gtm164.additive number theory-the classical bases,melvyn b. nathanson

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1、GraduateTextsinMathematicsMelvynB.NathansonAdditiveNumberTheoryTheClassicalBasesSpringerGraduateTextsinMathematics164EditorialBoardS.AxlerF.W.GehringP.R.HalmosSpringerNewYorkBerlinHeidelbergBarcelonaBudapestHongKongLondonMilanParisSantaClaraSingaporeTokyoGraduateTextsinMathematicsITAK

2、EUTI/ZARING.IntroductiontoAxiomaticSet35WFRmFR.BanachAlgebrasandSeveralTheory.2nded.ComplexVariables.2nded.2OXTOBY.MeasureandCategory.2nded.36KELLEY/NAMIOKAElAL.LinearTopological3SCHAEFER.TopologicalVectorSpaces.Spaces.4HILTONISTAMMBACH.ACourseinHomological37MONK.MathematicalLogic.Alg

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6、gularities.48SACHS/WI.GeneralRelativityfor15BERBERIAN.LecturesinFunctionalAnalysisMathematicians.andOperatorTheory.49GRutBERG/WEiR.LinearGeometry.2nded.16WiNTER.'IheStructureofFields.50EDWARDS.Fermat'sLastTheorem.17ROSENBLATT.RandomProcesses.2nded.51KitNGENBERO.ACourseinDifferential18

7、HALMOS.MeasureTheory.Geometry.19HALMOS.AHilbertSpaceProblemBook.2nd52HARTSHORNE.AlgebraicGeometry.ed.53MANIN.ACourseinMathematicalLogic.20HUSEMOLLER.FibreBundles.3rded.54GRAVER/WATKINS.Combinatoricswith21HUMPHREYS.LinearAlgebraicGroups.EmphasisontheTheoryofGraphs.22BARNES/MACK.AnAlgeb

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