Vered Moskowicz

activity

20112024

most citedGravitational collapse with rotating thin shells and cosmic censorship

14 citations · 21 across the 15 of their papers we have counts for

collaborators

16 papers

math.AC2024

There are no Keller maps having prime degree field extensions

Vered Moskowicz

The two-dimensional Jacobian Conjecture says that a Keller map $f : (x, y) \mapsto (p, q) \in k [x, y]^{2}$ having an invertible Jacobian is an automorphism of $k [x, y]$ . We prove that the…

math.AC2018

A variation on Magnus' theorem and its generalizations

Vered Moskowicz

Let $k$ be a field of characteristic zero, and let $f : k [x, y] \to k [x, y]$ , $f : (x, y) \mapsto (p, q)$ , be a $k$ -algebra endomorphism having an invertible Jacobian. Write $p=a_ny^n+\c…

math.AC2018

The two-dimensional Centralizer Conjecture

Vered Moskowicz

A result by C. C.-A. Cheng, J. H. Mckay and S. S.-S. Wang says the following: Suppose the Jacobian of $A$ and $B$ is invertible in $C [x, y]$ and the Jacobian of $A$ and $w$ …

math.AC2016

Ideas about the Jacobian Conjecture

Vered Moskowicz

Let $F : C [x_{1}, \dots, x_{n}] \to C [x_{1}, \dots, x_{n}]$ be a $C$ -algebra endomorphism that has an invertible Jacobian. We bring two ideas concerning the Jacobian…

math.AC2016★ 1 cited

The two-dimensional Jacobian Conjecture and unique factorization

Vered Moskowicz

The two-dimensional Jacobian Conjecture says that a $C$ -algebra endomorphism $F : C [x, y] \to C [x, y]$ that has an invertible Jacobian is an automorphism. We…

math.AC2016★ 1 cited

A special case of the two-dimensional Jacobian Conjecture

Vered Moskowicz

Let $f : C [x, y] \to C [x, y]$ be a $C$ -algebra endomorphism having an invertible Jacobian. We show that for such $f$ , if, in addition, the group of invertib…