论文标题
复杂值（P，Q） - riemannian流形的谐波形态
Complex-valued (p,q)-harmonic morphisms from Riemannian manifolds
论文作者
论文摘要
我们介绍了Riemannian流形之间的（P，Q） - 谐波形态的自然概念。这统一了过去几十年来研究的几种理论。然后，我们研究涉及的地图值为复杂的特殊情况。为此，我们找到了一个特征，并在重要情况下提供了新的非平凡示例。
We introduce the natural notion of (p,q)-harmonic morphisms between Riemannian manifolds. This unifies several theories that have been studied during the last decades. We then study the special case when the maps involved are complex-valued. For these we find a characterisation and provide new non-trivial examples in important cases.
