Engineering Analysis with Boundary Element

 

1. Dual boundary integral equations for exterior problem (1996)  Vol.16, pp.333-340. (SCI and EI)

2. Analytical derivations for one-dimensional eigenproblems using dual boundary method and multiple reciprocity method (1997) Vol.20, No.1, pp.25-33. (SCI and EI)

3. Dual integral formulation for determining the acoustic modes of a two-dimensional cavity with a degenerate boundary (1998) Vol.21, No.2, pp.105-116.(SCI and EI)

4. A boundary formulation for calculating moments of an arbitrary closed planar region (1999) Vol.23, No.7, pp.611-617. (SCI and EI)

5. Applications of dual MRM for determining the natural frequencies and naturnal modes of an Euler-Bernoulli beam using the singular value decomposition method (1999) Vol.23, No.4, pp.339-360.

6. Error estimation for boundary element method (1999) Vol.23, No.3, pp.257-265.

7. Dual boundary element analysis using complex variables for potential problems with or without a degenerate boundary (2000) Vol.24, No.9, pp.671-684. (SCI and EI)

8. Analytical study and numerical experiments for degenerate scale problems in boundary element method using degenerate kernels and circulants (2001)

9. An alternative method for degenerate scale problems in boundary element methods for the two-dimensional Laplace equation 中文介紹 (2002) Vol.26, No.7, pp.559-569. (SCI and EI)

10. Dual boundary element analysis of oblique incident wave passing a thin submerged breakwater (2002) Vol.26, No.10, pp.917-928. (SCI and EI)

11. On the pseudo-differential operators in the dual boundary integral equations using degenerate kernels and circulants 中文介紹 (2002) Vol. 26, No.1, pp.41-53 (SCI and EI)

12. Study on the true and spurious eigensolutions of two-dimensional cavities using the dual multiple reciprocity method (2003) Vol.27, No.7, pp.655-670. (SCI and EI)

13. A meshless method for free vibration analysis of circular and rectangular clamped plates using radial basis function (2004) Vol.28, No.5, pp.535-545. (SCI and EI)

14. Applications of the dual integral formulation in conjunction with fast multipole method in large-scale problems for 2D exterior acoustics     (2004)

15. Erratum to "Applications of the dual integral formulation in conjunction with fast multipole method in large-scale problems for 2D exterior acoustics" (2004)

16. A study of free terms for plate problems in the dual boundary integral equations (2005) Vol.29, pp.435-446. (SCI and EI)

17. Eigensolutions of multiply connected membranes using the method of fundamental solutions (2005) Vol.29, No.2, pp.166-174. (SCI and EI)

18. Null-field integral equations for stress field around circular holes under anti-plane shear (2006) Vol.30, No.11, pp.971-993. (SCI and EI)

19. Null-field approach for piezoelectricity problems with arbitrary circular inclusions (2006) Vol.30, No.10, pp.882-896. (SCI and EI)

20. Regularized meshless method for multiply-connected-domain Laplace problems (2006)   Vol.30, No.3, pp.205-217. (SCI and EI)

21. Derivation of stiffness and flexibility for rods and beams by using dual integral equations(2008) inpress  final Vol.32, pp.108-121. (SCI and EI)

22. Analytical study and numerical experiments o true and spurious eigensolutions of free vibration of circular plates using real-part BEM(2008) (proof) (final) Vol.25, No.9, pp.819-828. (SCI and EI) Vol.32, pp.368-387, 2008.

23. On the spurious eigensolutions for the real-part boundary element method (2008) (poof) (inPress) (final)  Vol.33, pp.342-355.(PPT)(審查意見)

24. Equivalence between Trefftz method and method of fundamental solution for the annular Green’s function using the addition theorem and image concept (2008) (proof)  (in press) (final) Vol.33, pp.678-688.

25. Revisit of two classical elasticity problems by using the Trefftz Method, Engineering Analysis with Boundary Elements (2008), (Proof) (in press) (final). Vol.33, pp.890-895.

26. Fictitious frequency revisited (proof) (final) Vol.33, pp.1289-1301.

27. Eigensolutions of the Helmholtz equation for a multiply connected domain with circular boundaries using the multipole Trefftz method (proof) (in press) (final) Vol.34, No.5, pp.463-475.

28. Boundary element analysis of thermal behavior in thin-coated cutting tools, proof. final. Vol.34, No.9, pp.775-784.

29. Eigensolutions of a circular flexural plate with multiple circular holes by using the direct BIEM and addition theorem (proof) (final) Vol.34, pp.1064-1071.

30. Bipolar coordinates, image method and the method of fundamental solutions for Green’s fuctions of Laplace problems with circular boundaries (proof) (final) Vol.35, pp.236-143.

31. Boundary element analysis of 2D thin walled structures with higher-order geometry elements using transformation, proof. (final) Vol.35, No.4, pp.708-717
32. Internal stress analysis for single and multilayered coating systems using the boundary element method, Vol.35, No.4, pp.708-717.
33. A novel boundary element approach for solving the anisotropic potential problems, Vol.35, No.11, pp.1181-1189. (final)
34. J. T. Chen, Y. T. Lee, S. R. Kuo and Y. W. Chen, 2012, Analytical derivation and numerical experiments of degenerate scale for an ellipse in BEM, Engineering Analysis with Boundary Elements, Vol.36, pp.1397-1405, 2012.(要檔案請洽作者)
35. I. L. Chen, J. W. Lee, Y. C. Hsiao and J. T. Chen, On physical and numerical resonance for water wave problems using the dual boundary element method, Engineering Analysis with Boundary Elements, Vol.36, No.11, pp.1571-1580, 2012. (要檔案請洽作者)
36. J. T. Chen, J. W. Lee, I. L. Chen and P. S. Kuo, 2013, On the null and nonzero fields for true and spurious eigenvalues of annular and confocal elliptical membranes, Engineering Analysis with Boundary Elements, Vol.37, pp.42-59.(要檔案請洽作者)(eabe2013-ChenJT-PSKuo.pdf)
37. Y M Zhang, W Z Qu and J. T. Chen, 2013, BEM analysis of thin structures for therrmoelastic problems, Engineering Analysis with Boundary Elements, Vol.37, pp.441-452.(要檔案請洽原作者)(檔名:eabe2013-Zhang.pdf)
38. J. T. Chen, J. W. Lee , C. F. Wu and Y. T. Lee, 2013, Study of harbor resonance and focusing by using the null-field BIEM, Engineering Analysis with Boundary Elements, Vol.37,  pp.1107-1116.(要檔案請洽原作者)(檔名:eabe2013-harbor-final.pdf) 有人在看(2014.03)
39. Y. T. Lee, J. T. Chen and S. R. Kuo, 2014, Null-field integral approach for the piezoelectricity problems with multiple elliptical inhomogeneities, Engineering Analysis with Boundary Elements, Vol.39, pp.111-120.(要檔案請洽原作者，檔名：eabe2014-壓電.pdf) (文章有人看)
40.  J T Chen, J L Yang, Y T Lee and Y L Chang, 2014, Formulation of the MFS for the two-dimensional Laplace equation with an added constant and constraint, Engineering Analysis with Boundary Elements, Vol.46, pp.96-107.
41. W M Lee and J T Chen, 2014, Collocation multipole method for solving multiple scattering problems with circular boundaries, Engineering Analysis with Boundary Elements, Vol.48, pp.102-112.
42. J. W. Lee. H.-K. Hong and J. T. Chen, 2015, Generalized complex variable boundary integral equation for stress fields and torsional rigidity in torsion problems, Engineering Analysis with Boundary Elements,  Vol.54, pp.86-96. (要檔案請洽原作者，檔名：eabe2015-LeeHongChen.pdf)
43. J.T. Chen, W.S. Huang, J.W. Lee and H.K. Hong, 2015, On the free terms of the dual BIE for N-dimensional Laplace problems, Engineering Analysis with Boundary Elements, Vol.59, pp. 123–128.(要檔案請洽原作者，檔名：eabe2015-ChenJT.pdf) (有人看)
44. J.T. Chen; Wen-Sheng Huang; Ying-Te Lee; Shing-Kai Kao, 2016, A necessary and sufficient BEM/BIEM for two-dimensional elasticity problems, Engineering Analysis with Boundary Elements, Vol.67, pp.108-114.
45. J. W. Lee, L. W. Liu, H.-K. Hong and J. T. Chen, 2016, Applications of the Clifford algebra valued boundary element method to electromagnetic scattering problems, Engineering Analysis with Boundary Elements, Vol.71, pp.140-150. (要檔案請洽原作者，檔名：eabe2016-clifford-final.pdf).
46. J T Chen, C Y Yueh, Y L Chang and C C Wen, 2017, Why dual BEM is necessary ? Engineering Analysis with Boundary Elements, Vol. 76, pp. 59-68.(要檔案請洽原作者，檔名：eabe2017-Yueh.pdf).
47. JT Chen, SK Kao and JW Lee, 2017, Analytical derivation and numerical experiment of degenerate scale by using the degenerate kernel of the bipolar coordinates. Eng Anal Bound Elem,  Vol. 85, pp.70-86 (要檔案請洽原作者，檔名：eabe2017-kaoLeechen-finall.pdf).
48. W M Lee, J T Chen and W M Young, 2018, Dynamic Green’s function for multiple circular inclusions with imperfect interfaces using the collocation multipole method, Engineering Analysis with Boundary Elements, Vol.94, pp.113-121.  
49. J. T. Chen, J. W. Lee and K. T. Lien, 2020, Analytical and numerical studies for solving Steklov eigenproblems by using the boundary integral equation method / boundary element method, Engineering Analysis with Boundary Elements, Vol.14, pp.136-147.(崑廷學長獎狀)
50. K.H. Chen, J.H. Kao, J.T. Chen, J.F. Liau, 2020, A new error estimating approach for solving torsion bar problem with inclusion by using BEM, Engineering Analysis with Boundary Elements, Vol.115, pp.168-211. (要檔案請洽原作者，檔名：eabe2020-KHChen-error estimating.pdf).
51. J. T. Chen. S. R. Kuo, Y. L. Huang and S. K. Kao, 2020, Revisit of logarithmic capacity of line segments and double-degeneracy of BEM/BIEM, Engineering Analysis with Boundary Elements, Vol.120, pp.238-245.
52. J. T. Chen, J.H. Kao, S.K. Kao, Y. L. Huang, Y. T. Chou, 2021, On the path independence and invariant of the J-integral for a slant crack and rigid-line inclusion using degenerate kernels and the dual BEM, Engineering Analysis with Boundary Elements, Vol.126, pp.169-180, 2021.

53. K.G. Vijay, C. S. Nishad, S. Neelamani, and J.T. Chen, 2021, Dual BEM for Wave Scattering by a H-Type Porous Barrier with Nonlinear Pressure Drop, Engineering Analysis with Boundary Elements, Vol.131, pp.280-294.

54. J. T. Chen, S.K. Kao, J.H. Kao, Y.L. Huang, C.H. Shao, W.C. Tai, On the role of singular and hypersingular BIEs for the BVPs containing a degenerate boundary, Engineering Analysis with Boundary Elements, Vol.133, pp.214-235.
55.  J. T. Chen, J. H. Kao, S. K. Kao, Y. T. Lee and S. R. Kuo, 2022, Study on the double-degeneracy mechanism of BEM/BIEM for a plane elasticity problem, Engineering Analysis with Boundary Elements, Vol.136, pp.290-302.
56. Y.T. Lee, J.H. Kao, Y.T. Chou, J.T. Chen, 2022, A systematic approach for potentials on closely packed cells using the null-field boundary integral equation in conjunction with the degenerate kernel and eigenfunction expansion, Engineering Analysis with Boundary Elements, Vol.140, pp.98-112.
57.   J.T. Chen, J.H. Kao, S.K. Kao, T.A. Wu, 2023, Are the direct and indirect BEM/BIEMs equivalent ? Engineering Analysis with Boundary Elements, Vol.157, pp.441-461.
58.J.W. Lee, H.W. Yang, J.T. Chen, Boundary integral quadrature method for calculating the conduction shape factor of exchanger tubes containing slits Engineering Analysis with Boundary Elements, Revised.
59. R. Appandairaj, K.G.Vijay, K.Murali and J.T.Chen, 2024, Oblique Wave Interaction with Dual Submerged Oscillating Buoy as WEC near a Partially Reflecting Wall, Engineering Analysis with Boundary Elements, Revised.