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Inverse problems in imaging and engineering science

1 Department of Mathematics, University College London
2 Department of Mathematics and Statistics, University of Jyväskylä

This contribution is part of the Special Issue: Inverse problems in imaging and engineering science
Guest Editors: Lauri Oksanen; Mikko Salo
Link: https://www.aimspress.com/newsinfo/1270.html

Special Issues: Inverse problems in imaging and engineering science

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Citation: Lauri Oksanen, Mikko Salo. Inverse problems in imaging and engineering science. Mathematics in Engineering, 2020, 2(2): 287-289. doi: 10.3934/mine.2020014


  • 1. Alberti G, Capdeboscq Y, Privat Y (2020) On the randomised stability constant for inverse problems. Mathematics in Engineering 2: 264-286.
  • 2. Blåsten E, Zouari F, Louati M, et al. (2019) Blockage detection in networks: the area reconstruction method. Mathematics in Engineering 1: 849-880.    
  • 3. Chen Y, Cheng J, Floridia G, et al. (2020) Conditional stability for an inverse source problem and an application to the estimation of air dose rate radioactive substances by drone data. Mathematics in Engineering 2: 26-33.    
  • 4. García-Ferrero MÁ, Rüland A (2019) Strong unique continuation for the higher order fractional Laplacian. Mathematics in Engineering 1: 715-774.    
  • 5. Li J, Liu H, Tsui W-Y, et al. (2019) An inverse scattering approach for geometric body generation: a machine learning perspective. Mathematics in Engineering 1: 800-823.    
  • 6. Lionheart WRB (2020) Histogram tomography. Mathematics in Engineering 2: 55-74.    
  • 7. Nguyen H-M, Nguyen T (2019) Approximate cloaking for the heat equation via transformation optics. Mathematics in Engineering 1: 775-788.    
  • 8. Stefanov P (2020) Conditionally stable unique continuation and applications to thermoacoustic tomography. Mathematics in Engineering 2: 26-33.    
  • 9. Bardos C, Lebeau G, Rauch J (1992) Sharp sufficient conditions for the observation, control, and stabilization of waves from the boundary. SIAM J Control Optim 30: 1024-1065.    
  • 10. Calderón A-P (1980) On an inverse boundary value problem. Soc Brasil Mat 65-73.
  • 11. Carleman T (1939) Sur un problème d'unicité pur les systèmes d'équations aux dérivées partielles à deux variables indépendantes. Ark Mat Astr Fys 26: 17.
  • 12. Greenleaf A, Lassas M, Uhlmann G (2003) On nonuniqueness for Calderon's inverse problem. Math Res Lett 10: 685-693.    
  • 13. Hörmander L (1985) The analysis of linear partial differential operators. IV, Berlin: SpringerVerlag.
  • 14. John F (1960) Continuous dependence on data for solutions of partial differential equations with a presribed bound. Commun Pure Appl Math 13: 551-585.    
  • 15. Leonhardt U (2006) Optical conformal mapping. Science 312: 1777-1780.    
  • 16. Pendry JB, Schurig D, Smith DR (2006) Controlling electromagnetic fields. Science 321: 1780-1782.
  • 17. Radon J (1917) On the determination of functions from their integrals along certain manifolds. Ber Verh Sachs Akad Wiss 69: 262-277.


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