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A virtual work derivation of the scaled boundary finite-element method for elastostatics
A virtual work derivation of the scaled boundary finite-element method for elastostatics
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A virtual work derivation of the scaled boundary finite-element method for elastostatics

DEEKS, A. J ; WOLF, J. P

Computational mechanics, 2002-06, Vol.28 (6), p.489-504 [Periódico revisado por pares]

Heidelberg: Springer

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2
The evaluation of domain integrals in complex multiply-connected three-dimensional geometries for boundary element methods
The evaluation of domain integrals in complex multiply-connected three-dimensional geometries for boundary element methods
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The evaluation of domain integrals in complex multiply-connected three-dimensional geometries for boundary element methods

HSIAO, S.-C ; MAMMOLI, A. A ; INGBER, M. S

Computational mechanics, 2003-12, Vol.32 (4-6), p.226-233 [Periódico revisado por pares]

Heidelberg: Springer

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3
Application of the adaptive cross approximation technique for the coupled BE-FE solution of symmetric electromagnetic problems
Application of the adaptive cross approximation technique for the coupled BE-FE solution of symmetric electromagnetic problems
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Application of the adaptive cross approximation technique for the coupled BE-FE solution of symmetric electromagnetic problems

KURZ, S ; RAIN, O ; RJASANOW, S

Computational mechanics, 2003-12, Vol.32 (4-6), p.423-429 [Periódico revisado por pares]

Heidelberg: Springer

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4
Static and harmonic BEM solutions of gradient elasticity problems with axisymmetry
Static and harmonic BEM solutions of gradient elasticity problems with axisymmetry
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Static and harmonic BEM solutions of gradient elasticity problems with axisymmetry

TSEPOURA, K. G ; POLYZOS, D

Computational mechanics, 2003-09, Vol.32 (1-2), p.89-103 [Periódico revisado por pares]

Heidelberg: Springer

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5
Domain decomposition in the symmetric boundary element analysis
Domain decomposition in the symmetric boundary element analysis
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Domain decomposition in the symmetric boundary element analysis

PANZECA, T ; SALERNO, M ; TERRAVECCHIA, S

Computational mechanics, 2002-04, Vol.28 (3-4), p.191-201 [Periódico revisado por pares]

Heidelberg: Springer

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6
A local boundary integral equation (LBIE) method in computational mechanics, and a meshless discretization approach
A local boundary integral equation (LBIE) method in computational mechanics, and a meshless discretization approach
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A local boundary integral equation (LBIE) method in computational mechanics, and a meshless discretization approach

ZHU, T ; ZHANG, J.-D ; ATLURI, S. N

Computational mechanics, , Vol.21 (3), p.223-235 [Periódico revisado por pares]

Heidelberg: Springer

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7
Numerical simulation of the dynamic response of floating structures
Numerical simulation of the dynamic response of floating structures
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Numerical simulation of the dynamic response of floating structures

HARDJANTO, F. A ; TASSOULAS, J. L

Computational mechanics, 2003-12, Vol.32 (4-6), p.347-361 [Periódico revisado por pares]

Heidelberg: Springer

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8
A generalization of BEM by Fourier transform
A generalization of BEM by Fourier transform
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A generalization of BEM by Fourier transform

DUDDECK, F. M. E ; GEISENHOFER, M

Computational mechanics, 2002-04, Vol.28 (3-4), p.303-310 [Periódico revisado por pares]

Heidelberg: Springer

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9
A meshless local boundary integral equation (LBIE) method for solving nonlinear problems
A meshless local boundary integral equation (LBIE) method for solving nonlinear problems
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A meshless local boundary integral equation (LBIE) method for solving nonlinear problems

ZHU, T ; ZHANG, J ; ATLURI, S. N

Computational mechanics, 1998-08, Vol.22 (2), p.174-186 [Periódico revisado por pares]

Heidelberg: Springer

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10
Conjugate gradient-boundary element solution to the Cauchy problem for Helmholtz-type equations
Conjugate gradient-boundary element solution to the Cauchy problem for Helmholtz-type equations
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Conjugate gradient-boundary element solution to the Cauchy problem for Helmholtz-type equations

MARIN, L ; ELLIOTT, L ; HEGGS, P. J ; INGHAM, D. B ; LESNIC, D ; WEN, X

Computational mechanics, 2003-07, Vol.31 (3-4), p.367-377 [Periódico revisado por pares]

Heidelberg: Springer

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