Results 1 to 10 of about 444 (30)
Biharmonic almost complex structures
This project uses methods in geometric analysis to study almost complex manifolds. We introduce the notion of biharmonic almost complex structure on a compact almost Hermitian manifold and study its regularity and existence in dimension four.
Weiyong He
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A study on magnetic curves in trans-Sasakian manifolds
In this paper, we focused on biharmonic, f-harmonic and f-biharmonic magnetic curves in trans-Sasakian manifolds. Moreover, we obtain necessary and su cient conditions for magnetic curves as well as Legendre magnetic curves to be biharmonic, f-harmonic ...
Bozdağ Şerife Nur
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The Adjunction Inequality for Weyl-Harmonic Maps
In this paper we study an analog of minimal surfaces called Weyl-minimal surfaces in conformal manifolds with a Weyl connection (M4, c, D). We show that there is an Eells-Salamon type correspondence between nonvertical 𝒥-holomorphic curves in the ...
Ream Robert
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On the stability of harmonic maps under the homogeneous Ricci flow
In this work we study properties of stability and non-stability of harmonic maps under the homogeneous Ricci flow.We provide examples where the stability (non-stability) is preserved under the Ricci flow and an example where the Ricci flow does not ...
Prado Rafaela F. do, Grama Lino
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f-biharmonic and bi-f-harmonic submanifolds of generalized (k, µ)-space-forms
Here we have studied f-biharmonic and bi-f-harmonic submanifolds of generalized (k, µ)-space-forms and obtained a necessary and sufficient condition on a submanifold of generalized (k, µ)-space-form to be f-biharmonic and bi-f-harmonic submanifold.
Hui Shyamal Kumar+2 more
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F-biharmonic maps into general Riemannian manifolds
Let ψ:(M, g) → (N, h) be a map between Riemannian manifolds (M, g) and (N, h).
Mi Rong
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On p-harmonic self-maps of spheres. [PDF]
Branding V, Siffert A.
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On Finite Energy Solutions of 4-harmonic and ES-4-harmonic Maps. [PDF]
Branding V.
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Polyharmonic hypersurfaces into pseudo-Riemannian space forms. [PDF]
Branding V+3 more
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On the Evolution of Regularized Dirac-Harmonic Maps from Closed Surfaces. [PDF]
Branding V.
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