On the spectral geometry for the jacobi opertors of harmonic maps into a sasakian or cosympletic space form

Tae Ho Kang; Hyun Suk Kim

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Commun. Korean Math. Soc. 1997; 12(2): 373-382

Printed June 1, 1997

On the spectral geometry for the jacobi opertors of harmonic maps into a sasakian or cosympletic space form

Tae Ho Kang, Hyun Suk Kim

University of Ulsan, Kanazawa University

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Abstract

When the target manifold is a Sasakian or cosympletic space form, we characterize invariant immersions, tangential anti-invariant immersions and normal anti-invariant immersions by the spectra of the Jacobi operator.

Keywords: spectral geometry, Jacobi operators, harmonic maps, Sasakian space forms, cosympletic space forms

Communications of the
Korean Mathematical Society CKMS

Article

On the spectral geometry for the jacobi opertors of harmonic maps into a sasakian or cosympletic space form

Abstract

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Article

On the spectral geometry for the jacobi opertors of harmonic maps into a sasakian or cosympletic space form

Abstract

Article Tools

Stats or Metrics

Share this article on :

Related articles in CKMS

$g$-natural metric and harmonicity on the cotangent bundle

On deformed-Sasaki metric and harmonicity in tangent bundles

Pseudo-Hermitian 2-type Legendre surfaces in the unit sphere $S^5$

Some results on stable $f$-harmonic maps

Communications of the
Korean Mathematical Society CKMS