Reference
|
-
Brebbia, C. A., Telles, J., and Wrobel, L., Boundary Element Techniques
Theory and Applications in Engineering, Springer-Verlag, Berlin (1984).
連結:
-
Chen, J. T., Chang, M. H., Chen, K. H., and Chen, I. L., “Boundary collocation
method for acoustic eigenanalysis of three dimensional cavities
using radial basis function,” Computational Mechanics, Vol. 29, Nos. 4-5,
pp. 392-408 (2002).
連結:
-
Chen, J. T., Chang, M. H., Chen, K. H., and Lin, S. R., “The boundary
collocation method with meshless concept for acoustic eigenanalysis of
two-dimensional cavities using radial basis function,” Journal of Sound
and Vibration, Vol. 257, No. 4, pp. 667-711 (2002).
連結:
-
Chen, J. T., Shieh, H. G., Tsai, J. J., and Lee, J. W., “A study on the method
of fundamental solutions using the image concept,” Applied Mathematical
Modelling, Vol. 34, pp. 4253-4266 (2010).
連結:
-
Chen, W., Fu, Z. J., and Jin, B. T., “A truly boundary-only meshfree
method for inhomogeneous problems based on recursive composite multiple
reciprocity technique,” Engineering Analysis with Boundary Elements,
Vol. 34, pp. 196-205 (2010).
連結:
-
Fairweather, G. and Karageorghis, A., “The method of fundamental solutions
for elliptic boundary value problems,” Advances in Computational
Mathematics, Vol. 9, pp. 69-95 (1998).
連結:
-
Fairweather, G., Karageorghis, A., and Martin, P. A., “The method of
fundamental solutions for scattering and radiation problems,” Engineering
Analysis with Boundary Elements, Vol. 27, pp. 759-769 (2003).
連結:
-
Fam, G. S. A. and Rashed, Y. F., “Dipoles formulation for the method of
fundamental solutions applied to potential problems,” Advances in Engineering
Software, Vol. 38, pp. 1-8 (2007).
連結:
-
Golberg, M. A., “The method of fundamental solutions for Poisson’s
equation,” Engineering Analysis with Boundary Elements, Vol. 16, pp.
205-213 (1995).
連結:
-
Hon, Y. C. and Wu, Z. M., “A numerical computation for inverse boundary
determination problem,” Engineering Analysis with Boundary Elements,
Vol. 24, pp. 599-606 (2000).
連結:
-
Kita, E. and Kamiya, N., “Recent studies on adaptive boundary element
methods,” Advances in Engineering Software, Vol. 19, pp. 21-32 (1994).
連結:
-
Kupradze, V. D. and Aleksidze, M. A., “The method of functional equations
for the approximate solution of certain boundary value problems,”
Computational Mathematics and Mathematical Physics, Vol. 4, No. 4,
pp. 82-126 (1964).
連結:
-
Ong, E. T. and Lim, K. M., “Three-dimensional singular boundary elements
for corner and edge singularities in potential problems,” Engineering
Analysis with Boundary Elements, Vol. 29, pp. 175-189 (2005).
連結:
-
Poullikkas, A. Karageorghis, A., and Georgiou, G., “The method of fundamental
solutions for inhomogeneous elliptic problems,” Computational
Mechanics, Vol. 22, pp. 100-107 (1998).
連結:
-
Young, D. L., Chen, K. H., and Lee, C. W., “Novel meshless method for
solving the potential problems with arbitrary domain,” Journal of Computational
Physics, Vol. 209, pp. 290-321 (2005).
連結:
-
Chen, K. H., Kao, J. H., Chen, J. T., Young, D. L., and Lu, M. C.,
“Regularized meshless method for multiply-connected-domain Laplace
problems,” Engineering Analysis with Boundary Elements, Vol. 30, pp.
882-896 (2006).
-
Chen, W., “Symmetric boundary knot method,” Engineering Analysis
with Boundary Elements, Vol. 26, No. 6, pp. 489-494 (2002).
-
Chen, W., “Singular boundary method: A novel, simple, meshfree and
boundary-only numerical method,” Acta Mechanica Solida Sinica, Vol.
30, No. 6, pp. 592-599 (2009). (in Chinese)
-
Chen, W., Fu, Z. J., and Wei, X., “Potential problems by singular boundary
method satisfying moment condition,” Computer Modeling in Engineering
& Sciences, Vol. 54, pp. 65-86 (2009).
-
Chen, W. and Tanaka, M., “A meshless, exponential convergence, integration-
free, and boundary-only RBF technique,” Computers & Mathematics
with Applications, Vol. 43, pp. 379-391 (2002).
-
Golberg, M. A. and Chen, C. S., “The method of fundamental solutions
for potential, Helmholtz and diffusion problems,” in: Golberg, M. A.
(Eds.), Boundary Integral Methods - Numerical and Mathematical Aspects,
Computational Mechanics Publications (1998).
-
Nardini, D. and Brebbia, C. A., A New Approach to Free Vibration Analysis
Using Boundary Elements, Boundary Element Methods in Engineering,
Computational Mechanics Publications/Springer, Southampton/Berlin
(1982).
-
Sarler, B., “Chapter 15: Modified method of fundamental solutions for
potential flow problems,” in: Chen, C. S., Karageorghis, A., and Smyrlis,
Y. S. (Eds.), Method of Fundamental Solutions, Tech Science Press
(2008).
-
Song, R. C. and Chen, W., “An investigation on the regularized meshless
method for irregular domain problems,” Computer Modeling in Engineering
and Sciences, Vol. 42, No. 1, pp. 59-70 (2009).
-
Wen, P. H. and Chen, C. S., “The method of particular solutions for solving
scalar wave equations,” International Journal for Numerical Methods
in Biomedical Engineering, Vol. 26, No. 12, pp. 1878-1889 (2010).
-
Young, D. L., Chen, K. H., Chen, J. T., and Kao, J. H., “A modified
method of fundamental solutions with source on the boundary for solving
Laplace equations with circular and arbitrary domains,” Computer Modeling
in Engineering & Sciences (CMES), Vol. 19, pp. 197-221 (2007).
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