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首页> 外文期刊>Journal of Computational Physics >Element centered smooth artificial viscosity in discontinuous Galerkin method for propagation of acoustic shock waves on unstructured meshes
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Element centered smooth artificial viscosity in discontinuous Galerkin method for propagation of acoustic shock waves on unstructured meshes

机译:元素以不连续的Galerkin方法为中心的平稳人工粘度,用于在非结构化网眼上传播声学冲击波

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This work aims at developing a high-order numerical method for the propagation of acoustic shock waves using the discontinuous Galerkin method. High order methods tend to amplify the formation of spurious oscillations (Gibbs phenomenon) around the discontinuities/shocks, associated to the relative importance of higher-harmonics resulting from nonlinear propagation (in our case). To handle this critical issue, a new shock sensor is introduced for the sub-cell shock capturing. Thereafter, an element-centered smooth artificial viscosity is introduced into the system wherever an acoustic shock wave is sensed. Validation tests in 1D and 2D configurations show that the method is well-suited for the propagation of acoustic shock waves along with other physical effects like geometrical spreading and diffraction. (C) 2018 Elsevier Inc. All rights reserved.
机译:这项工作旨在开发一种高阶数值方法,用于使用不连续的Galerkin方法传播声学冲击波。 高阶方法倾向于放大围绕不连续/冲击的虚假振荡(GIBB现象)的形成,与非线性传播产生的高次谐波(在我们的情况下)相关联。 为了处理这一关键问题,引入了一个新的冲击传感器,用于子细胞冲击捕获。 此后,在感测声学冲击波的情况下,将元素居中的平滑人工粘度引入系统中。 1D和2D配置中的验证测试表明,该方法非常适合于声响冲击波的传播以及几何展开和衍射等其他物理效果。 (c)2018年Elsevier Inc.保留所有权利。

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