Geodesic
On the rate of convergence of iterative processes for nonlinear operator equations
Žurnal vyčislitelʹnoj matematiki i matematičeskoj fiziki, Tome 38 (1998) no. 4, pp. 559-563 Cet article a éte moissonné depuis la source Math-Net.Ru

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A. B. Bakushinskii. On the rate of convergence of iterative processes for nonlinear operator equations. Žurnal vyčislitelʹnoj matematiki i matematičeskoj fiziki, Tome 38 (1998) no. 4, pp. 559-563. http://geodesic.mathdoc.fr/item/ZVMMF_1998_38_4_a2/

[1] Bakushinskii A. B., “Iteratsionnye metody bez nasyscheniya dlya resheniya vyrozhdennykh nelineinykh operatornykh uravnenii”, Dokl. RAN, 344:1 (1995), 7–8 | MR

[2] Bakushinskii A. B., Goncharskii A. V., Iterativnye metody resheniya nekorrektnykh zadach, Nauka, M., 1989

[3] Bakushinsky A., Goncharsky A., Jll-posed problems: Theory and applications, Kluwer Acad. Publs, Dordrecht etc., 1994

[4] Vainikko G. M., Veretennikov A. Yu., Iteratsionnye protsedury v nekorrektnykh zadachakh, Nauka, M., 1986

[5] Bakushinskii A. B., “Iteratsionnye metody resheniya nelineinykh operatornykh uravnenii pri otsutstvii regulyarnosti. Novyi podkhod”, Dokl. RAN, 330:3 (1993), 282–284 | MR

[6] Bakushinskii A. B., “Iteratsionnye metody dlya resheniya nelineinykh operatornykh uravnenii bez svoistva regulyarnosti”, Fundamentalnaya i prikl. matem., 3:1 (1997), 685–692 | MR

[7] Blaschke B., Neubauer A., Scherzer O., “On convergence rate of the iteratively regularized Gauss-Newton method”, J. IMA. Numer. Analys., 17 (1997), 421–436 | DOI | MR | Zbl