The generalized Jacobian conjecture for quadratic mappings

Let AA be a commutative binary complex algebra, meaning that its binary operation is symmetric. Generalized Jacobian conjecture for quadratic mappings. If AA is Engel, then AA is Yagzhev. The supplied text gives no evidence that this conjecture has been resolved.

References

Primary source

Dmitri Piontkovski, “Multilinear nilalgebras and the Jacobian theorem”, arXiv:2510.02195 (2025).

Progress summary

Never refreshed

Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.

Solutions 0

No solutions have been posted yet.