Nekrasov's uniqueness conjecture for noncommutative Hermitian Yang–Mills solutions

Let Equation

denoteNekrasovsequation,andimposeanappropriateboundaryconditionatinfinity.Nekrasovsuniquenessconjecture.Equationdenote Nekrasov's equation, and impose an appropriate boundary condition at infinity. **Nekrasov's uniqueness conjecture.** Equation

has a unique solution with a given appropriate boundary condition at infinity. This is an informal conjecture attributed to Nekrasov; the source does not specify the equation or boundary condition precisely, and its resolution is not established here.

Sources & referencesView supporting material

Primary source

Gourab Bhattacharya and Maxim Kontsevich, “A Generalization of King's Equation via Noncommutative Geometry”, arXiv:2003.03171 (2020).

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.