Serveur d'exploration sur l'Université de Trèves

Attention, ce site est en cours de développement !
Attention, site généré par des moyens informatiques à partir de corpus bruts.
Les informations ne sont donc pas validées.

Truncated newton methods for optimization with inaccurate functions and gradients

Identifieur interne : 000969 ( PascalFrancis/Checkpoint ); précédent : 000968; suivant : 000970

Truncated newton methods for optimization with inaccurate functions and gradients

Auteurs : C. T. Kelley [États-Unis] ; E. W. Sachs [Allemagne, États-Unis]

Source :

RBID : Pascal:03-0329958

Abstract

We consider unconstrained minimization problems that have functions and gradients given by black box codes with error control. We discuss several modifications of the Steihaug truncated Newton method that can improve performance for such problems. We illustrate the ideas with two examples.


Affiliations:


Links toward previous steps (curation, corpus...)


Links to Exploration step

Pascal:03-0329958

Le document en format XML

<record>
<TEI>
<teiHeader>
<fileDesc>
<titleStmt>
<title xml:lang="en" level="a">Truncated newton methods for optimization with inaccurate functions and gradients</title>
<author>
<name sortKey="Kelley, C T" sort="Kelley, C T" uniqKey="Kelley C" first="C. T." last="Kelley">C. T. Kelley</name>
<affiliation wicri:level="2">
<inist:fA14 i1="01">
<s1>North Carolina State University, Department of Mathematics and Center for Research in Scientific Computation</s1>
<s2>Raleigh, North Carolina</s2>
<s3>USA</s3>
<sZ>1 aut.</sZ>
</inist:fA14>
<country>États-Unis</country>
<placeName>
<region type="state">Caroline du Nord</region>
</placeName>
</affiliation>
</author>
<author>
<name sortKey="Sachs, E W" sort="Sachs, E W" uniqKey="Sachs E" first="E. W." last="Sachs">E. W. Sachs</name>
<affiliation wicri:level="1">
<inist:fA14 i1="02">
<s1>Universität Trier, Fachbereich IV-Mathematik</s1>
<s2>Trier</s2>
<s3>DEU</s3>
<sZ>2 aut.</sZ>
</inist:fA14>
<country>Allemagne</country>
<wicri:noRegion>Trier</wicri:noRegion>
<wicri:noRegion>Fachbereich IV-Mathematik</wicri:noRegion>
<wicri:noRegion>Trier</wicri:noRegion>
</affiliation>
<affiliation wicri:level="2">
<inist:fA14 i1="03">
<s1>Virginia Tech, Department of Mathematics and Interdisciplinary Center for Applied Mathematics</s1>
<s2>Blacksburg, Virginia</s2>
<s3>USA</s3>
<sZ>2 aut.</sZ>
</inist:fA14>
<country>États-Unis</country>
<placeName>
<region type="state">Virginie</region>
</placeName>
</affiliation>
</author>
</titleStmt>
<publicationStmt>
<idno type="wicri:source">INIST</idno>
<idno type="inist">03-0329958</idno>
<date when="2003">2003</date>
<idno type="stanalyst">PASCAL 03-0329958 INIST</idno>
<idno type="RBID">Pascal:03-0329958</idno>
<idno type="wicri:Area/PascalFrancis/Corpus">000C43</idno>
<idno type="wicri:Area/PascalFrancis/Curation">000272</idno>
<idno type="wicri:Area/PascalFrancis/Checkpoint">000969</idno>
<idno type="wicri:explorRef" wicri:stream="PascalFrancis" wicri:step="Checkpoint">000969</idno>
</publicationStmt>
<sourceDesc>
<biblStruct>
<analytic>
<title xml:lang="en" level="a">Truncated newton methods for optimization with inaccurate functions and gradients</title>
<author>
<name sortKey="Kelley, C T" sort="Kelley, C T" uniqKey="Kelley C" first="C. T." last="Kelley">C. T. Kelley</name>
<affiliation wicri:level="2">
<inist:fA14 i1="01">
<s1>North Carolina State University, Department of Mathematics and Center for Research in Scientific Computation</s1>
<s2>Raleigh, North Carolina</s2>
<s3>USA</s3>
<sZ>1 aut.</sZ>
</inist:fA14>
<country>États-Unis</country>
<placeName>
<region type="state">Caroline du Nord</region>
</placeName>
</affiliation>
</author>
<author>
<name sortKey="Sachs, E W" sort="Sachs, E W" uniqKey="Sachs E" first="E. W." last="Sachs">E. W. Sachs</name>
<affiliation wicri:level="1">
<inist:fA14 i1="02">
<s1>Universität Trier, Fachbereich IV-Mathematik</s1>
<s2>Trier</s2>
<s3>DEU</s3>
<sZ>2 aut.</sZ>
</inist:fA14>
<country>Allemagne</country>
<wicri:noRegion>Trier</wicri:noRegion>
<wicri:noRegion>Fachbereich IV-Mathematik</wicri:noRegion>
<wicri:noRegion>Trier</wicri:noRegion>
</affiliation>
<affiliation wicri:level="2">
<inist:fA14 i1="03">
<s1>Virginia Tech, Department of Mathematics and Interdisciplinary Center for Applied Mathematics</s1>
<s2>Blacksburg, Virginia</s2>
<s3>USA</s3>
<sZ>2 aut.</sZ>
</inist:fA14>
<country>États-Unis</country>
<placeName>
<region type="state">Virginie</region>
</placeName>
</affiliation>
</author>
</analytic>
<series>
<title level="j" type="main">Journal of optimization theory and applications</title>
<title level="j" type="abbreviated">J. optim. theory appl.</title>
<idno type="ISSN">0022-3239</idno>
<imprint>
<date when="2003">2003</date>
</imprint>
</series>
</biblStruct>
</sourceDesc>
<seriesStmt>
<title level="j" type="main">Journal of optimization theory and applications</title>
<title level="j" type="abbreviated">J. optim. theory appl.</title>
<idno type="ISSN">0022-3239</idno>
</seriesStmt>
</fileDesc>
<profileDesc>
<textClass></textClass>
</profileDesc>
</teiHeader>
<front>
<div type="abstract" xml:lang="en">We consider unconstrained minimization problems that have functions and gradients given by black box codes with error control. We discuss several modifications of the Steihaug truncated Newton method that can improve performance for such problems. We illustrate the ideas with two examples.</div>
</front>
</TEI>
<inist>
<standard h6="B">
<pA>
<fA01 i1="01" i2="1">
<s0>0022-3239</s0>
</fA01>
<fA02 i1="01">
<s0>JOTABN</s0>
</fA02>
<fA03 i2="1">
<s0>J. optim. theory appl.</s0>
</fA03>
<fA05>
<s2>116</s2>
</fA05>
<fA06>
<s2>1</s2>
</fA06>
<fA08 i1="01" i2="1" l="ENG">
<s1>Truncated newton methods for optimization with inaccurate functions and gradients</s1>
</fA08>
<fA11 i1="01" i2="1">
<s1>KELLEY (C. T.)</s1>
</fA11>
<fA11 i1="02" i2="1">
<s1>SACHS (E. W.)</s1>
</fA11>
<fA14 i1="01">
<s1>North Carolina State University, Department of Mathematics and Center for Research in Scientific Computation</s1>
<s2>Raleigh, North Carolina</s2>
<s3>USA</s3>
<sZ>1 aut.</sZ>
</fA14>
<fA14 i1="02">
<s1>Universität Trier, Fachbereich IV-Mathematik</s1>
<s2>Trier</s2>
<s3>DEU</s3>
<sZ>2 aut.</sZ>
</fA14>
<fA14 i1="03">
<s1>Virginia Tech, Department of Mathematics and Interdisciplinary Center for Applied Mathematics</s1>
<s2>Blacksburg, Virginia</s2>
<s3>USA</s3>
<sZ>2 aut.</sZ>
</fA14>
<fA20>
<s1>83-98</s1>
</fA20>
<fA21>
<s1>2003</s1>
</fA21>
<fA23 i1="01">
<s0>ENG</s0>
</fA23>
<fA43 i1="01">
<s1>INIST</s1>
<s2>13751</s2>
<s5>354000104221870050</s5>
</fA43>
<fA44>
<s0>0000</s0>
<s1>© 2003 INIST-CNRS. All rights reserved.</s1>
</fA44>
<fA45>
<s0>16 ref.</s0>
</fA45>
<fA47 i1="01" i2="1">
<s0>03-0329958</s0>
</fA47>
<fA60>
<s1>P</s1>
</fA60>
<fA61>
<s0>A</s0>
</fA61>
<fA64 i1="01" i2="1">
<s0>Journal of optimization theory and applications</s0>
</fA64>
<fA66 i1="01">
<s0>USA</s0>
</fA66>
<fC01 i1="01" l="ENG">
<s0>We consider unconstrained minimization problems that have functions and gradients given by black box codes with error control. We discuss several modifications of the Steihaug truncated Newton method that can improve performance for such problems. We illustrate the ideas with two examples.</s0>
</fC01>
<fC02 i1="01" i2="X">
<s0>001A02E18</s0>
</fC02>
<fN21>
<s1>223</s1>
</fN21>
<fN82>
<s1>PSI</s1>
</fN82>
</pA>
</standard>
</inist>
<affiliations>
<list>
<country>
<li>Allemagne</li>
<li>États-Unis</li>
</country>
<region>
<li>Caroline du Nord</li>
<li>Virginie</li>
</region>
</list>
<tree>
<country name="États-Unis">
<region name="Caroline du Nord">
<name sortKey="Kelley, C T" sort="Kelley, C T" uniqKey="Kelley C" first="C. T." last="Kelley">C. T. Kelley</name>
</region>
<name sortKey="Sachs, E W" sort="Sachs, E W" uniqKey="Sachs E" first="E. W." last="Sachs">E. W. Sachs</name>
</country>
<country name="Allemagne">
<noRegion>
<name sortKey="Sachs, E W" sort="Sachs, E W" uniqKey="Sachs E" first="E. W." last="Sachs">E. W. Sachs</name>
</noRegion>
</country>
</tree>
</affiliations>
</record>

Pour manipuler ce document sous Unix (Dilib)

EXPLOR_STEP=$WICRI_ROOT/Wicri/Rhénanie/explor/UnivTrevesV1/Data/PascalFrancis/Checkpoint
HfdSelect -h $EXPLOR_STEP/biblio.hfd -nk 000969 | SxmlIndent | more

Ou

HfdSelect -h $EXPLOR_AREA/Data/PascalFrancis/Checkpoint/biblio.hfd -nk 000969 | SxmlIndent | more

Pour mettre un lien sur cette page dans le réseau Wicri

{{Explor lien
   |wiki=    Wicri/Rhénanie
   |area=    UnivTrevesV1
   |flux=    PascalFrancis
   |étape=   Checkpoint
   |type=    RBID
   |clé=     Pascal:03-0329958
   |texte=   Truncated newton methods for optimization with inaccurate functions and gradients
}}

Wicri

This area was generated with Dilib version V0.6.31.
Data generation: Sat Jul 22 16:29:01 2017. Site generation: Wed Feb 28 14:55:37 2024