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- W1521372809 abstract "Carrying further work of T.A. Crawford, we show that each component of the space of harmonic maps from the $2$-sphere to complex projective $2$-space of degree $d$ and energy $4 pi E$ is a smooth closed submanifold of the space of all $C^j$ maps $(j geq 2)$. We achieve this by showing that the Gauss transform which relates them to spaces of holomorphic maps of given degree and ramification index is {bf smooth} and has {bf injective differential}." @default.
- W1521372809 created "2016-06-24" @default.
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- W1521372809 date "1995-10-06" @default.
- W1521372809 modified "2023-09-27" @default.
- W1521372809 title "On the space of harmonic $2$-spheres in ${bf C}P^2$" @default.
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