# Concerning the rate of convergence of Newton's process

Commentationes Mathematicae Universitatis Carolinae (1975)

- Volume: 016, Issue: 4, page 699-705
- ISSN: 0010-2628

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top## How to cite

topPták, Vlastimil. "Concerning the rate of convergence of Newton's process." Commentationes Mathematicae Universitatis Carolinae 016.4 (1975): 699-705. <http://eudml.org/doc/16719>.

@article{Pták1975,

author = {Pták, Vlastimil},

journal = {Commentationes Mathematicae Universitatis Carolinae},

language = {eng},

number = {4},

pages = {699-705},

publisher = {Charles University in Prague, Faculty of Mathematics and Physics},

title = {Concerning the rate of convergence of Newton's process},

url = {http://eudml.org/doc/16719},

volume = {016},

year = {1975},

}

TY - JOUR

AU - Pták, Vlastimil

TI - Concerning the rate of convergence of Newton's process

JO - Commentationes Mathematicae Universitatis Carolinae

PY - 1975

PB - Charles University in Prague, Faculty of Mathematics and Physics

VL - 016

IS - 4

SP - 699

EP - 705

LA - eng

UR - http://eudml.org/doc/16719

ER -

## References

top- V. PTÁK, Deux théorèmes de factorisation, Compter Rendus Ac. Sci. Paris 278 (1974), 1091-1094. (1974) MR0341096
- V. PTÁK, A theorem of the closed graph type, Manuscripts Math. 13 (1974), 109-130. (1974) MR0348430
- V. PTÁK, A quantitative refinement of the closed graph theorem, Czech. Math. Journal 99 (1974), 503-506. (1974) MR0348431
- V. PTÁK, Nondiscrete mathematical induction and iterative existence proofs, Linear Algebra and its Applications (in print).
- V. PTÁK, The rate of convergence of Newton's method, Numerische Mathematik (in print).
- V. PTÁK, A rate of convergence, Abh. aus dem Math. Seminar Hamburg (in print).

## Citations in EuDML Documents

top- Vlastimil Pták, What should be a rate of convergence ?
- Florian A. Potra, On superadditive rates of convergence
- Ioannis K. Argyros, Saïd Hilout, Extending the applicability of Newton's method using nondiscrete induction
- Florian-Alexandru Potra, Vlastimil Pták, Nondiscrete induction and an inversion-free modification of Newton's method

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