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Communications in Computational Physics最新文献

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Neural Networks with Local Converging Inputs (NNLCI) for Solving Conservation Laws, Part II: 2D Problems 神经网络与局部收敛输入(NNLCI)求解守恒定律,第二部分:二维问题
3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2023-0026
Haoxiang Huang, Vigor Yang null, Yingjie Liu
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引用次数: 0
A Fast Cartesian Grid-Based Integral Equation Method for Unbounded Interface Problems with Non-Homogeneous Source Terms 基于笛卡尔网格的非齐次源项无界界面问题的快速积分方程方法
IF 3.7 3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2023-0050
Jiahe Yang null, W. Ying
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引用次数: 0
A Sample-Wise Data Driven Control Solver for the Stochastic Optimal Control Problem with Unknown Model Parameters 模型参数未知随机最优控制问题的样本数据驱动控制求解器
IF 3.7 3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2022-0310
Richard Archibald, Feng Bao null, J. Yong
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引用次数: 0
A Genuinely Two-Dimensional HLL-Type Approximate Riemann Solver for Hypo-Elastic Plastic Flow 次弹塑性流动的真实二维HLL型近似Riemann解算器
IF 3.7 3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2022-0314
Zhiqiang Zeng, Chengliang Feng, Xiaotao Zhang, Shengtao Zhang null, Tiegang Liu
. In this work, a genuinely two-dimensional HLL-type approximate Riemann solver is proposed for hypo-elastic plastic flow. To consider the effects of wave interaction from both the x - and y -directions, a corresponding 2D elastic-plastic approximate solver is constructed with elastic-plastic transition embedded. The resultant numerical flux combines one-dimensional numerical flux in the central region of the cell edge and two-dimensional flux in the cell vertex region. The stress is updated separately by using the velocity obtained with the above approximate Riemann solver. Several numerical tests, including genuinely two-dimensional examples, are presented to test the performances of the proposed method. The numerical results demonstrate the credibility of the present 2D approximate Riemann solver.
. 在这项工作中,提出了一个真正的二维hhl型近似黎曼解算器。为了考虑x方向和y方向波浪相互作用的影响,构造了相应的二维弹塑性近似求解器,并嵌入弹塑性过渡。所得的数值通量结合了单元边缘中心区域的一维数值通量和单元顶点区域的二维通量。利用上述近似黎曼解算器求得的速度分别更新应力。给出了几个数值测试,包括真正的二维例子,以测试所提出的方法的性能。数值结果证明了所提出的二维近似黎曼解的可靠性。
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引用次数: 0
Band Structure Calculations of Dispersive Photonic Crystals in 3D using Holomorphic Operator Functions 用全纯算子函数计算三维色散光子晶体的能带结构
IF 3.7 3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2022-0233
Wenqiang Xiao, Bo Gong, Junshan Lin null, Jiguang Sun
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引用次数: 0
A One-Dimensional Second-Order Cell-Centered Lagrangian Scheme Satisfying the Entropy Condition 满足熵条件的一维二阶胞心拉格朗日格式
IF 3.7 3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2022-0092
Zhongling Li, Li Liu null, Jun-bo Cheng
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引用次数: 0
An Efficient Nonlinear Multigrid Solver for the Simulation of Rarefied Gas Cavity Flow 一种用于稀薄气体空腔流动模拟的高效非线性多网格求解器
3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2022-0271
Zhicheng Hu null, Guanghan Li
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引用次数: 0
Learning Specialized Activation Functions for Physics-Informed Neural Networks 学习物理信息神经网络的专用激活函数
3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2023-0058
Honghui Wang, Lu Lu, Shiji Song null, Gao Huang
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引用次数: 0
A Hybrid WENO Scheme for Steady Euler Equations in Curved Geometries on Cartesian Grids 直角网格上弯曲几何稳定欧拉方程的混合WENO格式
IF 3.7 3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2022-0270
Yifei Wan null, Yinhua Xia
. For steady Euler equations in complex boundary domains, high-order shock-capturing schemes usually suffer not only from the difficulty of steady-state convergence but also from the problem of dealing with physical boundaries on Cartesian grids to achieve uniform high-order accuracy. In this paper, we utilize a fifth-order finite difference hybrid WENO scheme to simulate steady Euler equations, and the same fifth-order WENO extrapolation methods are developed to handle the curved boundary. The values of the ghost points outside the physical boundary can be obtained by applying WENO extrapolation near the boundary, involving normal derivatives acquired by the simplified inverse Lax-Wendroff procedure. Both equivalent expressions involving curvature and numerical differentiation are utilized to transform the tangential derivatives along the curved solid wall boundary. This hybrid WENO scheme is robust for steady-state convergence and maintains high-order accuracy in the smooth region even with the solid wall boundary condition. Besides, the essentially non-oscillation property is achieved. The numerical spectral analysis also shows that this hybrid WENO scheme has low dispersion and dissipation errors. Numerical examples are presented to validate the high-order accuracy and robust performance of the hybrid scheme for steady Euler equations in curved domains with Cartesian grids.
对于复杂边界域中的稳定欧拉方程,高阶激波捕获方案通常不仅存在稳态收敛的困难,而且还存在处理笛卡尔网格上的物理边界以实现一致高阶精度的问题。在本文中,我们利用五阶有限差分混合WENO格式来模拟稳定的欧拉方程,并开发了相同的五阶WENO外推方法来处理曲线边界。物理边界外重影点的值可以通过在边界附近应用WENO外推法来获得,该外推法涉及通过简化的Lax-Wendroff逆过程获得的法向导数。利用涉及曲率和数值微分的等效表达式来变换沿弯曲实体壁边界的切向导数。这种混合WENO格式对稳态收敛具有鲁棒性,即使在实体壁边界条件下也能在光滑区域保持高阶精度。此外,还实现了基本上无振荡的特性。数值谱分析还表明,该混合WENO格式具有较低的色散和耗散误差。通过算例验证了笛卡尔网格下曲线域稳定欧拉方程混合格式的高阶精度和鲁棒性。
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引用次数: 0
Learning Invariant Representation of Multiscale Hyperelastic Constitutive Law from Sparse Experimental Data 从稀疏实验数据学习多尺度超弹性本构律的不变表示
IF 3.7 3区 物理与天体物理 Q1 Mathematics Pub Date : 2023-06-01 DOI: 10.4208/cicp.oa-2023-0098
Rui He, Junzhi Cui, Zihao Yang, Jieqiong Zhang null, Xiaofei Guan
. Constitutive modeling of heterogeneous hyperelastic materials is still a challenge due to their complex and variable microstructures. We propose a multiscale data-driven approach with a hierarchical learning strategy for the discovery of a generic physics-constrained anisotropic constitutive model for the heterogeneous hyperelastic materials. Based on the sparse multiscale experimental data, the constitutive artificial neural networks for hyperelastic component phases containing composite interfaces are established by the particle swarm optimization algorithm. A microscopic finite element coupled constitutive artificial neural networks solver is introduced to obtain the homogenized stress-stretch relation of heterogeneous materials with different microstructures. And a dense stress-stretch relation dataset is generated by training a neural network through the FE results. Further, a generic invariant representation of strain energy function (SEF) is proposed with a parameter set being implicitly expressed by artificial neural networks (SANN), which describes the hyperelastic properties of heterogeneous materials with different microstructures. A convexity constraint is imposed on the SEF to ensure that the multiscale constitutive model is physically relevant
. 非均质超弹性材料由于其复杂多变的微观结构,其本构建模仍然是一个挑战。我们提出了一种多尺度数据驱动方法和分层学习策略,用于发现非均质超弹性材料的通用物理约束各向异性本构模型。基于稀疏多尺度实验数据,采用粒子群优化算法建立了含复合界面的超弹性组分相的本构人工神经网络。引入微观有限元耦合本构人工神经网络求解器,求解具有不同微观结构的非均质材料的均质应力-拉伸关系。利用有限元结果训练神经网络,生成密集的应力-拉伸关系数据集。在此基础上,提出了应变能函数(SEF)的通用不变表示,并利用人工神经网络(SANN)隐式表示参数集来描述具有不同微观结构的非均质材料的超弹性特性。为了保证多尺度本构模型的物理相关性,在SEF上施加了一个凸性约束
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引用次数: 0
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Communications in Computational Physics
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