Versions of inexact Kleinman‐Newton methods for Riccati equations
Identifieur interne : 000737 ( Istex/Corpus ); précédent : 000736; suivant : 000738Versions of inexact Kleinman‐Newton methods for Riccati equations
Auteurs : Timo Hylla ; E. W. SachsSource :
- PAMM [ 1617-7061 ] ; 2007-12.
Abstract
Optimal control problems involving PDEs often lead in practice to the numerical computation of feedback laws for an optimal control. This is achieved through the solution of a Riccati equation which can be large scale, since the discretized problems are large scale and require special attention in their numerical solution. The Kleinman‐Newton method is a classical way to solve an algebraic Riccati equation. We look at two versions of an extension of this method to an inexact Newton method. It can be shown that these two implementable versions of Newton's method are identical in the exact case, but differ substantially for the inexact Newton method. (© 2008 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)
Url:
DOI: 10.1002/pamm.200700766
Links to Exploration step
ISTEX:0B0381531378FB55E3E2F1B445424D61C904FF24Le document en format XML
<record><TEI wicri:istexFullTextTei="biblStruct"><teiHeader><fileDesc><titleStmt><title xml:lang="en">Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
<author><name sortKey="Hylla, Timo" sort="Hylla, Timo" uniqKey="Hylla T" first="Timo" last="Hylla">Timo Hylla</name>
<affiliation><mods:affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</mods:affiliation>
</affiliation>
<affiliation><mods:affiliation>Phone: +00 49 651 2013470, Fax: +00 49 651 2013473</mods:affiliation>
</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><mods:affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</mods:affiliation>
</affiliation>
<affiliation><mods:affiliation>Interdisciplinary Center for Applied Mathematics, Virginia Tech, Blacksburg, VA 24060, USA</mods:affiliation>
</affiliation>
</author>
</titleStmt>
<publicationStmt><idno type="wicri:source">ISTEX</idno>
<idno type="RBID">ISTEX:0B0381531378FB55E3E2F1B445424D61C904FF24</idno>
<date when="2007" year="2007">2007</date>
<idno type="doi">10.1002/pamm.200700766</idno>
<idno type="url">https://api.istex.fr/document/0B0381531378FB55E3E2F1B445424D61C904FF24/fulltext/pdf</idno>
<idno type="wicri:Area/Istex/Corpus">000737</idno>
<idno type="wicri:explorRef" wicri:stream="Istex" wicri:step="Corpus" wicri:corpus="ISTEX">000737</idno>
</publicationStmt>
<sourceDesc><biblStruct><analytic><title level="a" type="main" xml:lang="en">Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
<author><name sortKey="Hylla, Timo" sort="Hylla, Timo" uniqKey="Hylla T" first="Timo" last="Hylla">Timo Hylla</name>
<affiliation><mods:affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</mods:affiliation>
</affiliation>
<affiliation><mods:affiliation>Phone: +00 49 651 2013470, Fax: +00 49 651 2013473</mods:affiliation>
</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><mods:affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</mods:affiliation>
</affiliation>
<affiliation><mods:affiliation>Interdisciplinary Center for Applied Mathematics, Virginia Tech, Blacksburg, VA 24060, USA</mods:affiliation>
</affiliation>
</author>
</analytic>
<monogr></monogr>
<series><title level="j">PAMM</title>
<title level="j" type="sub">Proceedings in Applied Mathematics and Mechanics</title>
<title level="j" type="abbrev">Proc. Appl. Math. Mech.</title>
<idno type="ISSN">1617-7061</idno>
<idno type="eISSN">1617-7061</idno>
<imprint><publisher>WILEY‐VCH Verlag</publisher>
<pubPlace>Berlin</pubPlace>
<date type="published" when="2007-12">2007-12</date>
<biblScope unit="volume">7</biblScope>
<biblScope unit="issue">1</biblScope>
<biblScope unit="page" from="1060507">1060507</biblScope>
<biblScope unit="page" to="1060508">1060508</biblScope>
</imprint>
<idno type="ISSN">1617-7061</idno>
</series>
<idno type="istex">0B0381531378FB55E3E2F1B445424D61C904FF24</idno>
<idno type="DOI">10.1002/pamm.200700766</idno>
<idno type="ArticleID">PAMM200700766</idno>
</biblStruct>
</sourceDesc>
<seriesStmt><idno type="ISSN">1617-7061</idno>
</seriesStmt>
</fileDesc>
<profileDesc><textClass></textClass>
<langUsage><language ident="en">en</language>
</langUsage>
</profileDesc>
</teiHeader>
<front><div type="abstract" xml:lang="en">Optimal control problems involving PDEs often lead in practice to the numerical computation of feedback laws for an optimal control. This is achieved through the solution of a Riccati equation which can be large scale, since the discretized problems are large scale and require special attention in their numerical solution. The Kleinman‐Newton method is a classical way to solve an algebraic Riccati equation. We look at two versions of an extension of this method to an inexact Newton method. It can be shown that these two implementable versions of Newton's method are identical in the exact case, but differ substantially for the inexact Newton method. (© 2008 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)</div>
</front>
</TEI>
<istex><corpusName>wiley</corpusName>
<author><json:item><name>Timo Hylla</name>
<affiliations><json:string>University of Trier, Department of Mathematics, 54286 Trier, Germany</json:string>
<json:string>Phone: +00 49 651 2013470, Fax: +00 49 651 2013473</json:string>
</affiliations>
</json:item>
<json:item><name>E. W. Sachs</name>
<affiliations><json:string>University of Trier, Department of Mathematics, 54286 Trier, Germany</json:string>
<json:string>Interdisciplinary Center for Applied Mathematics, Virginia Tech, Blacksburg, VA 24060, USA</json:string>
</affiliations>
</json:item>
</author>
<articleId><json:string>PAMM200700766</json:string>
</articleId>
<language><json:string>eng</json:string>
</language>
<originalGenre><json:string>article</json:string>
</originalGenre>
<abstract>Optimal control problems involving PDEs often lead in practice to the numerical computation of feedback laws for an optimal control. This is achieved through the solution of a Riccati equation which can be large scale, since the discretized problems are large scale and require special attention in their numerical solution. The Kleinman‐Newton method is a classical way to solve an algebraic Riccati equation. We look at two versions of an extension of this method to an inexact Newton method. It can be shown that these two implementable versions of Newton's method are identical in the exact case, but differ substantially for the inexact Newton method. (© 2008 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)</abstract>
<qualityIndicators><score>3.073</score>
<pdfVersion>1.4</pdfVersion>
<pdfPageSize>595 x 842 pts (A4)</pdfPageSize>
<refBibsNative>true</refBibsNative>
<abstractCharCount>708</abstractCharCount>
<pdfWordCount>1205</pdfWordCount>
<pdfCharCount>6179</pdfCharCount>
<pdfPageCount>2</pdfPageCount>
<abstractWordCount>114</abstractWordCount>
</qualityIndicators>
<title>Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
<refBibs><json:item><author><json:item><name>H.T. Banks</name>
</json:item>
<json:item><name>K. Ito</name>
</json:item>
</author>
<host><volume>29</volume>
<pages><last>515</last>
<first>499</first>
</pages>
<author></author>
<title>SIAM Journal on Control and Optimization</title>
</host>
<title>A Numerical Algorithm for Optimal Feedback Gains in High Dimensional Linear Quadratic Regulator Problems</title>
</json:item>
<json:item><host><author></author>
<title>Inexact Kleinman‐Newton Method for Riccati equations, University of Trier, preprint (2007).</title>
</host>
</json:item>
<json:item><host><author></author>
<title>Iterative Methods for Linear and Nonlinear Equations, SIAM, Philadelphia (1995).</title>
</host>
</json:item>
<json:item><author><json:item><name>D. Kleinman</name>
</json:item>
</author>
<host><volume>13</volume>
<pages><last>115</last>
<first>114</first>
</pages>
<author></author>
<title>IEEE Transactions on Automatic Control</title>
</host>
<title>On an Iterative Technique for Riccati Equation Computations</title>
</json:item>
<json:item><host><author></author>
<title>Solution of Algebraic Riccati Equations Arising in Control of Partial Differential Equations, in Control and Boundary Analysis, J.P. Zolesio and J. Cagnol, eds., Lecture Notes in Pure Appl. Math., vol 240, CRC Press (2005).</title>
</host>
</json:item>
</refBibs>
<genre><json:string>article</json:string>
</genre>
<host><volume>7</volume>
<publisherId><json:string>PAMM</json:string>
</publisherId>
<pages><total>2</total>
<last>1060508</last>
<first>1060507</first>
</pages>
<issn><json:string>1617-7061</json:string>
</issn>
<issue>1</issue>
<subject><json:item><value>ICIAM07 Minisymposia – 06 Optimization</value>
</json:item>
</subject>
<genre><json:string>journal</json:string>
</genre>
<language><json:string>unknown</json:string>
</language>
<eissn><json:string>1617-7061</json:string>
</eissn>
<title>PAMM</title>
<doi><json:string>10.1002/(ISSN)1617-7061</json:string>
</doi>
</host>
<publicationDate>2007</publicationDate>
<copyrightDate>2007</copyrightDate>
<doi><json:string>10.1002/pamm.200700766</json:string>
</doi>
<id>0B0381531378FB55E3E2F1B445424D61C904FF24</id>
<score>1.4537038</score>
<fulltext><json:item><extension>pdf</extension>
<original>true</original>
<mimetype>application/pdf</mimetype>
<uri>https://api.istex.fr/document/0B0381531378FB55E3E2F1B445424D61C904FF24/fulltext/pdf</uri>
</json:item>
<json:item><extension>zip</extension>
<original>false</original>
<mimetype>application/zip</mimetype>
<uri>https://api.istex.fr/document/0B0381531378FB55E3E2F1B445424D61C904FF24/fulltext/zip</uri>
</json:item>
<istex:fulltextTEI uri="https://api.istex.fr/document/0B0381531378FB55E3E2F1B445424D61C904FF24/fulltext/tei"><teiHeader><fileDesc><titleStmt><title level="a" type="main" xml:lang="en">Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
</titleStmt>
<publicationStmt><authority>ISTEX</authority>
<publisher>WILEY‐VCH Verlag</publisher>
<pubPlace>Berlin</pubPlace>
<availability><p>Copyright © 2007 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim</p>
</availability>
<date>2007</date>
</publicationStmt>
<sourceDesc><biblStruct type="inbook"><analytic><title level="a" type="main" xml:lang="en">Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
<author xml:id="author-1"><persName><forename type="first">Timo</forename>
<surname>Hylla</surname>
</persName>
<affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</affiliation>
<affiliation>Phone: +00 49 651 2013470, Fax: +00 49 651 2013473</affiliation>
</author>
<author xml:id="author-2"><persName><forename type="first">E. W.</forename>
<surname>Sachs</surname>
</persName>
<affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</affiliation>
<affiliation>Interdisciplinary Center for Applied Mathematics, Virginia Tech, Blacksburg, VA 24060, USA</affiliation>
</author>
</analytic>
<monogr><title level="j">PAMM</title>
<title level="j" type="sub">Proceedings in Applied Mathematics and Mechanics</title>
<title level="j" type="abbrev">Proc. Appl. Math. Mech.</title>
<idno type="pISSN">1617-7061</idno>
<idno type="eISSN">1617-7061</idno>
<idno type="DOI">10.1002/(ISSN)1617-7061</idno>
<imprint><publisher>WILEY‐VCH Verlag</publisher>
<pubPlace>Berlin</pubPlace>
<date type="published" when="2007-12"></date>
<biblScope unit="volume">7</biblScope>
<biblScope unit="issue">1</biblScope>
<biblScope unit="page" from="1060507">1060507</biblScope>
<biblScope unit="page" to="1060508">1060508</biblScope>
</imprint>
</monogr>
<idno type="istex">0B0381531378FB55E3E2F1B445424D61C904FF24</idno>
<idno type="DOI">10.1002/pamm.200700766</idno>
<idno type="ArticleID">PAMM200700766</idno>
</biblStruct>
</sourceDesc>
</fileDesc>
<profileDesc><creation><date>2007</date>
</creation>
<langUsage><language ident="en">en</language>
</langUsage>
<abstract xml:lang="en"><p>Optimal control problems involving PDEs often lead in practice to the numerical computation of feedback laws for an optimal control. This is achieved through the solution of a Riccati equation which can be large scale, since the discretized problems are large scale and require special attention in their numerical solution. The Kleinman‐Newton method is a classical way to solve an algebraic Riccati equation. We look at two versions of an extension of this method to an inexact Newton method. It can be shown that these two implementable versions of Newton's method are identical in the exact case, but differ substantially for the inexact Newton method. (© 2008 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)</p>
</abstract>
<textClass><keywords scheme="Journal Subject"><list><head>article-category</head>
<item><term>ICIAM07 Minisymposia – 06 Optimization</term>
</item>
</list>
</keywords>
</textClass>
</profileDesc>
<revisionDesc><change when="2007-12">Published</change>
</revisionDesc>
</teiHeader>
</istex:fulltextTEI>
<json:item><extension>txt</extension>
<original>false</original>
<mimetype>text/plain</mimetype>
<uri>https://api.istex.fr/document/0B0381531378FB55E3E2F1B445424D61C904FF24/fulltext/txt</uri>
</json:item>
</fulltext>
<metadata><istex:metadataXml wicri:clean="Wiley, elements deleted: body"><istex:xmlDeclaration>version="1.0" encoding="UTF-8" standalone="yes"</istex:xmlDeclaration>
<istex:document><component version="2.0" type="serialArticle" xml:lang="en"><header><publicationMeta level="product"><publisherInfo><publisherName>WILEY‐VCH Verlag</publisherName>
<publisherLoc>Berlin</publisherLoc>
</publisherInfo>
<doi registered="yes">10.1002/(ISSN)1617-7061</doi>
<issn type="print">1617-7061</issn>
<issn type="electronic">1617-7061</issn>
<idGroup><id type="product" value="PAMM"></id>
</idGroup>
<titleGroup><title type="main" xml:lang="en" sort="PAMM PROCEEDINGS IN APPLIED MATHEMATICS AND MECHANICS">PAMM</title>
<title type="tocForm">PAMM ‐ Proceedings in Applied Mathematics and Mechanics</title>
<title type="subtitle">Proceedings in Applied Mathematics and Mechanics</title>
<title type="short">Proc. Appl. Math. Mech.</title>
</titleGroup>
</publicationMeta>
<publicationMeta level="part" position="10"><doi origin="wiley" registered="yes">10.1002/pamm.v7:1</doi>
<titleGroup><title type="specialIssueTitle">Sixth International Congress on Industrial Applied Mathematics (ICIAM07) and GAMM Annual Meeting, Zürich 2007</title>
</titleGroup>
<numberingGroup><numbering type="journalVolume" number="7">7</numbering>
<numbering type="journalIssue">1</numbering>
</numberingGroup>
<coverDate startDate="2007-12">December 2007</coverDate>
</publicationMeta>
<publicationMeta level="unit" type="article" position="254" status="forIssue"><doi origin="wiley" registered="yes">10.1002/pamm.200700766</doi>
<idGroup><id type="unit" value="PAMM200700766"></id>
</idGroup>
<countGroup><count type="pageTotal" number="2"></count>
</countGroup>
<titleGroup><title type="articleCategory">ICIAM07 Minisymposia – 06 Optimization</title>
<title type="tocHeading1">ICIAM07 Minisymposia – 06 Optimization</title>
<title type="tocHeading2">PDE‐constrained optimization: numerical analysis and scientific computing</title>
</titleGroup>
<copyright ownership="publisher">Copyright © 2007 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim</copyright>
<eventGroup><event type="firstOnline" date="2008-12-12"></event>
<event type="publishedOnlineFinalForm" date="2008-12-12"></event>
<event type="xmlConverted" agent="Converter:JWSART34_TO_WML3G version:2.3.10 mode:FullText source:HeaderRef result:HeaderRef" date="2010-07-01"></event>
<event type="xmlConverted" agent="Converter:WILEY_ML3G_TO_WILEY_ML3GV2 version:3.8.8" date="2014-02-06"></event>
<event type="xmlConverted" agent="Converter:WML3G_To_WML3G version:4.1.7 mode:FullText,remove_FC" date="2014-11-03"></event>
</eventGroup>
<numberingGroup><numbering type="pageFirst">1060507</numbering>
<numbering type="pageLast">1060508</numbering>
</numberingGroup>
<correspondenceTo>Phone: +00 49 651 2013470, Fax: +00 49 651 2013473</correspondenceTo>
<linkGroup><link type="toTypesetVersion" href="file:PAMM.PAMM200700766.pdf"></link>
</linkGroup>
</publicationMeta>
<contentMeta><countGroup><count type="tableTotal" number="1"></count>
<count type="referenceTotal" number="5"></count>
</countGroup>
<titleGroup><title type="main" xml:lang="en">Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
<title type="short" xml:lang="en">ICIAM07 Minisymposia – 06 Optimization</title>
</titleGroup>
<creators><creator xml:id="au1" creatorRole="author" affiliationRef="#a1" corresponding="yes"><personName><givenNames>Timo</givenNames>
<familyName>Hylla</familyName>
</personName>
<contactDetails><email normalForm="hylla@uni-trier.de">hylla@uni‐trier.de</email>
</contactDetails>
</creator>
<creator xml:id="au2" creatorRole="author" affiliationRef="#a1 #a2"><personName><givenNames>E. W.</givenNames>
<familyName>Sachs</familyName>
</personName>
</creator>
</creators>
<affiliationGroup><affiliation xml:id="a1" countryCode="DE" type="organization"><unparsedAffiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</unparsedAffiliation>
</affiliation>
<affiliation xml:id="a2" countryCode="US" type="organization"><unparsedAffiliation>Interdisciplinary Center for Applied Mathematics, Virginia Tech, Blacksburg, VA 24060, USA</unparsedAffiliation>
</affiliation>
</affiliationGroup>
<abstractGroup><abstract type="main" xml:lang="en"><title type="main">Abstract</title>
<p>Optimal control problems involving PDEs often lead in practice to the numerical computation of feedback laws for an optimal control. This is achieved through the solution of a Riccati equation which can be large scale, since the discretized problems are large scale and require special attention in their numerical solution. The Kleinman‐Newton method is a classical way to solve an algebraic Riccati equation. We look at two versions of an extension of this method to an inexact Newton method. It can be shown that these two implementable versions of Newton's method are identical in the exact case, but differ substantially for the inexact Newton method. (© 2008 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)</p>
</abstract>
</abstractGroup>
</contentMeta>
</header>
</component>
</istex:document>
</istex:metadataXml>
<mods version="3.6"><titleInfo lang="en"><title>Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
</titleInfo>
<titleInfo type="abbreviated" lang="en"><title>ICIAM07 Minisymposia – 06 Optimization</title>
</titleInfo>
<titleInfo type="alternative" contentType="CDATA" lang="en"><title>Versions of inexact Kleinman‐Newton methods for Riccati equations</title>
</titleInfo>
<name type="personal"><namePart type="given">Timo</namePart>
<namePart type="family">Hylla</namePart>
<affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</affiliation>
<affiliation>Phone: +00 49 651 2013470, Fax: +00 49 651 2013473</affiliation>
<role><roleTerm type="text">author</roleTerm>
</role>
</name>
<name type="personal"><namePart type="given">E. W.</namePart>
<namePart type="family">Sachs</namePart>
<affiliation>University of Trier, Department of Mathematics, 54286 Trier, Germany</affiliation>
<affiliation>Interdisciplinary Center for Applied Mathematics, Virginia Tech, Blacksburg, VA 24060, USA</affiliation>
<role><roleTerm type="text">author</roleTerm>
</role>
</name>
<typeOfResource>text</typeOfResource>
<genre type="article" displayLabel="article"></genre>
<originInfo><publisher>WILEY‐VCH Verlag</publisher>
<place><placeTerm type="text">Berlin</placeTerm>
</place>
<dateIssued encoding="w3cdtf">2007-12</dateIssued>
<copyrightDate encoding="w3cdtf">2007</copyrightDate>
</originInfo>
<language><languageTerm type="code" authority="rfc3066">en</languageTerm>
<languageTerm type="code" authority="iso639-2b">eng</languageTerm>
</language>
<physicalDescription><internetMediaType>text/html</internetMediaType>
<extent unit="tables">1</extent>
<extent unit="references">5</extent>
</physicalDescription>
<abstract lang="en">Optimal control problems involving PDEs often lead in practice to the numerical computation of feedback laws for an optimal control. This is achieved through the solution of a Riccati equation which can be large scale, since the discretized problems are large scale and require special attention in their numerical solution. The Kleinman‐Newton method is a classical way to solve an algebraic Riccati equation. We look at two versions of an extension of this method to an inexact Newton method. It can be shown that these two implementable versions of Newton's method are identical in the exact case, but differ substantially for the inexact Newton method. (© 2008 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)</abstract>
<relatedItem type="host"><titleInfo><title>PAMM</title>
<subTitle>Proceedings in Applied Mathematics and Mechanics</subTitle>
</titleInfo>
<titleInfo type="abbreviated"><title>Proc. Appl. Math. Mech.</title>
</titleInfo>
<genre type="journal">journal</genre>
<subject><genre>article-category</genre>
<topic>ICIAM07 Minisymposia – 06 Optimization</topic>
</subject>
<identifier type="ISSN">1617-7061</identifier>
<identifier type="eISSN">1617-7061</identifier>
<identifier type="DOI">10.1002/(ISSN)1617-7061</identifier>
<identifier type="PublisherID">PAMM</identifier>
<part><date>2007</date>
<detail type="title"><title>Sixth International Congress on Industrial Applied Mathematics (ICIAM07) and GAMM Annual Meeting, Zürich 2007</title>
</detail>
<detail type="volume"><caption>vol.</caption>
<number>7</number>
</detail>
<detail type="issue"><caption>no.</caption>
<number>1</number>
</detail>
<extent unit="pages"><start>1060507</start>
<end>1060508</end>
<total>2</total>
</extent>
</part>
</relatedItem>
<identifier type="istex">0B0381531378FB55E3E2F1B445424D61C904FF24</identifier>
<identifier type="DOI">10.1002/pamm.200700766</identifier>
<identifier type="ArticleID">PAMM200700766</identifier>
<accessCondition type="use and reproduction" contentType="copyright">Copyright © 2007 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim</accessCondition>
<recordInfo><recordContentSource>WILEY</recordContentSource>
<recordOrigin>WILEY‐VCH Verlag</recordOrigin>
</recordInfo>
</mods>
</metadata>
<serie></serie>
</istex>
</record>
Pour manipuler ce document sous Unix (Dilib)
EXPLOR_STEP=$WICRI_ROOT/Wicri/Rhénanie/explor/UnivTrevesV1/Data/Istex/Corpus
HfdSelect -h $EXPLOR_STEP/biblio.hfd -nk 000737 | SxmlIndent | more
Ou
HfdSelect -h $EXPLOR_AREA/Data/Istex/Corpus/biblio.hfd -nk 000737 | SxmlIndent | more
Pour mettre un lien sur cette page dans le réseau Wicri
{{Explor lien |wiki= Wicri/Rhénanie |area= UnivTrevesV1 |flux= Istex |étape= Corpus |type= RBID |clé= ISTEX:0B0381531378FB55E3E2F1B445424D61C904FF24 |texte= Versions of inexact Kleinman‐Newton methods for Riccati equations }}
![]() | This area was generated with Dilib version V0.6.31. | ![]() |