Eells-Sampson type result of Symphonic map
Differential Geometry
2025-03-06 v1 Analysis of PDEs
Authors:
Xiangzhi Cao
Abstract
In this paper, we obtained Eells-Sampson type result of Symphonic map.
Cite
@article{arxiv.2503.03041,
title = {Eells-Sampson type result of Symphonic map},
author = {Xiangzhi Cao},
journal= {arXiv preprint arXiv:2503.03041},
year = {2025}
}
Related papers
View all related →
Differential Geometry · Mathematics
Symphonic map from ellipsoid to ellipsoid
Xiangzhi Cao
2025-12-01
Differential Geometry · Mathematics
Eells-Sampson type theorems for subelliptic harmonic maps from sub-Riemannian manifolds
Yuxin Dong
2019-03-13
Differential Geometry · Mathematics
A remark on Symphonic maps
Xiangzhi Cao
2025-12-16
Differential Geometry · Mathematics
A construction of conformal-harmonic maps
Olivier Biquard, Farid Madani
2011-12-30
Complex Variables · Mathematics
Landau type theorem for $\alpha$-harmonic mappings
Vasudevarao Allu, Rohit Kumar
2024-06-07
Differential Geometry · Mathematics
A general approach to equivariant biharmonic maps
Stefano Montaldo, Andrea Ratto
2012-04-09
Differential Geometry · Mathematics
Equivariant harmonic maps depend real analytically on the representation
Ivo Slegers
2020-07-29
Differential Geometry · Mathematics
Liouville theorem for $ \phi $-$F$-symphonic map , $ \phi $-$F$-harmonic map and and $ \phi $-$\Phi_{S, p, \varepsilon}$ harmonic map with free boundary
Xiangzhi Cao
2023-06-16
Differential Geometry · Mathematics
Some classifications of \infty-Harmonic maps between Riemannian manifolds
Ze-Ping Wang, Ye-Lin Ou
2007-11-01
Differential Geometry · Mathematics
Biharmonic submanifolds into ellipsoids
S. Montaldo, A. Ratto
2013-09-09
Differential Geometry · Mathematics
Some properties of F-harmonic maps
Mohammed Benalili, Hafida Benallal
2012-10-02
Differential Geometry · Mathematics
The stress-energy tensor for polyharmonic maps
Volker Branding
2019-09-17
Differential Geometry · Mathematics
Infinity-harmonic maps and morphisms
Ye-Lin Ou, Tiffany Troutman, Frederick Wilhelm
2011-01-18
Differential Geometry · Mathematics
Stability for $ F $ harmonic map with two form and potential versus Stability for $ F $ symphonic map with potential
Xiangzhi Cao
2022-12-16
Differential Geometry · Mathematics
Harmonic map methods for Willmore surfaces
K. Leschke
2010-03-18
Differential Geometry · Mathematics
Convergence of harmonic maps
Zahra Sinaei
2014-12-02
Differential Geometry · Mathematics
F-Harmonic maps as global maxima
Mohammed Benalili Hafida Benallal
2012-10-08
Analysis of PDEs · Mathematics
Schwarz-Pick type lemma and Landau type theorem for $\alpha$-harmonic mappings
Vibhuti Arora, Jiaolong Chen, Shankey Kumar, Qianyun Li
2025-09-09
Differential Geometry · Mathematics
Liouville type theorem for several generalized maps between Riemannian manifold
Xiangzhi Cao
2022-12-16
solv-int · Physics
Integrable four-dimensional symplectic maps of standard type
Robert I. McLachlan
2009-10-22
Differential Geometry · Mathematics
Biharmonic surfaces of constant mean curvature
E. Loubeau, C. Oniciuc
2016-01-20
Symplectic Geometry · Mathematics
Symplectically harmonic cohomology of nilmanifolds
R. Ibáñez, Yu. Rudyak, A. Tralle, L. Ugarte
2007-05-23
Differential Geometry · Mathematics
Some links between $F$-harmonicity, submersion and cohomology
Bang-Yen Chen, Shihshu Walter Wei
2023-03-22
Number Theory · Mathematics
Summation Formulas for Harmonic Maass Forms
Nikolaos Diamantis, Joshua Pimm
2025-09-29
Differential Geometry · Mathematics
$\bar{\partial}$-Harmonic Maps Between Almost Hermitian Manifolds
Jess Boling
2015-08-07