Normal bases of ray class fields over imaginary quadratic fields
| DC Field | Value | Language |
|---|---|---|
| dc.contributor.author | Jung, Ho-Yun | ko |
| dc.contributor.author | Koo, Ja-Kyung | ko |
| dc.contributor.author | Shin, Dong-Hwa | ko |
| dc.date.accessioned | 2013-03-12T11:50:01Z | - |
| dc.date.available | 2013-03-12T11:50:01Z | - |
| dc.date.created | 2012-08-23 | - |
| dc.date.created | 2012-08-23 | - |
| dc.date.issued | 2012-06 | - |
| dc.identifier.citation | MATHEMATISCHE ZEITSCHRIFT, v.271, no.1-2, pp.109 - 116 | - |
| dc.identifier.issn | 0025-5874 | - |
| dc.identifier.uri | http://hdl.handle.net/10203/102239 | - |
| dc.description.abstract | We develop a criterion for a normal basis (Theorem 2.4), and prove that the singular values of certain Siegel functions form normal bases of ray class fields over imaginary quadratic fields other than Q(root-1) and Q(root-3) (Theorem 4.2). This result would be an answer for the Lang-Schertz conjecture on a ray class field with modulus generated by an integer (>= 2) (Remark 4.3). | - |
| dc.language | English | - |
| dc.publisher | SPRINGER | - |
| dc.title | Normal bases of ray class fields over imaginary quadratic fields | - |
| dc.type | Article | - |
| dc.identifier.wosid | 000306343400007 | - |
| dc.identifier.scopusid | 2-s2.0-84861005279 | - |
| dc.type.rims | ART | - |
| dc.citation.volume | 271 | - |
| dc.citation.issue | 1-2 | - |
| dc.citation.beginningpage | 109 | - |
| dc.citation.endingpage | 116 | - |
| dc.citation.publicationname | MATHEMATISCHE ZEITSCHRIFT | - |
| dc.identifier.doi | 10.1007/s00209-011-0854-2 | - |
| dc.embargo.liftdate | 9999-12-31 | - |
| dc.embargo.terms | 9999-12-31 | - |
| dc.contributor.localauthor | Koo, Ja-Kyung | - |
| dc.type.journalArticle | Article | - |
| dc.subject.keywordAuthor | Class fields | - |
| dc.subject.keywordAuthor | Modular functions | - |
| dc.subject.keywordAuthor | Normal bases | - |
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