| 主题： |
On the Comparison of DG and HDG Methods for the Helmholtz Equation |
| 类型： |
学术报告
|
| 主办方： |
齐鲁证券金融研究院 |
| 报告人： |
Jintao Cui 博士 |
| 日期： |
2013年6月8日 下午14:30 |
| 地点： |
知新楼B-1248 |
| 内容： |
报告题目：On the Comparison of DG and HDG Methods for the Helmholtz Equation
报 告 人：Dr. Jintao Cui
Department of Mathematics & Statistics
University of Arkansas at Little Rock，USA
报告时间：2013年6月8日 下午14:30
报告地点：知新楼B-1248
摘要：
In this talk we discuss the hybridizable discontinuous Galerkin (HDG) methods for the Helmholtz equation with _rst order absorbing boundary condition in two and three dimensions. We prove that the proposed HDG methods are stable (hence well-posed) without any mesh constraint. The stability constant is independent of the polynomial degree. By using a projection-based error analysis, we also derive the error estimates in L2 norm for piecewise polynomial spaces with arbitrary degree. This is joint work with Wujun Zhang from University of Maryland.
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