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DETERMINANT EXPRESSIONS FOR HYPERELLIPTIC FUNCTIONS IN GENUS(16)

发布时间:2021-06-05   来源:未知    
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Let #(u) and #(u) be the usual functions in the theory of elliptic functions. The following two formulae were found in the nineteenth-century. First one is

16 YOSHIHIROONISHI

References

1.H.F.Baker,Abelianfunctions—Abel’stheoremandthealliedtheoryincludingthetheoryofthethetafunctions—,(CambridgeUniv.Press,1897;reprint,1995).

2.H.F.Baker,‘Onthehyperellipticsigmafunctions’,Amer.J.ofMath.20(1898),301-384.

3.H.F.Baker,‘Onasystemofdi erentialequationsleadingtoperiodicfunctions’,Actamath.27(1903),135-156.

4.F.Brioschi,‘Surquelquesformulespourlamultiplicationdesfonctionselliptiques’,C.R.Acad.Sci.Paris59(1864),769-775.

5.D.G.Cantor,‘Ontheanalogueofthedivisionpolynomialsforhyperellipticcurves’,J.reineangew.Math.447(1994),91-145.

6.J.Fay,ThetafunctionsonRiemannsurfaces,LectureNotesinMath.,352,(Springer-Verlag,Berlin,1973).

7.F.G.FrobeniusandL.Stickelberger,‘ZurTheoriederelliptischenFunctionen’,J.reineangew.Math.83(1877),175–179.

8.D.Grant,‘AgeneralizationofaformulaofEisenstein’,Proc.LondonMath.Soc.62(1991),121–132.

9.L.Kiepert,‘WirklicheAusf¨uhrungderganzzahligenMultiplikationderelliptichenFunktio-nen’,J.reineangew.Math.76(1873),21–33.

10.S.MatsutaniandY.Onishi,‘Determinantexpressionforhyperellipticfunctions’,withAp-

pendixbyS.Matsutani,Preprint,(2001),/abs/math.NT/0105189.

11.D.Mumford,Abelianvarieties,(OxfordUniv.Press,1985).

12.Y.Onishi,‘Complexmultiplicationformulaeforhyperellipticcurvesofgenusthree’,(thecorrectionisavailablefromhttp://jinsha.iwate-u.ac.jp/kankyou/onishi/sup.ps),TokyoJ.Math.21(1998),381–431.

13.Y.Onishi,‘DeterminantexpressionsforAbelianfunctionsingenustwo’,Preprint,(2000),/abs/math.NT/0105188.

FacultyofHumanitiesandSocialSciences

IwateUniversity

Morioka

020-8550

Japan

onishi@iwate-u.ac.jp

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