Izabella Ferenczi and Masao Fukushima - Free people check

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faf/faf.org at master · siconos/faf · GitHub

github.com

Christian Kanzow, Izabella Ferenczi, and Masao Fukushima. ON THE LOCAL CONVERGENCE OF SEMISMOOTH NEWTON METHODS FOR LINEAR AND ...

On the Local Convergence of Semismooth Newton Methods for Linear and...

researchr.org

Christian Kanzow, Izabella Ferenczi, Masao Fukushima. On the Local Convergence of Semismooth Newton Methods for Linear and Nonlinear Second-Order ...

CiteSeerX — SEMISMOOTH METHODS FOR LINEAR AND NONLINEAR SECOND-ORDER...

citeseerx.ist.psu.edu

· @MISC{Kanzow07semismoothmethods, author = {Christian Kanzow and Izabella Ferenczi and Masao Fukushima}, title = …

dblp: Masao Fukushima

dblp.uni-trier.de

Christian Kanzow, Izabella Ferenczi, Masao Fukushima: On the Local Convergence of Semismooth Newton Methods for Linear and Nonlinear Second-Order Cone Programs Without Strict Complementarity. SIAM J. Optim. 20 (1): (2009)

bibtex_Kanzow

www.mathematik.uni-wuerzburg.de

Christian Kanzow, Izabella Ferenczi, and Masao Fukushima: On the Local Convergence of Semismooth Newton Methods for Linear and Nonlinear ...

− International Doctorate Program −

www2.am.uni-erlangen.de

Christian Kanzow, Izabella Ferenczi and Masao Fukushima. Semismooth Methods for Linear and Nonlinear. Second-Order Cone Programs.

All web results to the name "Izabella Ferenczi"

SEMISMOOTH METHODS FOR LINEAR AND NONLINEAR SECOND …

core.ac.uk

By Christian Kanzow, Izabella Ferenczi and Masao Fukushima. Abstract. The optimality conditions of a nonlinear second-order cone program can be reformulated as a nonsmooth system of equations using a projection mapping. This allows the application of nonsmooth Newton methods for the solution of the nonlinear second-order cone program.

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Izabella Ferenczi and Masao Fukushima Free People Check