jacobian conjecture造句
例句與造句
- The Jacobian conjecture is quite naturally posed in that setting.
- Kontsevich in 2007, showed that the Dixmier conjecture is stably equivalent to the Jacobian conjecture.
- In consequence, the Jacobian conjecture is true either for all fields of characteristic 0 or for none.
- The Jacobian conjecture is notorious for the large number of attempted proofs that turned out to contain subtle errors.
- The Jacobian conjecture is number 16 in Stephen Smale's 1998 list of Mathematical Problems for the Next Century.
- It's difficult to find jacobian conjecture in a sentence. 用jacobian conjecture造句挺難的
- It is well-known that the Dixmier conjecture implies the Jacobian conjecture ( see Bass et al 1982 ).
- In mathematics, the "'Jacobian conjecture "'is a celebrated problem on polynomials in several variables.
- proved that if the Jacobian conjecture is false, then it has a counterexample with integer coefficients and Jacobian determinant 1.
- The strong real Jacobian conjecture was that a real polynomial map with a nowhere vanishing Jacobian determinant has a smooth global inverse.
- The obvious analogue of the Jacobian conjecture fails if " k " has characteristic " p " > 0 even for 1 variable.
- However, suggested extending the Jacobian conjecture to characteristic by adding the hypothesis that " p " does not divide the degree of the field extension.
- 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.
- The higher dimensional case is believed to be true, and is known as the Jacobian conjecture . talk ) 11 : 14, 28 September 2011 ( UTC)
- 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.
- 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 ).
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