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010   $a1-4008-8166-8
024 7 $a10.1515/9781400881666
035   $a(CKB)3710000000620070
035   $a(MiAaPQ)EBC4738547
035   $a(DE-B1597)467911
035   $a(OCoLC)979743243
035   $a(DE-B1597)9781400881666
035   $a(EXLCZ)993710000000620070
100   $a20190708d2016      fg              
101 0 $aeng
135   $aurcnu||||||||
181   $2rdacontent
182   $2rdamedia
183   $2rdacarrier
200 10$aLectures on Modular Forms. (AM-48), Volume 48 /$fRobert C. Gunning
210  1$aPrinceton, NJ : $cPrinceton University Press, $d[2016]
210  4$d©1962
215   $a1 online resource (108 pages) $cillustrations
225 0 $aAnnals of Mathematics Studies ;$v267
311   $a0-691-07995-1 
320   $aIncludes bibliographical references at the end of each chapters.
327   $tFrontmatter -- $tINTRODUCTION / $rGunning, R . C . -- $tCONTENTS -- $tCHAPTER I. GEOMETRICAL BACKGROUND -- $tCHAPTER II. MODULAR FORMS -- $tCHAPTER III. POINCARÉ SERIES -- $tCHAPTER IV. EISENSTEIN SERIES -- $tCHAPTER V. MODULAR CORRESPONDENCES -- $tCHAPTER VI. QUADRATIC FORMS
330   $aNew interest in modular forms of one complex variable has been caused chiefly by the work of Selberg and of Eichler. But there has been no introductory work covering the background of these developments. H. C. Gunning's book surveys techniques and problems; only the simpler cases are treated-modular forms of even weights without multipliers, the principal congruence subgroups, and the Hecke operators for the full modular group alone.
410  0$aAnnals of mathematics studies ;$vNumber 48.
606   $aForms, Modular
606   $aModular functions
610   $aAutomorphism.
610   $aBig O notation.
610   $aCalculation.
610   $aChain rule.
610   $aChange of variables.
610   $aCoefficient.
610   $aCompact Riemann surface.
610   $aCompact space.
610   $aCompactification (mathematics).
610   $aCusp form.
610   $aDifferential form.
610   $aDimension (vector space).
610   $aEisenstein series.
610   $aEllipse.
610   $aEquivalence class.
610   $aEquivalence relation.
610   $aEuler characteristic.
610   $aFourier series.
610   $aFundamental domain.
610   $aGeometry.
610   $aHilbert space.
610   $aInteger.
610   $aLinear combination.
610   $aLinear fractional transformation.
610   $aLinear map.
610   $aLinear subspace.
610   $aLocal coordinates.
610   $aMeromorphic function.
610   $aModular form.
610   $aModular group.
610   $aNeighbourhood (mathematics).
610   $aQuadratic form.
610   $aQuotient group.
610   $aQuotient space (topology).
610   $aRequirement.
610   $aRiemann sphere.
610   $aRiemann surface.
610   $aScientific notation.
610   $aStrong topology.
610   $aSubgroup.
610   $aSummation.
610   $aTheorem.
610   $aUniformization theorem.
610   $aUpper half-plane.
610   $aVector space.
615  0$aForms, Modular.
615  0$aModular functions.
676   $a512.87
686   $aSK 180$2rvk
700   $aGunning$b Robert C., $041063
702   $aGunning$b R . C ., $4ctb$4https://id.loc.gov/vocabulary/relators/ctb
801  0$bDE-B1597
801  1$bDE-B1597
906   $aBOOK
912   $a9910154753603321
996   $aLectures on Modular Forms. (AM-48), Volume 48$92788039
997   $aUNINA