1、南昌大學(xué)碩士學(xué)位論文G（2，4）中的常曲率全純2球面姓名：金苗苗申請(qǐng)學(xué)位級(jí)別：碩士專業(yè)：基礎(chǔ)數(shù)學(xué)指導(dǎo)教師：黎鎮(zhèn)琦20081211ABSTRACThtllispaper，westudyconstantcurvedholomorphic2spheresinG億矽andgiveacompleteproofforallanalyticexpressionof2。sphereswithconstantGauSsiancuⅣatureintheco
2、mplexGrassmannmanifoldG億剴InthefirstsectionwecnangeG但砂intoCP5byPlUckerembedding，thenp：S2專G(足，，1)callturnmt0aVeroneseembeddingAswewanttoprovethetheorem氏Proposition1、PT0posltlon2andL鋤ma3weregiveninthefirstsegmentInthesecond
3、partwefocusourattentiononholomorphicimmersionq)：S2jG(k，n)IncaseA，weproVedthatwhen妒containsatrivialsubbundleandthemapping伊isnot如ll，緲belongtoTheoremAIncaseBwhenrank(cp)=2，wegetdeg(cp)≥2byFrenetfomula0fG口，砂Thenweproceedsepa
