Tikhonov Regularization of Nonlinear Differential-Algebraic Equations

Author:

Engl H. W.,Hanke M.,Neubauer A.

Publisher

Springer Berlin Heidelberg

Reference21 articles.

1. R. Adams, Sobolev Spaces; Academic Press, New York 1975

2. K. E. Brenan, L. R. Engquist, Backward differentiation approximations of nonlinear differential algebraic systems; Math. Comp. 51 (1988), pp. 659–676

3. H. W. Engl, C. W. Groetsch (eds.), Inverse and Ill-Posed Problems, Academic Press, Orlando 1987

4. H. W. Engl, K. Klinisch, A. Neubauer, Convergence rates for Tikhonov regularization of non-linear ill-posed problems; Inverse Problems 5 (1989), pp. 523–540

5. C. W. Gear, Maintaining solution invariants in the numerical solution of ODE’s, SIAM J. Sci. Comput. 7 (1986), pp. 734–743

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1. Expanding the applicability of an a posteriori parameter choice strategy for Tikhonov regularization of nonlinear ill-posed problems;Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas;2019-03-15

2. Boundary-Value Problems for Differential-Algebraic Equations: A Survey;Surveys in Differential-Algebraic Equations III;2015

3. Expanding the applicability of Newton-Tikhonov method for ill-posed equations;Journal of Numerical Analysis and Approximation Theory;2014-08-01

4. Optimal a Posteriori Parameter Choice for Tikhonov Regularization for Solving Nonlinear Ill-Posed Problems;SIAM Journal on Numerical Analysis;1993-12

5. Tikhonov regularization of nonlinear III-posed problems in hilbert scales;Applicable Analysis;1992-08

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