陳正宗教授最新論文發表作品

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Dynamics (interior problem)

J. T. Chen, I. L. Chen, K. H. Chen, Y. T. Lee, Y. T. Yeh, 2004, A meshless method for free vibration analysis of circular and rectangular clamped plates using radial basis function

J. T. Chen, I. L. Chen, K. H. Chen, Y. T. Lee, 2003, Comments on "Free vibration analysis of arbitrary shaped plate with clamped edges using wave-type function"

J. T. Chen, Y. T. Lee, I. L. Chen and K. H. Chen, 2004, Mathematical analysis and treatment for the true and spurious eigenequations of circular plates in the meshless method using radial basis function, J. Chinese Institute of Engineers, Vol.27, No.4, pp.547-561.

J. T. Chen, S. Y. Lin, K. H. Chen and I. L. Chen, 2004, Mathematical analysis and numerical study of true and spurious eigenequations for free vibration of plates using real-part BEM, Computational Mechanics, Vol.34, No.3, pp.165-180.

J. T. Chen, S. Y. Lin, Y. T. Lee, I. L. Chen, 2006, Mathematical analysis and numerical study of true and spurious eigenequations for free vibration of plates using imaginary-part BEM, Journal of Sound and Vibration.

J. T. Chen, S. Y. Lin, Y. T. Lee, I. L. Chen, 2006, Mathematical analysis and numerical study for free vibration of annular plates using BIEM and BEM, International Journal for Numerical Methods in Engineering

W. M. Lee, J. T. Chen, Y. T. Lee, 2007, Free vibration analysis of circular plates with multiple circular holes using indirect BIEMs, Journal of Sound and Vibration. (personal), (public)

W. M. Lee, J. T. Chen, 2008, Null-field integral equation approach for free vibration analysis of circular plates with multiple circular holes.(proof) (in Press) (Final)

W. M. Lee, J. T. Chen, 2008, Analytical study and numerical experiments o true and spurious eigensolutions of free vibration of circular plates using real-part BEM, Engineering Analysis with Boundary Elements

W. M. Lee, J. T. Chen, 2010, Eigensolutions of a circular flexural plate with multiple circular holes by using the direct BIEM and addition theorem (proof) (final)

W. M. Lee, J. T. Chen, 2011, Free Vibration Analysis of a Circular Plate With Multiple Circular Holes by Using Indirect BIEM and Addition Theorem (proof) (final)

 

板自由振動
W. M. Lee and J. T. Chen, 2011, Free vibration analysis of a circular plate with multiple circular holes by using addition theorem and indirect BIEM, ASME. Journal of Applied Mechanics, Vol.78, pp.1-10.
W. M. Lee and J. T. Chen, 2010, Eigensolutions of a circular plate with multipole circular holes by using the direct BIEM and addition theorem, Engineering Analysis with Boundary Elements, Vol.34, pp.1064-1071.
W. M. Lee and J. T. Chen, 2009, Free vibration analysis of a circular plate with multiple circular holes by using multipole Trefftz method, Computer Modeling in Engineering Science, Vol.50, No.2, pp.141-159.
W. M. Lee and J. T. Chen, 2008, Null-field integral equation approach for free vibration analysis of circular plates with multiple circular holes, Computational Mechanics, Vol.42, pp.733-747.
W. M. Lee and J. T. Chen, 2008, Analytical study and numerical experiments o true and spurious eigensolutions of free vibration of circular plates using real-part BEM, Engineering Analysis with Boundary Elements, Vol.32, pp.368-387, 2008.
W. M. Lee, J. T. Chen and Y. T. Lee, 2007, Free vibration analysis of circular plates with multiple circular holes using indirect BIEMs, Journal of Sound and Vibration, Vol.304, pp.811-830.
J. T. Chen, S. Y. Lin, I. L. Chen and Y. T. Lee, 2006, Mathematical analysis and numerical study of true and spurious eigenequations for free vibration of plates using imaginary-part BEM, Journal of Sound and Vibration, Vol.293, pp.380-408.
J. T. Chen, S. Y. Lin, I. L. Chen and Y. T. Lee, 2006, Mathematical analysis and numerical study for free vibration of annular plates using BIEM and BEM, Int. J. Numer. Meth. Engng., Vol.65, pp.236-263.
J. T. Chen, Y. T. Lee, I. L. Chen and K. H. Chen, 2004, Mathematical analysis and treatment for the true and spurious eigenequations of circular plates in the meshless method using radial basis function, J. Chinese Institute of Engineers, Vol.27, No.4, pp.547-561.
J. T. Chen, I. L. Chen. K. H. Chen, Y. T. Yeh and Y. T. Lee, 2004, A meshless method for free vibration of arbitrarily shaped plates with clamped boundaries using radial basis function, Engineering Analysis with Boundary Elements, Vol.28, No.5, pp.535-545.
J. T. Chen, S. Y. Lin, K. H. Chen and I. L. Chen, 2004, Mathematical analysis and numerical study of true and spurious eigenequations for free vibration of plates using real-part BEM, Computational Mechanics, Vol.34, No.3, pp.165-180.
 

Dynamics (exterior problem)

W. M. Lee and J. T. Chen, 2009, Scattering of flexural wave in thin plate with multiple inclusions by using null-field integral equation approach, Journal of Sound and Vibration, Accepted.(proof)(final)

Scattering of flexural wave in thin plate with multiple holes 2 by using the null-field integral equation approach (李為民 2008) (proof) (final)

W. M. Lee and J. T. Chen, 2010, Scattering of flexural wave in a thin plate with multiple circular holes by using the multipole Trefftz method, International Journal of Solids and Structures, Accepted, (final)

 

板相關論文

Membrane and plate papers by Lee and Chen (2010)-IJNME.ppt

Statics

On the equivalence of the Trefftz method and method of fundamental solutions for Laplace and biharmonic equations (2007)

J. T. Chen, C. S. Wu and K. H. Chen, 2005, A study of free terms for plate problems in the dual boundary integral equations, Engineering Analysis with Boundary Elements, Vol.29,pp.435-446,2005.

J. T. Chen, C. S. Wu, K. H. Chen, Y. T. Lee, 2006, Degenerate scale for the analysis of circular thin plate using the boundary integral equation method and boundary element method, Computational Mechanics.

Null-field integral equation approach for plate problems with circular boundaries, ASME Journal of Applied Mechanics, 2006

J. T. Chen, W. M. Lee, H. Z. Liao, Discussion: Isotropic Clamped-Free Thin Annular Circular Plate Subjected to a Concentrated Load” (Adewale, A. O., 2006, ASME J. Appl. Mech., 73, pp. 658–663), 2008