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References
Daniel, C. and F.S. Wood. Fitting Equations to Data, Wiley, New York (1971).
Fletcher, R.. Practical Methods of Optimization, Vol. 2 Constrained Optimization, Wiley, Chichester (1981).
Golub, G.H. and C.F. van Loan. An analysis of the total least squares problem, SIAM J. Num. Anal. 17 (1980), pp. 883–893.
Hiriart-Urruty, J.B.. Tangent cones, generalized gradients and mathematical programming in Banach spaces, Math. of O.R. 4 (1979), pp. 79–97.
Osborne, M.R. and G.A. Watson. An analysis of the total approximation problem in separable norms, and an algorithm for the total l1 problem, preprint.
Peters, G. and J.H. Wilkinson. Ax = λBx and the generalized eigenproblem, SIAM J. Num. Anal. 7 (1970), pp. 479–492.
Späth, H.. On discrete linear orthogonal Lp approximation, Z. Angew. Math. Mech. 62 (1982), pp. 354–355.
Watson, G.A.. Numerical methods for linear orthogonal Lp approximation, IMA J. Num. Anal. 2 (1982), pp. 275–287.
Watson, G.A.. The total approximation problem, in Approximation Theory IV, ed. L.L. Schumaker, Academic Press (to appear).
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Watson, G. (1984). The numerical solution of total lp approximation problems. In: Griffiths, D.F. (eds) Numerical Analysis. Lecture Notes in Mathematics, vol 1066. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0099527
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DOI: https://doi.org/10.1007/BFb0099527
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