1995Journal of mathematics, Tokushima UniversityRequires access

Harmonic Maps of Nonovientable Surfaces into Complex Grassmann Manifolds

Tōru Ishihara

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Abstract

We study harmonic maps of nonorientable surfaces into complex Grassmannians. J. C. Wood coded a factorable harmonic maps of a Riemann surfaces into a complex Grassmannian by a sequence of holomorphic maps of the surface into Grassmannians. We investigate codes of harmonic maps of nonorientable surfaces. Especially the degrees of codes are studies.

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We study harmonic maps of nonorientable surfaces into complex Grassmannians. J. C. Wood coded a factorable harmonic maps of a Riemann surfaces into a complex Grassmannian by a sequence of holomorphic maps of the surface into Grassmannians. We investigate codes of harmonic maps of nonorientable surfaces. Especially the degrees of codes are studies.

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Available abstract

We study harmonic maps of nonorientable surfaces into complex Grassmannians. J. C. Wood coded a factorable harmonic maps of a Riemann surfaces into a complex Grassmannian by a sequence of holomorphic maps of the surface into Grassmannians. We investigate codes of harmonic maps of nonorientable surfaces. Especially the degrees of codes are studies.

Key concepts: Harmonic map, Grassmannian, Riemann surface, Holomorphic function, Harmonic, Mathematics, Surface (topology), Pure mathematics

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