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      Cover image for Mathematical methods in scattering theory and biomedical engineering proceedings of the 7th International Workshop, Nymphaio, Greece, 8-11 September 2005
      1. 
      Mathematical methods in scattering theory and biomedical engineering proceedings of the 7th International Workshop, Nymphaio, Greece, 8-11 September 2005
      by 
      International Workshop on Mathematical Methods in Scattering Theory and Biomedical Engineering (7th : 2005 : Nymphaion, Greece)
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      Format: 
      Excerpt: 
      Scattering (Mathematics)
      Cover image for Dispersion decay and scattering theory
      2. 
      Dispersion decay and scattering theory
      by 
      Komech, A. I.
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      Format: 
      Excerpt: 
      Scattering (Mathematics)
      Cover image for Wave scattering by time dependent perturbations an introduction
      3. 
      Wave scattering by time dependent perturbations an introduction
      by 
      Roach, G. F. (Gary Francis)
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      Format: 
      Excerpt: 
      Scattering (Physics) -- Mathematics.
      Cover image for Wave scattering by small bodies of arbitrary shapes
      4. 
      Wave scattering by small bodies of arbitrary shapes
      by 
      Ramm, A. G. (Alexander G.)
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      Format: 
      Excerpt: 
      Scattering (Physics) -- Mathematics.
      Cover image for Transmutation, scattering theory, and special functions
      5. 
      Cover image for Scattering theory
      6. 
      Cover image for Scattering : scattering and inverse scattering in pure and applied science
      7. 
      Cover image for Variable phase approach to potential scattering
      8. 
      Cover image for Mathematical physics
      9. 
      Mathematical physics
      by 
      Carroll, Robert W., 1930-2012.
      ScienceDirect http://www.sciencedirect.com/science/book/9780444704436
      ScienceDirect http://www.sciencedirect.com/science/publication?issn=03040208&volume=152
      Format: 
      Excerpt: 
      ). Scattering Theory III (A Medley of Themes). Scattering Theory IV (Spectral Methods in 3-D). Systems and Half