References
- [1] G. H. Golub, Numerical methods for solving linear least squares problems, Numer. Math., 7(3) (1965), 206-216.10.1007/BF01436075
- [2] L. Landweber, An Iteration Formula for Fredholm Integral Equations of the First Kind, American J. of Math., 73(3) (1951), 615-624.10.2307/2372313
- [3] C. F. van Loan, Generalizing the singular value decomposition, SIAM J. Numer. Analysis, 13(1) (1976), 76-83.10.1137/0713009
- [4] C.C. Paige and M.A. Saunders, Towards a generalized singular value decomposition, SIAM J. Numer. Analysis, 18(3) (1981), 398-405.10.1137/0718026
- [5] C. Popa, T. Preclik, H. Köstler, U. Rüde, Some projection based direct solvers for general linear systems of equations, Tech. Rep. 2010-06 (2010), Lehrstuhl fur Informatik 10 (Systemsimulation), FAU Erlangen-Nurnberg.
- [6] C. Popa, T. Preclik, Iterative Solution of Weighted Least Squares Problems with Applications to Rigid Multibody Dynamics, Tech. Rep. 10-10 (2010), Lehrstuhl fur Informatik 10 (Systemsimulation), FAU Erlangen-Nurnberg.
- [7] T. Preclik, U. Rüde, C. Popa, Resolving ill-posedness of Rigid Multibody Dynamics, Tech. Rep. 10-11 (2010), Lehrstuhl fur Informatik 10 (System-simulation), FAU Erlangen-Nurnberg.
- [8] T. Preclik, Models and Algorithms for Ultrascale Simulations of Non-smooth Granular Dynamics, PhD Thesis, FAU Erlangen-Nurnberg; https://www10.cs.fau.de/publications/dissertations/Diss2014-Preclik.pdf
- [9] C. Popa, Projection algorithms - classical results and developments. Applications to image reconstruction, Lambert Academic Publishing - AV Akademikerverlag GmbH & Co. KG, Saarbrücken, Germany, 2012.
- [10] J. D. Riley, Solving Systems of Linear Equations With a Positive Definite, Symmetric, but Possibly Ill-Conditioned Matrix, Mathematical Tables and Other Aids to Computation, 9(51) (1955), 96-101.10.1090/S0025-5718-1955-0074915-1
- [11] G. W. Stewart, On the early history of the singular value decomposition, SIAM Review, 35(4) (1993), 551-566.10.1137/1035134