Asymptotic expansions for derivatives of stable laws
Identifieur interne : 000A75 ( Istex/Corpus ); précédent : 000A74; suivant : 000A76Asymptotic expansions for derivatives of stable laws
Auteurs : M. WiessnerSource :
- Periodica Mathematica Hungarica [ 0031-5303 ] ; 1990-12-01.
Abstract
Abstract: For the derivativesp (k)(x; α, γ) of the stable density of index α asymptotic formulae (of Plancherel Rotach type) are computed ask→∞ thereby exhibiting the detailed analytic structure for large orders of derivatives. Generalizing known results for the special case of the one-sided stable laws (O<α<1, γ=-α) the whole range for the index of stability and the asymmetry parameter γ is covered.
Url:
DOI: 10.1007/BF02352693
Links to Exploration step
ISTEX:C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7ALe document en format XML
<record><TEI wicri:istexFullTextTei="biblStruct"><teiHeader><fileDesc><titleStmt><title xml:lang="en">Asymptotic expansions for derivatives of stable laws</title><author><name sortKey="Wiessner, M" sort="Wiessner, M" uniqKey="Wiessner M" first="M." last="Wiessner">M. Wiessner</name><affiliation><mods:affiliation>Abteilung für Mathematik, Universität Trier, Postfach 3825, D-5500, Trier, W.-Germany</mods:affiliation></affiliation></author></titleStmt><publicationStmt><idno type="wicri:source">ISTEX</idno><idno type="RBID">ISTEX:C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A</idno><date when="1990" year="1990">1990</date><idno type="doi">10.1007/BF02352693</idno><idno type="url">https://api.istex.fr/document/C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A/fulltext/pdf</idno><idno type="wicri:Area/Istex/Corpus">000A75</idno><idno type="wicri:explorRef" wicri:stream="Istex" wicri:step="Corpus" wicri:corpus="ISTEX">000A75</idno></publicationStmt><sourceDesc><biblStruct><analytic><title level="a" type="main" xml:lang="en">Asymptotic expansions for derivatives of stable laws</title><author><name sortKey="Wiessner, M" sort="Wiessner, M" uniqKey="Wiessner M" first="M." last="Wiessner">M. Wiessner</name><affiliation><mods:affiliation>Abteilung für Mathematik, Universität Trier, Postfach 3825, D-5500, Trier, W.-Germany</mods:affiliation></affiliation></author></analytic><monogr></monogr><series><title level="j">Periodica Mathematica Hungarica</title><title level="j" type="abbrev">Period Math Hung</title><idno type="ISSN">0031-5303</idno><idno type="eISSN">1588-2829</idno><imprint><publisher>Kluwer Academic Publishers</publisher><pubPlace>Dordrecht</pubPlace><date type="published" when="1990-12-01">1990-12-01</date><biblScope unit="volume">21</biblScope><biblScope unit="issue">4</biblScope><biblScope unit="page" from="281">281</biblScope><biblScope unit="page" to="301">301</biblScope></imprint><idno type="ISSN">0031-5303</idno></series><idno type="istex">C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A</idno><idno type="DOI">10.1007/BF02352693</idno><idno type="ArticleID">BF02352693</idno><idno type="ArticleID">Art4</idno></biblStruct></sourceDesc><seriesStmt><idno type="ISSN">0031-5303</idno></seriesStmt></fileDesc><profileDesc><textClass></textClass><langUsage><language ident="en">en</language></langUsage></profileDesc></teiHeader><front><div type="abstract" xml:lang="en">Abstract: For the derivativesp (k)(x; α, γ) of the stable density of index α asymptotic formulae (of Plancherel Rotach type) are computed ask→∞ thereby exhibiting the detailed analytic structure for large orders of derivatives. Generalizing known results for the special case of the one-sided stable laws (O<α<1, γ=-α) the whole range for the index of stability and the asymmetry parameter γ is covered.</div></front></TEI><istex><corpusName>springer</corpusName><author><json:item><name>M. Wiessner</name><affiliations><json:string>Abteilung für Mathematik, Universität Trier, Postfach 3825, D-5500, Trier, W.-Germany</json:string></affiliations></json:item></author><articleId><json:string>BF02352693</json:string><json:string>Art4</json:string></articleId><language><json:string>eng</json:string></language><originalGenre><json:string>OriginalPaper</json:string></originalGenre><abstract>Abstract: For the derivativesp (k)(x; α, γ) of the stable density of index α asymptotic formulae (of Plancherel Rotach type) are computed ask→∞ thereby exhibiting the detailed analytic structure for large orders of derivatives. Generalizing known results for the special case of the one-sided stable laws (O>α>1, γ=-α) the whole range for the index of stability and the asymmetry parameter γ is covered.</abstract><qualityIndicators><score>4.346</score><pdfVersion>1.3</pdfVersion><pdfPageSize>467.84 x 676.56 pts</pdfPageSize><refBibsNative>false</refBibsNative><keywordCount>0</keywordCount><abstractCharCount>403</abstractCharCount><pdfWordCount>3590</pdfWordCount><pdfCharCount>21443</pdfCharCount><pdfPageCount>21</pdfPageCount><abstractWordCount>63</abstractWordCount></qualityIndicators><title>Asymptotic expansions for derivatives of stable laws</title><refBibs><json:item><author><json:item><name>Beristr~m </name></json:item><json:item><name>H </name></json:item></author><host><volume>2</volume><pages><last>378</last><first>376</first></pages><author></author><title>Arkiv fijr M&em&k</title><publicationDate>1962</publicationDate></host><title>Some expansions of stable diitributions</title><publicationDate>1962</publicationDate></json:item><json:item><author><json:item><name>B~zer </name></json:item><json:item><name>P,L Und</name></json:item><json:item><name>Nessel </name></json:item><json:item><name>R,J </name></json:item></author><host><volume>58</volume><pages><last>23</last><first>1</first></pages><author></author><title>Fourier Andyeie and Approximdim MR</title><publicationDate>1971</publicationDate></host><publicationDate>1971</publicationDate></json:item><json:item><host><pages><last>219</last><first>2</first></pages><author><json:item><name>Feller </name></json:item><json:item><name>W </name></json:item></author><title>An Introduction to Probability Theory and its Applications</title><publicationDate>1971</publicationDate></host></json:item><json:item><author><json:item><name>Gawronski </name></json:item><json:item><name>W </name></json:item></author><host><volume>12</volume><pages><last>242</last><first>230</first></pages><author></author><title>Ann. Probability</title><publicationDate>1984</publicationDate></host><title>On the bell-shape of stable densities</title><publicationDate>1984</publicationDate></json:item><json:item><author><json:item><name>Gawronski </name></json:item><json:item><name>W </name></json:item></author><host><volume>16</volume><pages><last>1364</last><first>1348</first></pages><author></author><title>Ann. Probability</title><publicationDate>1988</publicationDate></host><title>Asymptotic forms for the derivatives of one-sided stable laws</title><publicationDate>1988</publicationDate></json:item><json:item><host><pages><first>1722</first></pages><author><json:item><name>Gneden~o </name></json:item><json:item><name>B,V Und</name></json:item><json:item><name>Kolyogoroff </name></json:item><json:item><name>A,N </name></json:item></author><title>Limit Distributions for Sums of Inde- pendent Random Variables</title><publicationDate>1968</publicationDate></host></json:item><json:item><author><json:item><name>Hall </name></json:item><json:item><name>P </name></json:item></author><host><volume>2</volume><pages><last>371</last><first>30</first></pages><author></author><title>J. London. Math. sot</title><publicationDate>1971</publicationDate></host><title>On unimodality and rates of convergence of stable laws</title><publicationDate>1971</publicationDate></json:item><json:item><author><json:item><name>Ibragimov </name></json:item><json:item><name>I,A Und</name></json:item><json:item><name>Linnik </name></json:item><json:item><name>Y,V </name></json:item></author><host><author></author><title>Independent and Stationary Sequences of Random Vakzbles. Wolters-Noordhoff</title><publicationDate>1971</publicationDate></host><publicationDate>1971</publicationDate></json:item><json:item><host><pages><first>204</first></pages><author><json:item><name>E Lu~acs</name></json:item></author><title>Characteristic Functions</title><publicationDate>1970</publicationDate></host></json:item><json:item><host><pages><first>8655</first></pages><author><json:item><name>Olver </name></json:item><json:item><name>F,W J </name></json:item></author><title>Aeymptotics and Special #'un&ions</title><publicationDate>1974</publicationDate></host></json:item><json:item><host><pages><first>9335</first></pages><author><json:item><name>Petrov </name></json:item><json:item><name>V,V </name></json:item></author><title>Sums of independent random variables</title><publicationDate>1975</publicationDate></host></json:item><json:item><author><json:item><name>P~lya </name></json:item><json:item><name>G Und</name></json:item><json:item><name>Szegb </name></json:item><json:item><name>G </name></json:item></author><host><volume>219</volume><pages><first>00003</first></pages><author></author><title>ZbZ</title><publicationDate>1971</publicationDate></host><title>Aufgaben und Lehrsiitze au8 der Analysis</title><publicationDate>1971</publicationDate></json:item><json:item><author><json:item><name>Sato </name></json:item><json:item><name>K Und</name></json:item><json:item><name>Yamaz~to </name></json:item><json:item><name>M </name></json:item></author><host><volume>43</volume><pages><last>308</last><first>273</first></pages><issue>58</issue><author></author><title>Gebiete MR</title><publicationDate>1978</publicationDate></host><title>On distribution functions of Class L, Z. Wahrschein- lichkeitetheorie verw</title><publicationDate>1978</publicationDate></json:item><json:item><author><json:item><name>Skorohod </name></json:item><json:item><name>A,V </name></json:item></author><host><volume>1</volume><pages><last>161</last><first>157</first></pages><author></author><title>In Selected Trans. Math. Statist. Probab. Amer. Math. Sot.. Providence</title><publicationDate>19561</publicationDate></host><title>Asymptotic formulas for stable distribution laws</title><publicationDate>19561</publicationDate></json:item><json:item><author><json:item><name>Szecg </name></json:item><json:item><name>G </name></json:item></author><host><volume>23</volume><pages><first>74</first></pages><issue>5</issue><author></author><title>Orthogonal Polynomials, Amer. Math. Sot., Colloqu. Publ. Amer. Math. Sot</title><publicationDate>1975</publicationDate></host><publicationDate>1975</publicationDate></json:item><json:item><host><author><json:item><name>T~,F G Fuunzioni Ipergeometriche Confluenti</name></json:item><json:item><name> Cremonese</name></json:item></author><publicationDate>1954</publicationDate></host></json:item><json:item><host><pages><first>5860</first></pages><author><json:item><name>Tricomi </name></json:item><json:item><name>F,G </name></json:item></author><title>Vorlesungen iiber OrthogonaZreihen</title><publicationDate>1970</publicationDate></host></json:item><json:item><author><json:item><name>Yamazato </name></json:item><json:item><name>M </name></json:item></author><host><volume>6</volume><pages><last>531</last><first>523</first></pages><issue>58</issue><author></author><title>Ann. Probability MR</title><publicationDate>1978</publicationDate></host><title>Unimodality of infinitely divisible distribution functions of class L</title><publicationDate>1978</publicationDate></json:item><json:item><author><json:item><name>Zolotarev,V M </name></json:item></author><host><author></author><title>Theorw Probab. . - Appz</title></host><title>Mellin-Stieltiestransformsin mobabilitvtheorv</title></json:item><json:item><author><json:item><name>Zolotarev </name></json:item><json:item><name>V,M </name></json:item></author><host><author></author><title>SelectedTrans</title></host><title>On representation ofsteblelaws byintegrals</title></json:item><json:item><author></author><host><pages><last>88</last><first>84</first></pages><author></author><title>Amer. Math. Sot</title><publicationDate>1966</publicationDate></host><publicationDate>1966</publicationDate></json:item><json:item><author><json:item><name>Zolotarev </name></json:item><json:item><name>V,M </name></json:item></author><host><volume>65</volume><pages><last>002</last><first>60</first></pages><issue>28</issue><author></author><title>Amer. Math. Sot., Providence, R. I. MM</title><publicationDate>1986</publicationDate></host><title>One dimensional stable distributions, Translations of Mathe- matical monographs</title><publicationDate>1986</publicationDate></json:item></refBibs><genre><json:string>research-article</json:string></genre><host><volume>21</volume><pages><last>301</last><first>281</first></pages><issn><json:string>0031-5303</json:string></issn><issue>4</issue><subject><json:item><value>Mathematics, general</value></json:item></subject><journalId><json:string>10998</json:string></journalId><genre><json:string>journal</json:string></genre><language><json:string>unknown</json:string></language><eissn><json:string>1588-2829</json:string></eissn><title>Periodica Mathematica Hungarica</title><publicationDate>1990</publicationDate><copyrightDate>1990</copyrightDate></host><categories><wos><json:string>science</json:string><json:string>mathematics, applied</json:string><json:string>mathematics</json:string></wos><scienceMetrix><json:string>natural sciences</json:string><json:string>mathematics & statistics</json:string><json:string>general mathematics</json:string></scienceMetrix></categories><publicationDate>1990</publicationDate><copyrightDate>1990</copyrightDate><doi><json:string>10.1007/BF02352693</json:string></doi><id>C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A</id><score>0.62343025</score><fulltext><json:item><extension>pdf</extension><original>true</original><mimetype>application/pdf</mimetype><uri>https://api.istex.fr/document/C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A/fulltext/pdf</uri></json:item><json:item><extension>zip</extension><original>false</original><mimetype>application/zip</mimetype><uri>https://api.istex.fr/document/C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A/fulltext/zip</uri></json:item><istex:fulltextTEI uri="https://api.istex.fr/document/C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A/fulltext/tei"><teiHeader><fileDesc><titleStmt><title level="a" type="main" xml:lang="en">Asymptotic expansions for derivatives of stable laws</title><respStmt><resp>Références bibliographiques récupérées via GROBID</resp><name resp="ISTEX-API">ISTEX-API (INIST-CNRS)</name></respStmt><respStmt><resp>Références bibliographiques récupérées via GROBID</resp><name resp="ISTEX-API">ISTEX-API (INIST-CNRS)</name></respStmt></titleStmt><publicationStmt><authority>ISTEX</authority><publisher>Kluwer Academic Publishers</publisher><pubPlace>Dordrecht</pubPlace><availability><p>Akadémiai Kiadó, 1990</p></availability><date>1988-08-28</date></publicationStmt><sourceDesc><biblStruct type="inbook"><analytic><title level="a" type="main" xml:lang="en">Asymptotic expansions for derivatives of stable laws</title><author xml:id="author-1"><persName><forename type="first">M.</forename><surname>Wiessner</surname></persName><affiliation>Abteilung für Mathematik, Universität Trier, Postfach 3825, D-5500, Trier, W.-Germany</affiliation></author></analytic><monogr><title level="j">Periodica Mathematica Hungarica</title><title level="j" type="abbrev">Period Math Hung</title><idno type="journal-ID">10998</idno><idno type="pISSN">0031-5303</idno><idno type="eISSN">1588-2829</idno><idno type="issue-article-count">6</idno><idno type="volume-issue-count">4</idno><imprint><publisher>Kluwer Academic Publishers</publisher><pubPlace>Dordrecht</pubPlace><date type="published" when="1990-12-01"></date><biblScope unit="volume">21</biblScope><biblScope unit="issue">4</biblScope><biblScope unit="page" from="281">281</biblScope><biblScope unit="page" to="301">301</biblScope></imprint></monogr><idno type="istex">C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A</idno><idno type="DOI">10.1007/BF02352693</idno><idno type="ArticleID">BF02352693</idno><idno type="ArticleID">Art4</idno></biblStruct></sourceDesc></fileDesc><profileDesc><creation><date>1988-08-28</date></creation><langUsage><language ident="en">en</language></langUsage><abstract xml:lang="en"><p>Abstract: For the derivativesp (k)(x; α, γ) of the stable density of index α asymptotic formulae (of Plancherel Rotach type) are computed ask→∞ thereby exhibiting the detailed analytic structure for large orders of derivatives. Generalizing known results for the special case of the one-sided stable laws (O<α<1, γ=-α) the whole range for the index of stability and the asymmetry parameter γ is covered.</p></abstract><textClass><keywords scheme="Journal Subject"><list><head>Mathematics</head><item><term>Mathematics, general</term></item></list></keywords></textClass></profileDesc><revisionDesc><change when="1988-08-28">Created</change><change when="1990-12-01">Published</change><change xml:id="refBibs-istex" who="#ISTEX-API" when="2016-11-22">References added</change><change xml:id="refBibs-istex" who="#ISTEX-API" when="2017-01-20">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/C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A/fulltext/txt</uri></json:item></fulltext><metadata><istex:metadataXml wicri:clean="Springer, Publisher found" wicri:toSee="no header"><istex:xmlDeclaration>version="1.0" encoding="UTF-8"</istex:xmlDeclaration><istex:docType PUBLIC="-//Springer-Verlag//DTD A++ V2.4//EN" URI="http://devel.springer.de/A++/V2.4/DTD/A++V2.4.dtd" name="istex:docType"></istex:docType><istex:document><Publisher><PublisherInfo><PublisherName>Kluwer Academic Publishers</PublisherName><PublisherLocation>Dordrecht</PublisherLocation></PublisherInfo><Journal><JournalInfo JournalProductType="ArchiveJournal" NumberingStyle="Unnumbered"><JournalID>10998</JournalID><JournalPrintISSN>0031-5303</JournalPrintISSN><JournalElectronicISSN>1588-2829</JournalElectronicISSN><JournalTitle>Periodica Mathematica Hungarica</JournalTitle><JournalAbbreviatedTitle>Period Math Hung</JournalAbbreviatedTitle><JournalSubjectGroup><JournalSubject Type="Primary">Mathematics</JournalSubject><JournalSubject Type="Secondary">Mathematics, general</JournalSubject></JournalSubjectGroup></JournalInfo><Volume><VolumeInfo TocLevels="0" VolumeType="Regular"><VolumeIDStart>21</VolumeIDStart><VolumeIDEnd>21</VolumeIDEnd><VolumeIssueCount>4</VolumeIssueCount></VolumeInfo><Issue IssueType="Regular"><IssueInfo TocLevels="0"><IssueIDStart>4</IssueIDStart><IssueIDEnd>4</IssueIDEnd><IssueArticleCount>6</IssueArticleCount><IssueHistory><CoverDate><Year>1990</Year><Month>12</Month></CoverDate></IssueHistory><IssueCopyright><CopyrightHolderName>Akadémiai Kiadó</CopyrightHolderName><CopyrightYear>1990</CopyrightYear></IssueCopyright></IssueInfo><Article ID="Art4"><ArticleInfo ArticleType="OriginalPaper" ContainsESM="No" Language="En" NumberingStyle="Unnumbered" TocLevels="0"><ArticleID>BF02352693</ArticleID><ArticleDOI>10.1007/BF02352693</ArticleDOI><ArticleSequenceNumber>4</ArticleSequenceNumber><ArticleTitle Language="En">Asymptotic expansions for derivatives of stable laws</ArticleTitle><ArticleFirstPage>281</ArticleFirstPage><ArticleLastPage>301</ArticleLastPage><ArticleHistory><RegistrationDate><Year>2006</Year><Month>2</Month><Day>28</Day></RegistrationDate><Received><Year>1988</Year><Month>8</Month><Day>28</Day></Received></ArticleHistory><ArticleCopyright><CopyrightHolderName>Akadémiai Kiadó</CopyrightHolderName><CopyrightYear>1990</CopyrightYear></ArticleCopyright><ArticleGrants Type="Regular"><MetadataGrant Grant="OpenAccess"></MetadataGrant><AbstractGrant Grant="OpenAccess"></AbstractGrant><BodyPDFGrant Grant="Restricted"></BodyPDFGrant><BodyHTMLGrant Grant="Restricted"></BodyHTMLGrant><BibliographyGrant Grant="Restricted"></BibliographyGrant><ESMGrant Grant="Restricted"></ESMGrant></ArticleGrants><ArticleContext><JournalID>10998</JournalID><VolumeIDStart>21</VolumeIDStart><VolumeIDEnd>21</VolumeIDEnd><IssueIDStart>4</IssueIDStart><IssueIDEnd>4</IssueIDEnd></ArticleContext></ArticleInfo><ArticleHeader><AuthorGroup><Author AffiliationIDS="Aff1"><AuthorName DisplayOrder="Western"><GivenName>M.</GivenName><FamilyName>Wiessner</FamilyName></AuthorName></Author><Affiliation ID="Aff1"><OrgDivision>Abteilung für Mathematik</OrgDivision><OrgName>Universität Trier</OrgName><OrgAddress><Postbox>Postfach 3825</Postbox><Postcode>D-5500</Postcode><City>Trier</City><Country>W.-Germany</Country></OrgAddress></Affiliation></AuthorGroup><Abstract ID="Abs1" Language="En"><Heading>Abstract</Heading><Para>For the derivatives<Emphasis Type="Italic">p</Emphasis><Superscript>(k)</Superscript>(x; α, γ) of the stable density of index α asymptotic formulae (of Plancherel Rotach type) are computed as<Emphasis Type="Italic">k</Emphasis>→∞ thereby exhibiting the detailed analytic structure for large orders of derivatives. Generalizing known results for the special case of the one-sided stable laws (<Emphasis Type="Italic">O</Emphasis><α<1, γ=-α) the whole range for the index of stability and the asymmetry parameter γ is covered.</Para></Abstract><KeywordGroup Language="En"><Heading>AMS 1980 subject classifications</Heading><Keyword>60E07</Keyword><Keyword>60E10</Keyword><Keyword>33A65</Keyword><Keyword>33A70</Keyword></KeywordGroup><KeywordGroup Language="En"><Heading>Key words and phrases</Heading><Keyword>Stable laws</Keyword><Keyword>derivatives</Keyword><Keyword>asymptotic expansions</Keyword><Keyword>saddle point method</Keyword><Keyword>formulae of Plancherel-Rotach type</Keyword></KeywordGroup><ArticleNote Type="Misc"><SimplePara>This paper contains the main results of a thesis accepted by the Fachbereich IV der Universität Trier.</SimplePara></ArticleNote></ArticleHeader><NoBody></NoBody></Article></Issue></Volume></Journal></Publisher></istex:document></istex:metadataXml><mods version="3.6"><titleInfo lang="en"><title>Asymptotic expansions for derivatives of stable laws</title></titleInfo><titleInfo type="alternative" contentType="CDATA" lang="en"><title>Asymptotic expansions for derivatives of stable laws</title></titleInfo><name type="personal"><namePart type="given">M.</namePart><namePart type="family">Wiessner</namePart><affiliation>Abteilung für Mathematik, Universität Trier, Postfach 3825, D-5500, Trier, W.-Germany</affiliation><role><roleTerm type="text">author</roleTerm></role></name><typeOfResource>text</typeOfResource><genre type="research-article" displayLabel="OriginalPaper"></genre><originInfo><publisher>Kluwer Academic Publishers</publisher><place><placeTerm type="text">Dordrecht</placeTerm></place><dateCreated encoding="w3cdtf">1988-08-28</dateCreated><dateIssued encoding="w3cdtf">1990-12-01</dateIssued><copyrightDate encoding="w3cdtf">1990</copyrightDate></originInfo><language><languageTerm type="code" authority="rfc3066">en</languageTerm><languageTerm type="code" authority="iso639-2b">eng</languageTerm></language><physicalDescription><internetMediaType>text/html</internetMediaType></physicalDescription><abstract lang="en">Abstract: For the derivativesp (k)(x; α, γ) of the stable density of index α asymptotic formulae (of Plancherel Rotach type) are computed ask→∞ thereby exhibiting the detailed analytic structure for large orders of derivatives. Generalizing known results for the special case of the one-sided stable laws (O<α<1, γ=-α) the whole range for the index of stability and the asymmetry parameter γ is covered.</abstract><relatedItem type="host"><titleInfo><title>Periodica Mathematica Hungarica</title></titleInfo><titleInfo type="abbreviated"><title>Period Math Hung</title></titleInfo><genre type="journal" displayLabel="Archive Journal"></genre><originInfo><dateIssued encoding="w3cdtf">1990-12-01</dateIssued><copyrightDate encoding="w3cdtf">1990</copyrightDate></originInfo><subject><genre>Mathematics</genre><topic>Mathematics, general</topic></subject><identifier type="ISSN">0031-5303</identifier><identifier type="eISSN">1588-2829</identifier><identifier type="JournalID">10998</identifier><identifier type="IssueArticleCount">6</identifier><identifier type="VolumeIssueCount">4</identifier><part><date>1990</date><detail type="volume"><number>21</number><caption>vol.</caption></detail><detail type="issue"><number>4</number><caption>no.</caption></detail><extent unit="pages"><start>281</start><end>301</end></extent></part><recordInfo><recordOrigin>Akadémiai Kiadó, 1990</recordOrigin></recordInfo></relatedItem><identifier type="istex">C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A</identifier><identifier type="DOI">10.1007/BF02352693</identifier><identifier type="ArticleID">BF02352693</identifier><identifier type="ArticleID">Art4</identifier><accessCondition type="use and reproduction" contentType="copyright">Akadémiai Kiadó, 1990</accessCondition><recordInfo><recordContentSource>SPRINGER</recordContentSource><recordOrigin>Akadémiai Kiadó, 1990</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 000A75 | SxmlIndent | more
Ou
HfdSelect -h $EXPLOR_AREA/Data/Istex/Corpus/biblio.hfd -nk 000A75 | 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:C9B06AAFC348CCB9F557CD13CCAC02B64BEA8E7A
|texte= Asymptotic expansions for derivatives of stable laws
}}
| This area was generated with Dilib version V0.6.31. |  |