相关论文: Comment on a Paper by Yucai Su On Jacobian Conject…
The said paper [2] entitled "Proof Of Two Dimensional Jacobian Conjecture" is with gaps.
The said paper entitled "A Proof Of The Plane Jacobian Conjecture" is not true.
This paper is cancelled
We show that the Jacobian conjecture of the two dimensional case is true.
This paper has been withdrawn by the author, due an error in the proof of Proposion 2.13.
We prove that the Jacobian conjecture is false if and only if there exists a solution to a certain system of polynomial equations. We analyse the solution set of this system. In particular we prove that it is zero dimensional.
This paper has been withdrawn by the author. Indeed, the identity Jac(F\_j,Psi)=Psi^s in part 2.2. has to be proved.
This paper has been withdrawn by the authors due to an error in Section 7.
We outline an approach to prove the two dimensional Jacobian Conjecture using the theory of fractals.
This paper has been withdrawn by the author due to an erro thereon line -2 of page 4.
Based on the results people have obtained, we try to prove the Jacobian conjecture, but there is a gap in the proof.
In this short note we prove by a counter-example that Theorem 3.2 in the paper "A study on concave optimization via canonical dual function" by J. Zhu, S. Tao, D. Gao is false; moreover, we give a very short proof for Theorem 3.1 in the…
withdrawed due to a substantial error.
We introduce a new method in the attempt to prove the Jacobian conjecture. In the complex dimension 2 case, we apply this method to prove some new results related the Jacobian conjecture.
This paper has been withdrawn by the authors due to the fact that the conjecture has indeed already long been established.
This comment points out that the recent paper by Maki and Haas [Phys. Rev. B {\bf 67}, 020510 (2003)] is completely wrong.
We do not know whether the main result is true, the proof of theorem 2.1 contains a gap.
The two dimensional Jacobian Conjecture says that a morphism $f:\mathbb{C}[x,y]\to \mathbb{C}[x,y]$ having an invertible Jacobian, is invertible. We show that a morphism $f$ having an invertible Jacobian is invertible, in each of the…
We prove that the Dimension Conjecture implies the Jacobi Bound Conjecture.
In this paper, the abc conjecture is negated under certain conditions