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- In differential geometry and gauge theory, the Nahm equations are a system of ordinary differential equations introduced by Werner Nahm in the context of the Nahm transform – an alternative to Ward's twistor construction of monopoles. The Nahm equations are formally analogous to the algebraic equations in the ADHM construction of instantons, where finite order matrices are replaced by differential operators. Deep study of the Nahm equations was carried out by Nigel Hitchin and Simon Donaldson. Conceptually, the equations arise in the process of infinite-dimensional hyperkähler reduction. They can also be viewed as a dimensional reduction of the anti-self-dual Yang-Mills equations. Among their many applications we can mention: Hitchin's construction of monopoles, where this approach is critical for establishing nonsingularity of monopole solutions; Donaldson's description of the moduli space of monopoles; and the existence of hyperkähler structure on coadjoint orbits of complex semisimple Lie groups, proved by,, and. (en)
- 이론물리학에서 남 방정식(Nahm方程式, 영어: Nahm equation)은 SU(2) 자기 홀극을 나타내는 연립 1차 상미분 방정식이다. (ko)
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- 6507 (xsd:nonNegativeInteger)
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- 이론물리학에서 남 방정식(Nahm方程式, 영어: Nahm equation)은 SU(2) 자기 홀극을 나타내는 연립 1차 상미분 방정식이다. (ko)
- In differential geometry and gauge theory, the Nahm equations are a system of ordinary differential equations introduced by Werner Nahm in the context of the Nahm transform – an alternative to Ward's twistor construction of monopoles. The Nahm equations are formally analogous to the algebraic equations in the ADHM construction of instantons, where finite order matrices are replaced by differential operators. (en)
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- 남 방정식 (ko)
- Nahm equations (en)
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