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- W2902566810 abstract "Our goal is to settle a faded problem, the Jacobian Conjecture $(CJ_n)$: If $f_1, cdots, f_n$ are elements in a polynomial ring $k[X_1, cdots, X_n]$over a field $k$ of characteristic zero such that $ det(partial f_i/ partialX_j) $ is a nonzero constant, then $k[f_1, cdots, f_n] = k[X_1, cdots, X_n]$. In addition, we raise some serious (or idiot) questions and some commentsabout its generalized versions appeared in [10], [2] and [18]. The existence ofthe counter-examples in them seems to be against our Main Result. But wedispute in Appendix B that their counter-examples contain some irrelevantarguments." @default.
- W2902566810 created "2018-12-11" @default.
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- W2902566810 date "2007-06-08" @default.
- W2902566810 modified "2023-09-27" @default.
- W2902566810 title "A Stroll around The Jacobian Conjecture" @default.
- W2902566810 hasPublicationYear "2007" @default.
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