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A generalization of H-surfaces and a certain duality
Atsushi FUJIOKA
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Atsushi FUJIOKA
Department of Mathematical Sciences University of Tokyo
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1995 Volume 47 Issue 1 Pages 183-190
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- Published: 1995 Received: February 05, 1993 Available on J-STAGE: October 20, 2006 Accepted: - Advance online publication: - Revised: -
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Correction information
Date of correction: October 20, 2006 Reason for correction: - Correction: CITATION Details: Wrong : 1) J. Eells and L. Lemaire, Another report on harmonic maps, Bull. London Math. Soc., 20 (1988), 385-524.
2) B. Lawson, Complete minimal surfaces in S3, Ann. of Math., 92 (1970), 335-374.
3) A.I. Pluzhnikov, Some properties of harmonic mappings in the case of spheres and Lie groups, Soviet Math. Dokl., 27 (1983), 246-248.
4) J. H. Rawnsley, Noether's theorem for harmonic maps, Diff. Geom. Methods in Math. Phys., Reidel, 1984, pp. 197-202.
5) M. Struwe, Variational Methods, Springer, Berlin-Heidelberg-New York, 1990.
Right : [1] J. Eells and L. Lemaire, Another report on harmonic maps, Bull. London Math. Soc., 20 (1988), 385-524.
[2] B. Lawson, Complete minimal surfaces in S3, Ann. of Math., 92 (1970), 335-374.
[3] A. I. Pluzhnikov, Some properties of harmonic mappings in the case of spheres and Lie groups, Soviet Math. Dokl., 27 (1983), 246-248.
[4] J. H. Rawnsley, Noether's theorem for harmonic maps, Diff. Geom. Methods in Math. Phys., Reidel, 1984, pp. 197-202.
[5] M. Struwe, Variational Methods, Springer, Berlin-Heidelberg-New York, 1990.
Date of correction: October 20, 2006 Reason for correction: - Correction: PDF FILE Details: -
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