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

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Let Equation

denoteNekrasov′sequation,andimposeanappropriateboundaryconditionatinfinity.∗∗Nekrasov′suniquenessconjecture.∗∗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.

References

Primary source

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

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