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Results 1 to 25 of 481

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Inverse scattering problems and the enclosure methodIKEHATA, Masaru.Inverse problems. 2004, Vol 20, Num 2, pp 533-551, issn 0266-5611, 19 p.Article

An extended-DORT method and its application in a cavity configurationZHANG, X. Y; TORTEL, H; LITMAN, A et al.Inverse problems. 2012, Vol 28, Num 11, issn 0266-5611, 115008.1-115008.18Article

Comparison among the variants of subspace-based optimization method for addressing inverse scattering problems: transverse electric caseLI PAN; XUDONG CHEN; YU ZHONG et al.Journal of the Optical Society of America. A, Optics, image science, and vision (Print). 2010, Vol 27, Num 10, pp 2208-2215, issn 1084-7529, 8 p.Article

Inverse scattering problem in nuclear physics: Optical modelISOZAKI, Hiroshi; NAKAZAWA, Hideo; UHLMANN, Gunther et al.Journal of mathematical physics. 2004, Vol 45, Num 7, pp 2613-2632, issn 0022-2488, 20 p.Article

An error bound for the Born approximationNATTERER, F.Inverse problems. 2004, Vol 20, Num 2, pp 447-452, issn 0266-5611, 6 p.Article

On the inverse source method of solving inverse scattering problemsCHEW, W. C; WANG, Y. M; OTTO, G et al.Inverse problems. 1994, Vol 10, Num 3, pp 547-553, issn 0266-5611Article

Two integrals arising in inverse scattering theoryMAVROMATIS, H. A.Journal of mathematical analysis and applications. 1994, Vol 188, Num 2, pp 458-464, issn 0022-247XArticle

The enclosure method for inverse obstacle scattering problems with dynamical data over a finite time intervalIKEHATA, Masaru.Inverse problems. 2010, Vol 26, Num 5, issn 0266-5611, 055010.1-055010.20Article

A fully no-sampling formulation of the linear sampling method for three-dimensional inverse electromagnetic scattering problemsBRIGNONE, M; BOZZA, G; ARAMINI, R et al.Inverse problems. 2009, Vol 25, Num 1, issn 0266-5611, 015014.1-015014.20Article

Uniqueness of the solution to inverse scattering problem with scattering data at a fixed direction of the incident waveRAMM, A. G.Journal of mathematical physics. 2011, Vol 52, Num 12, issn 0022-2488, 123506.1-123506.12Article

Seismic imaging of transmission overhead line structure foundationsVAUTRIN, Denis; VOORONS, Matthieu; IDIER, Jérôme et al.Proceedings of SPIE, the International Society for Optical Engineering. 2011, Vol 7873, issn 0277-786X, isbn 978-0-8194-8410-9, 787304.1-787304.8Conference Paper

A two step method in inverse scattering problem for a crackLEE, Kuo-Ming.Journal of mathematical physics. 2010, Vol 51, Num 2, issn 0022-2488, 023529.1-023529.10Article

Uniqueness theorem for an inverse scattering problem with non-overdetermined dataRAMM, A. G.Journal of physics. A, Mathematical and theoretical (Print). 2010, Vol 43, Num 11, issn 1751-8113, 112001.1-112001.11Article

Correlators of the Jost functions in the sine-Gordon modelLUKYANOV, S.Physics letters. Section B. 1994, Vol 325, Num 3-4, pp 409-417, issn 0370-2693Article

An optimization method with precomputed starting points for solving the inverse Mie problemDYATLOV, G. V; GILEV, K. V; YURKIN, M. A et al.Inverse problems. 2012, Vol 28, Num 4, issn 0266-5611, 045012.1-045012.15Article

Uniqueness in determining polygonal sound-hard obstacles with a single incoming waveELSCHNER, Johannes; YAMAMOTO, Masahiro.Inverse problems. 2006, Vol 22, Num 1, pp 355-364, issn 0266-5611, 10 p.Article

Combined differential evolution and surface magnetic charge model algorithm for discrimination of UXO from non-UXO items : Simple and general inversionsSHUBITIDZE, Fridon; O'NEILL, Kevin; SHAMATAVA, Irma et al.Proceedings of SPIE, the International Society for Optical Engineering. 2005, issn 0277-786X, isbn 0-8194-5779-5, 2Vol, vol 1, 346-357Conference Paper

The use of constraints for solving inverse scattering problems: physical optics and the linear sampling methodBRIGNONE, Massimo; PIANA, Michele.Inverse problems. 2005, Vol 21, Num 1, pp 207-222, issn 0266-5611, 16 p.Article

On the near field measurement for the inverse scattering problem for ocean acousticsNAKAMURA, Gen; SINI, Mourad.Inverse problems. 2004, Vol 20, Num 5, pp 1387-1392, issn 0266-5611, 6 p.Article

An application of shape optimization in the solution of inverse acoustic scattering problemsFEIJOO, Gonzalo R; OBERAI, Assad A; PINSKY, Peter M et al.Inverse problems. 2004, Vol 20, Num 1, pp 199-228, issn 0266-5611, 30 p.Article

Identification of anisotropic anomalous region in inverse problemsKWON, Kiwoon.Inverse problems. 2004, Vol 20, Num 4, pp 1117-1136, issn 0266-5611, 20 p.Article

Wave splitting of the telegraph equation in R3 and its application to inverse scatteringWESTON, V. H; HE, S.Inverse problems. 1993, Vol 9, Num 6, pp 789-812, issn 0266-5611Article

An inverse acoustic scattering problem inside a cavity with dynamical back-scattering dataIKEHATA, Masaru.Inverse problems. 2012, Vol 28, Num 9, issn 0266-5611, 095016.1-095016.24Article

The enclosure method for inverse obstacle scattering problems with dynamical data over a finite time interval: II. Obstacles with a dissipative boundary or finite refractive index and back-scattering dataIKEHATA, Masaru.Inverse problems. 2012, Vol 28, Num 4, issn 0266-5611, 045010.1-045010.29Article

Source splitting via the point source methodPOTTHAST, Roland; FAZI, Filippo M; NELSON, Philip A et al.Inverse problems. 2010, Vol 26, Num 4, issn 0266-5611, 045002.1-045002.17Article

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