On -monodromy groups of singularities
Identifieur interne : 002E03 ( Istex/Corpus ); précédent : 002E02; suivant : 002E04On -monodromy groups of singularities
Auteurs :Source :
- Izvestiya: Mathematics [ 1064-5632 ] ; 1996-02-28.
English descriptors
- KwdEn :
- Anal, Braid, Braid group, Burau, Burau representation, Cartan, Cartan matrix, Characteristic polynomial, Classical monodromy, Classical monodromy operator, Coloured braids, Cosh cosh, Coxeter, Critical points, Different signs, English transl, Functional anal, Fundamental group, Hecke algebras, Lattice, Math, Matrix, Modular forms, Modular group, Monodromy, Monodromy group, Monodromy groups, Natural number, Normal form, Primitive covector, Primitive covectors, Princeton univ, Russian transl, Same orbit, Simple singularities, Singularity, Standard basis, Subgroup, Sublattice isomorphic, Symplectic group, Transl, Trivial action, Unimodular group, Wajnryb basis.
- Teeft :
- Anal, Braid, Braid group, Burau, Burau representation, Cartan, Cartan matrix, Characteristic polynomial, Classical monodromy, Classical monodromy operator, Coloured braids, Cosh cosh, Coxeter, Critical points, Different signs, English transl, Functional anal, Fundamental group, Hecke algebras, Lattice, Math, Matrix, Modular forms, Modular group, Monodromy, Monodromy group, Monodromy groups, Natural number, Normal form, Primitive covector, Primitive covectors, Princeton univ, Russian transl, Same orbit, Simple singularities, Singularity, Standard basis, Subgroup, Sublattice isomorphic, Symplectic group, Transl, Trivial action, Unimodular group, Wajnryb basis.
Url:
DOI: 10.1070/IM1996v060n01ABEH000064
Links to Exploration step
ISTEX:E03C8FE7ECE5BC20D590D138C45046266E69473CLe document en format XML
<record><TEI wicri:istexFullTextTei="biblStruct"><teiHeader><fileDesc><titleStmt><title xml:lang="en">On -monodromy groups of singularities</title>
</titleStmt>
<publicationStmt><idno type="wicri:source">ISTEX</idno>
<idno type="RBID">ISTEX:E03C8FE7ECE5BC20D590D138C45046266E69473C</idno>
<date when="1996" year="1996">1996</date>
<idno type="doi">10.1070/IM1996v060n01ABEH000064</idno>
<idno type="url">https://api.istex.fr/document/E03C8FE7ECE5BC20D590D138C45046266E69473C/fulltext/pdf</idno>
<idno type="wicri:Area/Istex/Corpus">002E03</idno>
<idno type="wicri:explorRef" wicri:stream="Istex" wicri:step="Corpus" wicri:corpus="ISTEX">002E03</idno>
</publicationStmt>
<sourceDesc><biblStruct><analytic><title level="a" type="main" xml:lang="en">On -monodromy groups of singularities</title>
</analytic>
<monogr></monogr>
<series><title level="j">Izvestiya: Mathematics</title>
<idno type="ISSN">1064-5632</idno>
<idno type="eISSN">1468-4810</idno>
<imprint><publisher>Institute Of Physics</publisher>
<pubPlace>Bristol</pubPlace>
<date type="published" when="1996-02-28">1996-02-28</date>
<biblScope unit="volume">60</biblScope>
<biblScope unit="issue">1</biblScope>
<biblScope unit="page" from="119">119</biblScope>
<biblScope unit="page" to="136">136</biblScope>
<biblScope unit="range">119-136</biblScope>
<biblScope unit="referenceNumber">42</biblScope>
</imprint>
<idno type="ISSN">1064-5632</idno>
</series>
</biblStruct>
</sourceDesc>
<seriesStmt><idno type="ISSN">1064-5632</idno>
</seriesStmt>
</fileDesc>
<profileDesc><textClass><keywords scheme="KwdEn" xml:lang="en"><term>Anal</term>
<term>Braid</term>
<term>Braid group</term>
<term>Burau</term>
<term>Burau representation</term>
<term>Cartan</term>
<term>Cartan matrix</term>
<term>Characteristic polynomial</term>
<term>Classical monodromy</term>
<term>Classical monodromy operator</term>
<term>Coloured braids</term>
<term>Cosh cosh</term>
<term>Coxeter</term>
<term>Critical points</term>
<term>Different signs</term>
<term>English transl</term>
<term>Functional anal</term>
<term>Fundamental group</term>
<term>Hecke algebras</term>
<term>Lattice</term>
<term>Math</term>
<term>Matrix</term>
<term>Modular forms</term>
<term>Modular group</term>
<term>Monodromy</term>
<term>Monodromy group</term>
<term>Monodromy groups</term>
<term>Natural number</term>
<term>Normal form</term>
<term>Primitive covector</term>
<term>Primitive covectors</term>
<term>Princeton univ</term>
<term>Russian transl</term>
<term>Same orbit</term>
<term>Simple singularities</term>
<term>Singularity</term>
<term>Standard basis</term>
<term>Subgroup</term>
<term>Sublattice isomorphic</term>
<term>Symplectic group</term>
<term>Transl</term>
<term>Trivial action</term>
<term>Unimodular group</term>
<term>Wajnryb basis</term>
</keywords>
<keywords scheme="Teeft" xml:lang="en"><term>Anal</term>
<term>Braid</term>
<term>Braid group</term>
<term>Burau</term>
<term>Burau representation</term>
<term>Cartan</term>
<term>Cartan matrix</term>
<term>Characteristic polynomial</term>
<term>Classical monodromy</term>
<term>Classical monodromy operator</term>
<term>Coloured braids</term>
<term>Cosh cosh</term>
<term>Coxeter</term>
<term>Critical points</term>
<term>Different signs</term>
<term>English transl</term>
<term>Functional anal</term>
<term>Fundamental group</term>
<term>Hecke algebras</term>
<term>Lattice</term>
<term>Math</term>
<term>Matrix</term>
<term>Modular forms</term>
<term>Modular group</term>
<term>Monodromy</term>
<term>Monodromy group</term>
<term>Monodromy groups</term>
<term>Natural number</term>
<term>Normal form</term>
<term>Primitive covector</term>
<term>Primitive covectors</term>
<term>Princeton univ</term>
<term>Russian transl</term>
<term>Same orbit</term>
<term>Simple singularities</term>
<term>Singularity</term>
<term>Standard basis</term>
<term>Subgroup</term>
<term>Sublattice isomorphic</term>
<term>Symplectic group</term>
<term>Transl</term>
<term>Trivial action</term>
<term>Unimodular group</term>
<term>Wajnryb basis</term>
</keywords>
</textClass>
<langUsage><language ident="en">en</language>
</langUsage>
</profileDesc>
</teiHeader>
</TEI>
<istex><corpusName>iop</corpusName>
<keywords><teeft><json:string>singularity</json:string>
<json:string>monodromy</json:string>
<json:string>braid</json:string>
<json:string>subgroup</json:string>
<json:string>monodromy groups</json:string>
<json:string>transl</json:string>
<json:string>coxeter</json:string>
<json:string>same orbit</json:string>
<json:string>cartan</json:string>
<json:string>monodromy group</json:string>
<json:string>burau</json:string>
<json:string>matrix</json:string>
<json:string>anal</json:string>
<json:string>braid group</json:string>
<json:string>burau representation</json:string>
<json:string>english transl</json:string>
<json:string>standard basis</json:string>
<json:string>classical monodromy operator</json:string>
<json:string>russian transl</json:string>
<json:string>coloured braids</json:string>
<json:string>primitive covector</json:string>
<json:string>cartan matrix</json:string>
<json:string>functional anal</json:string>
<json:string>different signs</json:string>
<json:string>modular group</json:string>
<json:string>characteristic polynomial</json:string>
<json:string>wajnryb basis</json:string>
<json:string>primitive covectors</json:string>
<json:string>cosh cosh</json:string>
<json:string>fundamental group</json:string>
<json:string>lattice</json:string>
<json:string>math</json:string>
<json:string>trivial action</json:string>
<json:string>unimodular group</json:string>
<json:string>simple singularities</json:string>
<json:string>symplectic group</json:string>
<json:string>sublattice isomorphic</json:string>
<json:string>modular forms</json:string>
<json:string>princeton univ</json:string>
<json:string>normal form</json:string>
<json:string>natural number</json:string>
<json:string>critical points</json:string>
<json:string>hecke algebras</json:string>
<json:string>classical monodromy</json:string>
</teeft>
</keywords>
<author><json:item><name>G G Il'yuta</name>
<affiliations><json:string>Independent University of Moscow, Moscow, Russian Federation</json:string>
</affiliations>
</json:item>
</author>
<articleId><json:string>A05</json:string>
</articleId>
<arkIstex>ark:/67375/0T8-3DTKC3GN-D</arkIstex>
<language><json:string>eng</json:string>
</language>
<originalGenre><json:string>N/A</json:string>
</originalGenre>
<qualityIndicators><score>7.012</score>
<pdfWordCount>6370</pdfWordCount>
<pdfCharCount>29947</pdfCharCount>
<pdfVersion>1.2</pdfVersion>
<pdfPageCount>18</pdfPageCount>
<pdfPageSize>500 x 709 pts</pdfPageSize>
<refBibsNative>false</refBibsNative>
<abstractWordCount>1</abstractWordCount>
<abstractCharCount>0</abstractCharCount>
<keywordCount>0</keywordCount>
</qualityIndicators>
<title>On -monodromy groups of singularities</title>
<genre><json:string>other</json:string>
</genre>
<host><title>Izvestiya: Mathematics</title>
<language><json:string>unknown</json:string>
</language>
<issn><json:string>1064-5632</json:string>
</issn>
<eissn><json:string>1468-4810</json:string>
</eissn>
<volume>60</volume>
<issue>1</issue>
<pages><first>119</first>
<last>136</last>
</pages>
<genre><json:string>journal</json:string>
</genre>
</host>
<namedEntities><unitex><date><json:string>1996</json:string>
</date>
<geogName></geogName>
<orgName></orgName>
<orgName_funder></orgName_funder>
<orgName_provider></orgName_provider>
<persName><json:string>J. Mennicke</json:string>
<json:string>J. L. Brenner</json:string>
<json:string>S. Berman</json:string>
<json:string>N. Bourbaki</json:string>
<json:string>V. I. ArnoPd</json:string>
<json:string>C. Proof</json:string>
<json:string>R. A. Rankin</json:string>
<json:string>M. I. Knopp</json:string>
<json:string>C. Proposition</json:string>
<json:string>K. Wohlfahrt</json:string>
<json:string>Y. S. Lee</json:string>
<json:string>A. B. Givental</json:string>
<json:string>R. V. Moody</json:string>
<json:string>V. I. Arnol</json:string>
<json:string>I. V. Savel</json:string>
<json:string>B. Wajnryb</json:string>
<json:string>A. Proof</json:string>
<json:string>M. Newman</json:string>
<json:string>Two</json:string>
<json:string>I. Reiner</json:string>
<json:string>J. Algebra</json:string>
<json:string>W. Magnus</json:string>
<json:string>G. Il</json:string>
<json:string>R. C. Lyndon</json:string>
<json:string>S. V. Chmutov</json:string>
<json:string>M. Proof</json:string>
<json:string>J. Birman</json:string>
<json:string>R. Fricke</json:string>
<json:string>W. Feit</json:string>
<json:string>G. G. Il</json:string>
<json:string>F. Klein</json:string>
<json:string>To</json:string>
<json:string>E. Brieskorn</json:string>
<json:string>S. M. Gussein-Zadeh</json:string>
<json:string>W. A. M. Janssen</json:string>
<json:string>J. Moody</json:string>
<json:string>I. V. Dolgachev</json:string>
<json:string>G. Lusztig</json:string>
<json:string>J. Math</json:string>
<json:string>H. Wenzl</json:string>
<json:string>W. Ebeling</json:string>
<json:string>A. Peluso</json:string>
<json:string>Princeton Univ</json:string>
<json:string>S. Lang</json:string>
<json:string>A. N. Varchenko</json:string>
<json:string>Z. Proposition</json:string>
</persName>
<placeName><json:string>Leipzig</json:string>
<json:string>Utrecht</json:string>
<json:string>Moscow</json:string>
<json:string>Basel</json:string>
<json:string>York</json:string>
</placeName>
<ref_url></ref_url>
<ref_bibl><json:string>[4]</json:string>
<json:string>[34]</json:string>
<json:string>[18]</json:string>
<json:string>[6]</json:string>
<json:string>[22]</json:string>
<json:string>[8]</json:string>
<json:string>[28]</json:string>
<json:string>[1]</json:string>
<json:string>[32]</json:string>
<json:string>[27]</json:string>
<json:string>[3]</json:string>
<json:string>[20]</json:string>
<json:string>[5]</json:string>
<json:string>[15]</json:string>
<json:string>[30]</json:string>
<json:string>[7]</json:string>
<json:string>[14]</json:string>
<json:string>[9]</json:string>
<json:string>[2]</json:string>
<json:string>[13]</json:string>
<json:string>[19]</json:string>
</ref_bibl>
<bibl></bibl>
</unitex>
</namedEntities>
<ark><json:string>ark:/67375/0T8-3DTKC3GN-D</json:string>
</ark>
<categories><wos><json:string>1 - science</json:string>
<json:string>2 - mathematics</json:string>
</wos>
<scienceMetrix><json:string>1 - natural sciences</json:string>
<json:string>2 - mathematics & statistics</json:string>
<json:string>3 - general mathematics</json:string>
</scienceMetrix>
<scopus><json:string>1 - Physical Sciences</json:string>
<json:string>2 - Mathematics</json:string>
<json:string>3 - General Mathematics</json:string>
</scopus>
</categories>
<publicationDate>1996</publicationDate>
<copyrightDate>1996</copyrightDate>
<doi><json:string>10.1070/IM1996v060n01ABEH000064</json:string>
</doi>
<id>E03C8FE7ECE5BC20D590D138C45046266E69473C</id>
<score>1</score>
<fulltext><json:item><extension>pdf</extension>
<original>true</original>
<mimetype>application/pdf</mimetype>
<uri>https://api.istex.fr/document/E03C8FE7ECE5BC20D590D138C45046266E69473C/fulltext/pdf</uri>
</json:item>
<json:item><extension>zip</extension>
<original>false</original>
<mimetype>application/zip</mimetype>
<uri>https://api.istex.fr/document/E03C8FE7ECE5BC20D590D138C45046266E69473C/fulltext/zip</uri>
</json:item>
<istex:fulltextTEI uri="https://api.istex.fr/document/E03C8FE7ECE5BC20D590D138C45046266E69473C/fulltext/tei"><teiHeader><fileDesc><titleStmt><title level="a" type="main" xml:lang="en">On -monodromy groups of singularities</title>
<respStmt><resp>Références bibliographiques récupérées via GROBID</resp>
<name resp="ISTEX-API">ISTEX-API (INIST-CNRS)</name>
</respStmt>
</titleStmt>
<publicationStmt><authority>ISTEX</authority>
<publisher scheme="https://publisher-list.data.istex.fr">Institute Of Physics</publisher>
<pubPlace>Bristol</pubPlace>
<availability><licence><p>©, 1996 Russian Academy of Sciences, (DoM) and London Mathematical Society, Turpion Ltd</p>
</licence>
<p scheme="https://loaded-corpus.data.istex.fr/ark:/67375/XBH-4D4R3TJT-T">IOP</p>
</availability>
<date>1996</date>
</publicationStmt>
<notesStmt><note type="other" scheme="https://content-type.data.istex.fr/ark:/67375/XTP-7474895G-0">other</note>
<note type="journal" scheme="https://publication-type.data.istex.fr/ark:/67375/JMC-0GLKJH51-B">journal</note>
</notesStmt>
<sourceDesc><biblStruct type="inbook"><analytic><title level="a" type="main" xml:lang="en">On -monodromy groups of singularities</title>
<author xml:id="author-0000"><name type="person">G G Il'yuta</name>
<affiliation>Independent University of Moscow, Moscow, Russian Federation</affiliation>
</author>
<idno type="istex">E03C8FE7ECE5BC20D590D138C45046266E69473C</idno>
<idno type="ark">ark:/67375/0T8-3DTKC3GN-D</idno>
<idno type="DOI">10.1070/IM1996v060n01ABEH000064</idno>
<idno type="ecsID">IZV_60_1_A05</idno>
<idno type="article-id">A05</idno>
</analytic>
<monogr><title level="j">Izvestiya: Mathematics</title>
<idno type="pISSN">1064-5632</idno>
<idno type="eISSN">1468-4810</idno>
<idno type="serialID">1791450</idno>
<imprint><publisher>Institute Of Physics</publisher>
<pubPlace>Bristol</pubPlace>
<date type="published" when="1996-02-28"></date>
<biblScope unit="volume">60</biblScope>
<biblScope unit="issue">1</biblScope>
<biblScope unit="page" from="119">119</biblScope>
<biblScope unit="page" to="136">136</biblScope>
<biblScope unit="range">119-136</biblScope>
<biblScope unit="referenceNumber">42</biblScope>
</imprint>
</monogr>
</biblStruct>
</sourceDesc>
</fileDesc>
<profileDesc><creation><date>1996</date>
</creation>
<langUsage><language ident="en">en</language>
</langUsage>
</profileDesc>
<revisionDesc><change when="1996-02-28">Published</change>
<change xml:id="refBibs-istex" who="#ISTEX-API" when="2017-10-6">References added</change>
</revisionDesc>
</teiHeader>
</istex:fulltextTEI>
<json:item><extension>txt</extension>
<original>false</original>
<mimetype>text/plain</mimetype>
<uri>https://api.istex.fr/document/E03C8FE7ECE5BC20D590D138C45046266E69473C/fulltext/txt</uri>
</json:item>
</fulltext>
<metadata><istex:metadataXml wicri:clean="corpus iop not found" wicri:toSee="no header"><istex:xmlDeclaration>version="1.0" encoding="ISO-8859-1"</istex:xmlDeclaration>
<istex:docType SYSTEM="http://ej.iop.org/dtd/header.dtd" name="istex:docType"></istex:docType>
<istex:document><header><ident><issn>1064-5632</issn>
<volume>60</volume>
<issue>1</issue>
<artnum>A05</artnum>
<ecs>IZV_60_1_A05</ecs>
<ej1></ej1>
<ej2></ej2>
<serial>1791450</serial>
<inspec></inspec>
<pii></pii>
<doi>10.1070/IM1996v060n01ABEH000064</doi>
<attributes text_type="abs" refs="42" status="published" art_type="paper"></attributes>
<pages type="page" range="119-136" end="136" start="119"></pages>
<availability pel="f" superjournal="f" services="ej"></availability>
</ident>
<title><surtitle></surtitle>
<title_full lang="en">On <IMG SRC="tex_im_64_img1.gif" ALIGN="ABSMIDDLE" ALT="$ q$"></IMG>
-monodromy groups of singularities</title_full>
</title>
<authors position="top"><author affil="1">G G Il'yuta</author>
<affil id="1">Independent University of Moscow, Moscow, Russian Federation</affil>
<authors_toc>G G Il'yuta</authors_toc>
</authors>
<dates><date_cover readable="1996">1996-02-28</date_cover>
<date_history></date_history>
<date_online fulltext="2007-10-18" header="2007-10-18"></date_online>
<date_alert>2007-10-18</date_alert>
<date_modified checkedby="nemo">2010-05-12 13:27:00</date_modified>
<date_modified_history user="nemo" date="2010-05-12 13:27:00">copy ams codes to domex_msc: insert subject codes:domex_msc</date_modified_history>
<date_modified_history user="ajc" date="2007-10-18 14:58:27">cgi/release: Article released</date_modified_history>
<date_modified_history user="mer" date="2007-10-12 14:13:54">bin/incoming: New refs from .ref</date_modified_history>
<date_modified_history user="huw" date="2007-06-20 14:36:24">bin/incoming: New from .zip</date_modified_history>
</dates>
<text><fulltext pdf="IZV_60_1_A05.pdf"></fulltext>
<copyright_text>©, 1996 Russian Academy of Sciences, (DoM) and London Mathematical Society, Turpion Ltd</copyright_text>
</text>
</header>
<!-- F000! --></istex:document>
</istex:metadataXml>
<mods version="3.6"><titleInfo lang="en"><title>On -monodromy groups of singularities</title>
</titleInfo>
<titleInfo type="alternative" contentType="CDATA" lang="en"><title>On -monodromy groups of singularities</title>
</titleInfo>
<name type="personal"><namePart>G G Il'yuta</namePart>
<affiliation>Independent University of Moscow, Moscow, Russian Federation</affiliation>
<role><roleTerm type="text">author</roleTerm>
</role>
</name>
<typeOfResource>text</typeOfResource>
<genre type="other" displayLabel="N/A" authority="ISTEX" authorityURI="https://content-type.data.istex.fr" valueURI="https://content-type.data.istex.fr/ark:/67375/XTP-7474895G-0"></genre>
<originInfo><publisher>Institute Of Physics</publisher>
<place><placeTerm type="text">Bristol</placeTerm>
</place>
<dateIssued encoding="w3cdtf">1996-02-28</dateIssued>
<copyrightDate encoding="w3cdtf">1996</copyrightDate>
</originInfo>
<language><languageTerm type="code" authority="rfc3066">en</languageTerm>
<languageTerm type="code" authority="iso639-2b">eng</languageTerm>
</language>
<physicalDescription><note type="range">119-136</note>
<note type="referenceNumber">42</note>
</physicalDescription>
<relatedItem type="host"><titleInfo><title>Izvestiya: Mathematics</title>
</titleInfo>
<genre type="journal" authority="ISTEX" authorityURI="https://publication-type.data.istex.fr" valueURI="https://publication-type.data.istex.fr/ark:/67375/JMC-0GLKJH51-B">journal</genre>
<identifier type="ISSN">1064-5632</identifier>
<identifier type="eISSN">1468-4810</identifier>
<identifier type="serialID">1791450</identifier>
<part><date>1996</date>
<detail type="volume"><caption>vol.</caption>
<number>60</number>
</detail>
<detail type="issue"><caption>no.</caption>
<number>1</number>
</detail>
<extent unit="pages"><start>119</start>
<end>136</end>
</extent>
</part>
</relatedItem>
<identifier type="istex">E03C8FE7ECE5BC20D590D138C45046266E69473C</identifier>
<identifier type="ark">ark:/67375/0T8-3DTKC3GN-D</identifier>
<identifier type="DOI">10.1070/IM1996v060n01ABEH000064</identifier>
<identifier type="ecsID">IZV_60_1_A05</identifier>
<identifier type="ArticleID">A05</identifier>
<accessCondition type="use and reproduction" contentType="copyright">©, 1996 Russian Academy of Sciences, (DoM) and London Mathematical Society, Turpion Ltd</accessCondition>
<recordInfo><recordContentSource authority="ISTEX" authorityURI="https://loaded-corpus.data.istex.fr" valueURI="https://loaded-corpus.data.istex.fr/ark:/67375/XBH-4D4R3TJT-T">IOP</recordContentSource>
</recordInfo>
</mods>
<json:item><extension>json</extension>
<original>false</original>
<mimetype>application/json</mimetype>
<uri>https://api.istex.fr/document/E03C8FE7ECE5BC20D590D138C45046266E69473C/metadata/json</uri>
</json:item>
</metadata>
<serie></serie>
</istex>
</record>
Pour manipuler ce document sous Unix (Dilib)
EXPLOR_STEP=$WICRI_ROOT/Wicri/Mathematiques/explor/BourbakiV1/Data/Istex/Corpus
HfdSelect -h $EXPLOR_STEP/biblio.hfd -nk 002E03 | SxmlIndent | more
Ou
HfdSelect -h $EXPLOR_AREA/Data/Istex/Corpus/biblio.hfd -nk 002E03 | SxmlIndent | more
Pour mettre un lien sur cette page dans le réseau Wicri
{{Explor lien |wiki= Wicri/Mathematiques |area= BourbakiV1 |flux= Istex |étape= Corpus |type= RBID |clé= ISTEX:E03C8FE7ECE5BC20D590D138C45046266E69473C |texte= On -monodromy groups of singularities }}
![]() | This area was generated with Dilib version V0.6.33. | ![]() |