2 citations · 4 across the 2 of their papers we have counts for
4 papers
Geodesics on metrics of Eguchi-Hanson type
Yekun Yang, Xiao Zhang
Geodesic equations are solved when at least two of , and are constant, or is constant, on scalar flat metrics of Eguchi-Hanson type. They can also be solved also on…
The Dirac equation on metrics of Eguchi-Hanson type
Zhuohua Cai, Xiao Zhang
We investigate parallel spinors on the Eguchi-Hanson metrics and find the space of complex parallel spinors are complex 2-dimensional. For the metrics of Eguchi-Hanson type with th…
Metrics of Horowitz-Myers type with the negative constant scalar curvature
Zhuobin Liang, Xiao Zhang
We construct a one-parameter family of complete metrics of Horowitz-Myers type with the negative constant scalar curvature. We also verify a positive energy conjecture of Horowitz-…
Metrics of Eguchi-Hanson types with the negative constant scalar curvature
Junwen Chen, Xiao Zhang
We construct two types of Eguchi-Hanson metrics with the negative constant scalar curvature. The type I metrics are Kähler. The type II metrics are ALH whose total energy can be ne…