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DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. / Demyanov, V.F.; Tamasyan, G.Sh.

DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. Taylor & Francis, 2014. p. 932-961.

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research

Harvard

Demyanov, VF & Tamasyan, GS 2014, DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. in DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. Taylor & Francis, pp. 932-961. https://doi.org/10.1080/01630563.2014.922097

APA

Demyanov, V. F., & Tamasyan, G. S. (2014). DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. In DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM (pp. 932-961). Taylor & Francis. https://doi.org/10.1080/01630563.2014.922097

Vancouver

Demyanov VF, Tamasyan GS. DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. In DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. Taylor & Francis. 2014. p. 932-961 https://doi.org/10.1080/01630563.2014.922097

Author

Demyanov, V.F. ; Tamasyan, G.Sh. / DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM. Taylor & Francis, 2014. pp. 932-961

BibTeX

@inproceedings{f8c3bbe9747947468c3c13749c277d61,
title = "DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM",
abstract = "In this article, we consider the moving boundary variational problem in a parametric form. By means of the tools of the nonsmooth analysis and exact penalty functions, a new form of necessary conditions for an extremum is obtained. The new conditions make it possible to construct new (“direct”) numerical algorithms. Numerical experiments have demonstrated efficiency of the proposed algorithms and the expediency to further promotion of the approach.",
keywords = "Calculus of variations, Exact penalties, Method of hypodifferential descent, Nonsmooth analysis, Subdifferential",
author = "V.F. Demyanov and G.Sh. Tamasyan",
year = "2014",
doi = "10.1080/01630563.2014.922097",
language = "English",
pages = "932--961",
booktitle = "DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM",
publisher = "Taylor & Francis",
address = "United Kingdom",

}

RIS

TY - GEN

T1 - DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM

AU - Demyanov, V.F.

AU - Tamasyan, G.Sh.

PY - 2014

Y1 - 2014

N2 - In this article, we consider the moving boundary variational problem in a parametric form. By means of the tools of the nonsmooth analysis and exact penalty functions, a new form of necessary conditions for an extremum is obtained. The new conditions make it possible to construct new (“direct”) numerical algorithms. Numerical experiments have demonstrated efficiency of the proposed algorithms and the expediency to further promotion of the approach.

AB - In this article, we consider the moving boundary variational problem in a parametric form. By means of the tools of the nonsmooth analysis and exact penalty functions, a new form of necessary conditions for an extremum is obtained. The new conditions make it possible to construct new (“direct”) numerical algorithms. Numerical experiments have demonstrated efficiency of the proposed algorithms and the expediency to further promotion of the approach.

KW - Calculus of variations

KW - Exact penalties

KW - Method of hypodifferential descent

KW - Nonsmooth analysis

KW - Subdifferential

U2 - 10.1080/01630563.2014.922097

DO - 10.1080/01630563.2014.922097

M3 - Conference contribution

SP - 932

EP - 961

BT - DIRECT METHODS IN THE PARAMETRIC MOVING BOUNDARY VARIATIONAL PROBLEM

PB - Taylor & Francis

ER -

ID: 7005700