
We develop a method, using a homogeneous technique, that enables us to reprove that the moduli space of one-instantons on the four-sphere is hyperbolic five-space. The same method is used to prove that the moduli space of anti self-dual connections (\(p_ 1=-3\) and \(w_ 2\neq 0\)) on the complex projective plane is a single point.
510.mathematics, Moduli problems for differential geometric structures, complex projective plane, moduli space of anti self-dual connections, moduli space of one-instantons on the four-sphere, Article, Topology of the Euclidean \(4\)-space, \(4\)-manifolds
510.mathematics, Moduli problems for differential geometric structures, complex projective plane, moduli space of anti self-dual connections, moduli space of one-instantons on the four-sphere, Article, Topology of the Euclidean \(4\)-space, \(4\)-manifolds
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