The adjoint method to compute the numerical solutions of inverse problems

Inverse Engineering Handbook

Volumn , Issue , 2002, Pages 103-217

  Jarny, Yvon ^a  

^a UNIVERSITÉ DE NANTES   (France)

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EID: 0041762465     PISSN: None     EISSN: None     Source Type: Book    
DOI: None     Document Type: Chapter

References (17)

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2. Aboukhachfe, R., Jarny, Y., Numerical solution of 2-D non-linear inverse heat conduction problems using finite-element techniques, Numerical Heat Transfer, Part B, 67, 2000, 37-45.
3. Aboukhachfe, R., Jarny, Y., Determination of heat sources and heat transfer coefficient for 2-D heat flow - Numerical and experimental study, Int. J. of Heat and Mass Transfer, 44, 2001, 1309-1322.
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8. Dinh, Nho Hào, Reinhardt, H.J., Stable numerical solution to linear inverse heat conduction problems by the conjugate gradient method, J. inverse and ill-posed problems, 3, 1991, 447-467.
9. Jarny, Y., Ozisik, M.N., Bardon, J.P., A general optimisation method using adjoint equation for solving multidimensional inverse heat conduction, Int. J. of Heat and Mass Transfer, 34, 1991, 2911-2919.
10. Le Brizaut, S., Delaunay, D., Garnier, B., Jarny, Y., Implementation of an inverse method for identification of reticulation kinetics from temperature measurements on a thick sample, Int. J. of Heat and Mass Transfer, 36, 1993, 4039-4047.
11. Osman, A.M., Dowding, K.J., Beck, J.V., Numerical solution of the general twodimensional inverse heat conduction problem, J. of Heat Transfer, 119, 1997, 38-45.
12. Park, H.M., Chung, O.Y., An inverse natural convection problem of estimating the strength of a heat source, Int. J. of Heat and Mass Transfer, 42, 1999, 4259-4273.
13. Peneau, S., Humeau J.P., Jarny, Y., Front motion and convective heat flux determination in a phase change process. Inverse Probs. in Eng., 4, 1996, 53-91.
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16. Sampath, R., Zabaras, N., A functional optimisation approach to an inverse magnetoconvection problem, Comp. Meth. in Appl. Mech. and Eng., 190, 2001, 2063-2097.
17. Zabaras, N., Kang, S., Control of the freezing interface motion in two-dimensional solidification processes using adjoint method, Int. J. of Num. Methods in Eng., 38, 1995, 63-80.