So there is no 朱熹平难题. It is better to check the facts
before talking somethings.
[1] MR2186981 (Review) Chen, Bing-Long; Fu, Xiao-Yong; Yin, Le; Zhu, Xi-Ping Sharp dimension estimates of holomorphic functions and rigidity. Trans. Amer. Math. Soc. 358 (2006), no. 4, 1435--1454 (electronic). (Reviewer: Peng Lu) 32Q30 (32Q10 32Q15)
[2] MR2154333 (2006e:53127) Chen, Bing-Long; Zhu, Xi-Ping Volume growth and curvature decay of positively curved Kähler manifolds. Q. J. Pure Appl. Math. 1 (2005), no. 1, 68--108. (Reviewer: James McCoy) 53C55 (53C21 53C44)
[3] MR2153028 (2006d:53079) Chen, Bing-Long; Tang, Siu-Hung; Zhu, Xi-Ping A uniformization theorem for complete non-compact Kähler surfaces with positive bisectional curvature. J. Differential Geom. 67 (2004), no. 3, 519--570. (Reviewer: Peng Lu) 53C44 (53C21)
[4] MR2143257 Zhu, Xi-Ping The Ricci flow on complete noncompact Kähler manifolds. Collected papers on Ricci flow, 525--538, Ser. Geom. Topol., 37, Int. Press, Somerville, MA, 2003. 53C44 (53C55)
[5] MR2033119 (2004j:53081) Cao, Huai-Dong; Chen, Bing-Long; Zhu, Xi-Ping Ricci flow on compact Kähler manifolds of positive bisectional curvature. C. R. Math. Acad. Sci. Paris 337 (2003), no. 12, 781--784. (Reviewer: Peng Lu) 53C44 (53C55)
[6] MR2005119 (2004f:53038) Chen, Bing-Long; Zhu, Xi-Ping On complete noncompact Kähler manifolds with positive bisectional curvature. Math. Ann. 327 (2003), no. 1, 1--23. (Reviewer: Man Chun Leung) 53C21 (32Q10 53C55)
[7] MR1931534 (2004f:53084) Zhu, Xi-Ping Lectures on mean curvature flows. AMS/IP Studies in Advanced Mathematics, 32. American Mathematical Society, Providence, RI; International Press, Somerville, MA, 2002. x+150 pp. ISBN: 0-8218-3311-1 (Reviewer: Oliver C. Schnürer) 53C44 (53C21)
[8] MR1926430 (2003g:53115) Chen, Bing-Long; Zhu, Xi-Ping A property of Kähler-Ricci solitons on complete complex surfaces. Geometry and nonlinear partial differential equations (Hangzhou, 2001), 5--12, AMS/IP Stud. Adv. Math., 29, Amer. Math. Soc., Providence, RI, 2002. (Reviewer: Peng Lu) 53C44 (32Q15 53C55)
[9] MR1894146 (2003b:53035) Chen, Bing-Long; Zhu, Xi-Ping A gap theorem for complete noncompact manifolds with nonnegative Ricci curvature. Comm. Anal. Geom. 10 (2002), no. 1, 217--239. (Reviewer: Shu-Yu Hsu) 53C21
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朱熹平难题
憨憨
朱熹平解决了庞加莱猜想，让中山大学的领导阶层着实高兴了一把，但同时
也给他们出了一系列的难题。
据悉，朱熹平教授用了大约5年时间来解决庞加莱猜想，而在这5年时间里，
没有发表一篇论文。在中大三年一次的聘任考核来临之际，朱教授在一个影响因
子并不高的数学杂志上（据说数学杂志的影响因子都不高）发表了一篇解决庞加
莱问题的"封顶之作"。不知道朱教授在进行考评的截止期还发表了几篇论文？当
自己考评自己时是把自己当作合格呢，还是不合格？当朱教授作为院长考评手下
的人的时候，是否还是遵照中大的规定按清点论文数来执行？
同样，中大的领导阶层也面临着一大堆难题。是对手下的老师都按朱熹平的
方式对待（据说中大领导对朱熹平院长格外宽容），要求他们都象朱教授一样勇
攀科学高峰（对人人作如此要求恐怕有点困难！）？还是按现在的方式给教师规
定三年内发表的论文数（人家朱教授可是花了五年时间才写一篇哦！）？是只规
定论文的质量（档次）呢，还是规定数量？要么就二者都规定，且以质量可以冲
抵数量，以数量可以冲抵质量（有点不太科学哦！没有遵照胡锦涛主席的科学发
展观！）？如果在三年考核期内给某教师下了不合格通知书（相当于判为"右派"
（比喻有点不恰当，sorry！）），而在第五年该教师解决了一个世界级难题，
校长大人又该如何处理呢？（给"右派""平反"并补发"工资"？！）