. A THEOREM FOR SOME INVERSE PROBLEMS IN PHYSICS[J]. Journal of Electronics & Information Technology, 1995, 17(1): 98-102.

Feng Kongyu, Feng Simin. A THEOREM FOR SOME INVERSE PROBLEMS IN PHYSICS[J]. Journal of Electronics & Information Technology, 1995, 17(1): 98-102.

Citation:

Feng Kongyu, Feng Simin. A THEOREM FOR SOME INVERSE PROBLEMS IN PHYSICS[J]. Journal of Electronics & Information Technology, 1995, 17(1): 98-102.

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A THEOREM FOR SOME INVERSE PROBLEMS IN PHYSICS

Feng Kongyu^{①;冯思民},
Feng Simin

Received Date: 1993-10-29
Rev Recd Date: 1994-05-10
Publish Date: 1995-01-19

Abstract

Abstract

The image reconstruction of a supporter is refered to an inverse problem of the defined domain of the integral which describes the physical process under investigation. A theorem is proposed. If the integrand satisfies some conditions, the contour of the domain can be reconstructed with this theorem. The results of computer simulation support the theorem and the analysis.

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References(1)

References

Stone M H. A Generalized Weierstrass Approzimation Theorem, Studies in Mathematics, Vol.1 Studies in modern analysis by R. C. Buck, pp30-87. The Mathem atical Asscciation of America.York, Pa:The Maple Press, Inc., 1962.[2]Ken-Hong Wang. Acta Mathematics Sinica, 1980, 23(2): 163-176.[3]Zentanian A H. Distribution Theory and Transform Analysis--An Introduction to Generalized Functions with Applications. New York and London: McGraw-Hill Book Company, 1965.

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