Convergence and Complexity of Newton Iteration for Operator Equations

Author:

Traub J. F.1,Woźniakowski H.1

Affiliation:

1. Department of Computer Science, Carnegie-Mellon University, Pittsburgh, PA

Publisher

Association for Computing Machinery (ACM)

Subject

Artificial Intelligence,Hardware and Architecture,Information Systems,Control and Systems Engineering,Software

Reference10 articles.

1. error bounds for the Newton-Kantorovich theorem SIAM J;GRAGG W B;Numer. Anal.,1974

2. KANTOROVICH UV. Funct onal analysis and apphed mathematics Uspeht Mat Nauk 3 (1948) 89-185 (Russian) Tr by C.D. Benster Rep. No 1509 Nat Bur Stand. Washington D.C. 1952 KANTOROVICH UV. Funct onal analysis and apphed mathematics Uspeht Mat Nauk 3 (1948) 89-185 (Russian) Tr by C.D. Benster Rep. No 1509 Nat Bur Stand. Washington D.C. 1952

3. ORTEGA J.M. AND RHEINBOLDT) W C lterattve Solutlon of Nonhnear Equattons m Several Variables Academic Press New York 1970. ORTEGA J.M. AND RHEINBOLDT) W C lterattve Solutlon of Nonhnear Equattons m Several Variables Academic Press New York 1970.

4. RALL L B Computattonai Solution of Nonhnear Operator Equations. Wiley New York 1969 RALL L B Computattonai Solution of Nonhnear Operator Equations. Wiley New York 1969

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