Inverse scattering via Heisenberg's uncertainty principle

Inverse Problems

Volumn 13, Issue 2, 1997, Pages 253-282

  Chen, Yu ^a  

^a YALE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0000199057     PISSN: 02665611     EISSN: None     Source Type: Journal    
DOI: 10.1088/0266-5611/13/2/005     Document Type: Article

References (13)

1. Eyges L 1972 The Classical Electromagnetic Field (New York: Dover)
2. Bleistein N 1984 Mathematical Methods for Wave Phenomena (New York: Academic)
3. Abramowitz M and Stegun I 1965 Handbook of Mathematical Functions (New York: Dover)
4. Matviyenko G 1992 On the evaluation of Bessel functions Research Report 903 Department of Computer Science, Yale University
5. Watson G N 1958 A Treatise on the Theory of the Bessel functions (Cambridge: Cambridge University Press)
6. Colton D and Kress R 1992 Inverse Acoustic and Electromagnetic Scattering Theory (Berlin: Springer)
7. Rokhlin V 1990 Rapid solution of integral equations of scattering theory in two dmensions J. Comput. Phys. 86 414
8. Beylkin G and Burridge R 1990 Linearized inverse scattering problems in acoustics and elasticity Wave Motion 12 15-52
9. Sylvester J 1992 A convergent layer stripping algorithm for the radially symmetric impedance tomography problem Commun. PDE 17 1955-94
10. Chen Y 1992 On the inverse scattering problem for the Helmholtz equation in one dimension Research Report 913 Department of Computer Science, Yale University
11. Chen Y and Rokhlin V 1995 On the Riccati equations for the scattering matrices in two dimensions Technical Report 1081 Department of Computer Science, Yale University
12. Chen Y 1995 Recursive linearization for inverse scattering Technical Report 1088 Department of Computer Science, Yale University
13. Chen Y 1996 Inverse scattering via Heisenberg's uncertainty principle Technical Report 1091 Department of Computer Science, Yale University