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jacobian conjecture造句

"jacobian conjecture"是什么意思   

例句與造句

  1. The Jacobian conjecture is quite naturally posed in that setting.
  2. Kontsevich in 2007, showed that the Dixmier conjecture is stably equivalent to the Jacobian conjecture.
  3. In consequence, the Jacobian conjecture is true either for all fields of characteristic 0 or for none.
  4. The Jacobian conjecture is notorious for the large number of attempted proofs that turned out to contain subtle errors.
  5. The Jacobian conjecture is number 16 in Stephen Smale's 1998 list of Mathematical Problems for the Next Century.
  6. It's difficult to find jacobian conjecture in a sentence. 用jacobian conjecture造句挺難的
  7. It is well-known that the Dixmier conjecture implies the Jacobian conjecture ( see Bass et al 1982 ).
  8. In mathematics, the "'Jacobian conjecture "'is a celebrated problem on polynomials in several variables.
  9. proved that if the Jacobian conjecture is false, then it has a counterexample with integer coefficients and Jacobian determinant 1.
  10. The strong real Jacobian conjecture was that a real polynomial map with a nowhere vanishing Jacobian determinant has a smooth global inverse.
  11. The obvious analogue of the Jacobian conjecture fails if " k " has characteristic " p " > 0 even for 1 variable.
  12. However, suggested extending the Jacobian conjecture to characteristic by adding the hypothesis that " p " does not divide the degree of the field extension.
  13. Studying the Weyl algebra can lead to information about affine space : The Dixmier conjecture about the Weyl algebra is equivalent to the Jacobian conjecture about affine space.
  14. The higher dimensional case is believed to be true, and is known as the Jacobian conjecture . talk ) 11 : 14, 28 September 2011 ( UTC)
  15. Conversely, it is shown by Yoshifumi Tsuchimoto ( 2005 ), and independently by, that the Jacobian conjecture for 2N variables implies the Dixmier conjecture for N dimension.
  16. In particular, the function has locally in the neighborhood of a point an inverse function that is differentiable if and only if the Jacobian determinant is nonzero at ( see Jacobian conjecture ).
  17. 更多例句:  下一頁

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