EYELIKE PRINCIPLE FOR IMAGE RECONSTRUCTION OF THE SCATTERER

Feng Kongyu; Feng Simin; Zhang Mengyang

Volume 17 Issue 5

Sep. 1995

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Article Navigation > Journal of Electronics & Information Technology > 1995 > 17(5): 469-475

Feng Kongyu, Feng Simin, Zhang Mengyang. EYELIKE PRINCIPLE FOR IMAGE RECONSTRUCTION OF THE SCATTERER[J]. Journal of Electronics & Information Technology, 1995, 17(5): 469-475.

Citation:

Feng Kongyu, Feng Simin, Zhang Mengyang. EYELIKE PRINCIPLE FOR IMAGE RECONSTRUCTION OF THE SCATTERER[J]. Journal of Electronics & Information Technology, 1995, 17(5): 469-475.

Feng Kongyu, Feng Simin, Zhang Mengyang. EYELIKE PRINCIPLE FOR IMAGE RECONSTRUCTION OF THE SCATTERER[J]. Journal of Electronics & Information Technology, 1995, 17(5): 469-475.

Citation:

Feng Kongyu, Feng Simin, Zhang Mengyang. EYELIKE PRINCIPLE FOR IMAGE RECONSTRUCTION OF THE SCATTERER[J]. Journal of Electronics & Information Technology, 1995, 17(5): 469-475.

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EYELIKE PRINCIPLE FOR IMAGE RECONSTRUCTION OF THE SCATTERER

Received Date: 1994-06-04
Rev Recd Date: 1994-10-20
Publish Date: 1995-09-19

Abstract

Abstract

Within the framework of exact scattering theory and under the wave zone condition, the image reconstruction is studied. It is demonstrated that there is only a two dimensional Fourier dual space in the problem of scattering-inverse scattering. An eyelike principle for the imaging at monofrequency, monoincidence and small imaging angle is proposed and an interesting complementary relation between the imaging angle and operation wave length for the inverse scattering is revealed. Theoretical results are verified by computer simulations. An eplanation on interpreting human vision with wave theory is attempted.

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References(1)

References

Prosser R T. J. Math. Phys., 1969, 10(10): 18191822.[2][2][3]Bojarski N N. J. Math. Phys., 1931, 22(8): 1647-1650.[4]Langenberg K J. Brandfass M, Mayer K, et al. EARSeL Advances in Remote Sensing, 1993, 2(1): 163-186.[5]Bleistein N, Cohen J K. J. Math. Phys., 1977, 18(2): 194-201.[6]Devaney A J. J Math. Phys., 1978, 19(7): 1526-1531.[7]Devaney A J, Sherman G C. IEEE Trans. on AP, 1982, AP-30(5): 1034-1037.[8]Ghosh Roy D N. Methods of Inverse Problems in Physics. Boca Raton, Ann Arbor, Boston: CRC Press Inc., 1991.[9]Boerner W M, Ho C M. Wave Motion, 1981, 3(3): 311-333.[10]Stratton J A. Electromagnetic Theory. New York, London; McGraw-Hill Book Company, 1941, Chapter 8.[11]Kong J A. Research Topics in Electromagnetic Wave Theory. New York.[J].Chichester, Brisbane, Toronto: John Wiley Sons Inc.1981,:-[12]Oppenheim A V, Schafer R W. Digital Signal Processing. Englewood Cliffs, New Jersey: Prentice-Hall Inc., 1975, Chapter 6.[13]Overington S I. Vision and Acquisition. London: Pentech Press, 1976.

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