1 / 12
文档名称:

PAPER - Bottazzini U - Algebraic Truths vs Geometric Fantasies, Weierstrass Response to Riemann (2003)(12s).pdf

格式:pdf   页数:12
下载后只包含 1 个 PDF 格式的文档,没有任何的图纸或源代码,查看文件列表

如果您已付费下载过本站文档,您可以点这里二次下载

PAPER - Bottazzini U - Algebraic Truths vs Geometric Fantasies, Weierstrass Response to Riemann (2003)(12s).pdf

上传人:kuo08091 2013/12/23 文件大小:0 KB

下载得到文件列表

PAPER - Bottazzini U - Algebraic Truths vs Geometric Fantasies, Weierstrass Response to Riemann (2003)(12s).pdf

文档介绍

文档介绍:arXiv: v1 1 May 2003
-al ******@ E-mail: 2002 ICM
Introduction

iatmnod aeaia nvri` iPlro i Ar via Palermo, Universit`a di matematica, di Dipartimento
ercapoc eandeetv ni h al eae o decades early the a until effective his remained theo between approach contradiction satisfactory “alg metric the a simple variables, build plex to founded conv several failed be his Weierstrass to of though had because Even functions approach analytic series of power theory “geometri the Riemann’s chose in he distrust stead, his motivate and fu were methods, principle, non-differentiable Riemann’s Dirichlet Weier continuous to of a counter-example Many of his this. example of his evidence including wi strong Weier correspondence provides of Schwarz Rieman unpublished background dent Weierstrass’ the work. been mathematical lectures. have his and to of seems goal functi functions Abelian plex and the t elliptic this being both Weierstrass, of ter foun to whole According arithmetical the of Abel lectures. on foundations build his way of in to systematic study it began a the present Weierstrass in to 1860s functions resp (1851) In early analytic thesis problem. the inversion his by Jacobi of in achievements, solution up the so and set to applie grals, he able essfully Riemann was that time he same methods claimed the about and At case, problem. hyper-elliptic the for lem
oiivrinpolm imn,Weierstrass. Riemann, problem, inversion cobi Phrases: and Classification: Keywords Subject Mathematics 2000
eesrs’Rsos oRiemann to Response Weierstrass’
nte15sWirtassceddi ovn h aoiinv Jacobi the solving in eeded Weierstrass 1850s the In
·
Vol.
GoercFantasies”: “Geometric
·
1–3
AgbacTruths”“Algebraic
bla nerl,Cmlxfnto hoy Ja- theory, plex integrals, Abelian
.Bottazzini U.
Abstract
vs

15,30-03. 01A55,
hrfi3,913Plro Italy. Palermo, 90123 34, chirafi
yhsciiimof criticism his by d
er rvddthe provided heory
dReansgeo- Riemann’s nd