R. Jiang

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20132019

most citedExistence of polyharmonic maps in critical dimensions

3 citations · 4 across the 2 of their papers we have counts for

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math.DG2019★ 3 cited

Existence of polyharmonic maps in critical dimensions

Weiyong He, Ruiqi Jiang, Longzhi Lin

We prove that for any two closed Riemannian manifolds $M^{2 m}$ ( $m \geq 1$ ) and $N$ , there exists a minimizing (extrinsic) $m$ -polyharmonic map for every free homotopy class in $[M^…

math.DG2019

Polyharmonic Almost Complex Structures

Weiyong He, Ruiqi Jiang

In this paper we consider the existence and regularity of weakly polyharmonic almost complex structures on a compact almost Hermitian manifold $M^{2 m}$ . Such objects satisfy the el…

math.DG2013★ 1 cited

Harmonic Maps with Potential from $R^{2}$ into $S^{2}$

Ruiqi Jiang

We study the existence problem of harmonic maps with potential from $R^{2}$ into $S^{2}$ . For a specific class of potential functions on $S^{2}$ , we give the sufficient and nece…

Existence of polyharmonic maps in critical dimensions

Polyharmonic Almost Complex Structures

Harmonic Maps with Potential from R2 into S2

Harmonic Maps with Potential from $R^{2}$ into $S^{2}$