Be formulations for 2D scalar wave problems: Regularization of singular integrals via the derivative transfer technique

Frangi A.

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Be formulations for 2D scalar wave problems: Regularization of singular integrals via the derivative transfer technique

机译：是二维标量波问题的公式：通过导数传递技术对奇异积分进行正则化

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来源
《Mechanics research communications》 |1998年第3期|共8页
作者
Frangi A.;
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原文格式 PDF
正文语种 eng
中图分类力学;
关键词
Element method formulation; Linear elasticity; Equation method; Crack;

机译：单元法配方线性弹性方程法裂缝;
入库时间 2022-08-18 11:50:45

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1. Be formulations for 2D scalar wave problems: Regularization of singular integrals via the derivative transfer technique [J] . Frangi A. Mechanics research communications . 1998,第3期

机译：是二维标量波问题的公式：通过导数传递技术对奇异积分进行正则化
2. Simulation of the band structure for scalar waves in 2D phononic crystals by the singular boundary method [J] . Li Weiwei, Chen Wen Engineering analysis with boundary elements . 2019,第APRa期

机译：用奇异边界法模拟二维声子晶体中标量波的能带结构
3. Simulation of the band structure for scalar waves in 2D phononic crystals by the singular boundary method [J] . Li Weiwei, Chen Wen Engineering analysis with boundary elements . 2019,第Apra期

机译：奇异边界法测量标量波的频带结构模拟
4. Regularization techniques for the singular integral operators in the wave diffraction theory [C] . Nazarchuk, Z.T., Kuryliak, . 2004

机译：波衍射理论中奇异积分算子的正则化技术
5. Perturbation of the nonlinear Schrodinger equation from a linear perspective: Vector-valued singular integrals from a scalar perspective. [D] . Goldberg, Michael Joseph. 2002

机译：从线性角度看非线性Schrodinger方程的摄动：从标量角度看向量值的奇异积分。
6. Boundary regularized integral equation formulation of the Helmholtz equation in acoustics [O] . Qiang Sun, Evert Klaseboer, Boo-Cheong Khoo, 2015

机译：声学中亥姆霍兹方程的边界正则积分方程公式
7. Mode-sum regularization of the scalar self-force: Formulation in terms of a tetrad decomposition of the singular field [O] . Haas, R, Poisson, E 2006

机译：标量自力的模和正则化：根据奇异场的四重分解公式
8. On the Integral Formulation of Scalar Wave Scattering by Arbitrary Surfaces [R] . Welton, P. J. 1970

机译：任意曲面的标量波散射积分公式

Be formulations for 2D scalar wave problems: Regularization of singular integrals via the derivative transfer technique

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