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Numerical and experimental validation of a particle Galerkin method for metal grinding simulation
Numerical and experimental validation of a particle Galerkin method for metal grinding simulation
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Numerical and experimental validation of a particle Galerkin method for metal grinding simulation

Wu, C. T. ; Bui, Tinh Quoc ; Wu, Youcai ; Luo, Tzui-Liang ; Wang, Morris ; Liao, Chien-Chih ; Chen, Pei-Yin ; Lai, Yu-Sheng

Computational mechanics, 2018-03, Vol.61 (3), p.365-383 [Periódico revisado por pares]

Berlin/Heidelberg: Springer Berlin Heidelberg

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2
Homogenization assumptions for the two-scale analysis of first-order shear deformable shells
Homogenization assumptions for the two-scale analysis of first-order shear deformable shells
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Homogenization assumptions for the two-scale analysis of first-order shear deformable shells

Mester, Leonie ; Klarmann, Simon ; Klinkel, Sven

Computational mechanics, 2024-04, Vol.73 (4), p.795-829 [Periódico revisado por pares]

Berlin/Heidelberg: Springer Berlin Heidelberg

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3
Effect of microstructural variations on the failure response of a nano-enhanced polymer: a homogenization-based statistical analysis
Effect of microstructural variations on the failure response of a nano-enhanced polymer: a homogenization-based statistical analysis
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Effect of microstructural variations on the failure response of a nano-enhanced polymer: a homogenization-based statistical analysis

Yang, Ming ; Garrard, Justin ; Abedi, Reza ; Soghrati, Soheil

Computational mechanics, 2021, Vol.67 (1), p.315-340 [Periódico revisado por pares]

Berlin/Heidelberg: Springer Berlin Heidelberg

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4
Lateral buckling analysis of beams of arbitrary cross section by BEM
Lateral buckling analysis of beams of arbitrary cross section by BEM
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Lateral buckling analysis of beams of arbitrary cross section by BEM

Sapountzakis, Evangelos John ; Dourakopoulos, John Andrew

Computational mechanics, 2009-12, Vol.45 (1), p.11-21 [Periódico revisado por pares]

Berlin/Heidelberg: Springer-Verlag

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5
Wave propagation in anisotropic poroelastic beam with axial–flexural coupling
Wave propagation in anisotropic poroelastic beam with axial–flexural coupling
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Wave propagation in anisotropic poroelastic beam with axial–flexural coupling

Chakraborty, A.

Computational mechanics, 2009-05, Vol.43 (6), p.755-767 [Periódico revisado por pares]

Berlin/Heidelberg: Springer-Verlag

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6
Wave propagation in the presence of empty cracks in an elastic medium
Wave propagation in the presence of empty cracks in an elastic medium
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Wave propagation in the presence of empty cracks in an elastic medium

Mendes, P. A. ; Tadeu, A.

Computational mechanics, 2006-08, Vol.38 (3), p.183-199 [Periódico revisado por pares]

Heidelberg: Springer Nature B.V

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7
Flexural-torsional Vibrations of Beams by BEM
Flexural-torsional Vibrations of Beams by BEM
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Flexural-torsional Vibrations of Beams by BEM

Sapountzakis, E. J. ; Tsiatas, G. C.

Computational mechanics, 2007-03, Vol.39 (4), p.409-417 [Periódico revisado por pares]

Heidelberg: Springer Nature B.V

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8
Asymptotic solution of 2D and 3D boundary integral equations arising in Fluid Mechanics and Electrostatics
Asymptotic solution of 2D and 3D boundary integral equations arising in Fluid Mechanics and Electrostatics
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Asymptotic solution of 2D and 3D boundary integral equations arising in Fluid Mechanics and Electrostatics

Sellier, A.

Computational mechanics, 2000-06, Vol.25 (6), p.600-612 [Periódico revisado por pares]

Heidelberg: Springer Nature B.V

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9
Buckling Analysis of Angle-ply Composite and Sandwich Plates by Combination of Geometric Stiffness Matrix
Buckling Analysis of Angle-ply Composite and Sandwich Plates by Combination of Geometric Stiffness Matrix
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Buckling Analysis of Angle-ply Composite and Sandwich Plates by Combination of Geometric Stiffness Matrix

Zhen, Wu ; Wanji, Chen

Computational mechanics, 2007-05, Vol.39 (6), p.839-848 [Periódico revisado por pares]

Heidelberg: Springer Nature B.V

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10
Fast multipole method as an efficient solver for 2D elastic wave surface integral equations
Fast multipole method as an efficient solver for 2D elastic wave surface integral equations
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Fast multipole method as an efficient solver for 2D elastic wave surface integral equations

CHEN, Y. H ; CHEW, W. C ; ZEROUG, S

Computational mechanics, 1997-11, Vol.20 (6), p.495-506 [Periódico revisado por pares]

Heidelberg: Springer

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