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Isogeometric analysis of laminated composite plates based on a four-variable refined plate theory

Loc Tran Vinh (UGent) , Thai Hoang Chien, Le Tat Hien, Gan BS, Lee Jaehong and Nguyen-Xuan Hung
(2014) ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS. 47. p.68-81
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Abstract
In this paper, a simple and effective formulation based on isogeometric approach (IGA) and a four variable refined plate theory (RPT) is proposed to investigate the behavior of laminated composite plates. RPT model satisfies the traction-free boundary conditions at plate surfaces and describes the non-linear distribution of shear stresses without requiring shear correction factor (SCF). IGA utilizes basis functions, namely B-splines or non-uniform rational B-splines (NURBS), which reveals easily the smoothness of any arbitrary order. It hence handles easily the C1 requirement of the RPT model. Approximating the displacement field with four degrees of freedom per each node, the present method retains the computational efficiency while ensuring the reasonable accuracy in solution.
Keywords
Composite, Plate, Isogeometric analysis, Meshfree method, Refined plate theory

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MLA
Tran Vinh, Loc, Thai Hoang Chien, Le Tat Hien, et al. “Isogeometric Analysis of Laminated Composite Plates Based on a Four-variable Refined Plate Theory.” ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS 47 (2014): 68–81. Print.
APA
Tran Vinh, L., Hoang Chien, T., Tat Hien, L., BS, G., Jaehong, L., & Hung, N.-X. (2014). Isogeometric analysis of laminated composite plates based on a four-variable refined plate theory. ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 47, 68–81.
Chicago author-date
Tran Vinh, Loc, Thai Hoang Chien, Le Tat Hien, Gan BS, Lee Jaehong, and Nguyen-Xuan Hung. 2014. “Isogeometric Analysis of Laminated Composite Plates Based on a Four-variable Refined Plate Theory.” Engineering Analysis with Boundary Elements 47: 68–81.
Chicago author-date (all authors)
Tran Vinh, Loc, Thai Hoang Chien, Le Tat Hien, Gan BS, Lee Jaehong, and Nguyen-Xuan Hung. 2014. “Isogeometric Analysis of Laminated Composite Plates Based on a Four-variable Refined Plate Theory.” Engineering Analysis with Boundary Elements 47: 68–81.
Vancouver
1.
Tran Vinh L, Hoang Chien T, Tat Hien L, BS G, Jaehong L, Hung N-X. Isogeometric analysis of laminated composite plates based on a four-variable refined plate theory. ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS. 2014;47:68–81.
IEEE
[1]
L. Tran Vinh, T. Hoang Chien, L. Tat Hien, G. BS, L. Jaehong, and N.-X. Hung, “Isogeometric analysis of laminated composite plates based on a four-variable refined plate theory,” ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, vol. 47, pp. 68–81, 2014.
@article{5746845,
  abstract     = {In this paper, a simple and effective formulation based on isogeometric approach (IGA) and a four variable refined plate theory (RPT) is proposed to investigate the behavior of laminated composite plates. RPT model satisfies the traction-free boundary conditions at plate surfaces and describes the non-linear distribution of shear stresses without requiring shear correction factor (SCF). IGA utilizes basis functions, namely B-splines or non-uniform rational B-splines (NURBS), which reveals easily the smoothness of any arbitrary order. It hence handles easily the C1 requirement of the RPT model. Approximating the displacement field with four degrees of freedom per each node, the present method retains the computational efficiency while ensuring the reasonable accuracy in solution.},
  author       = {Tran Vinh, Loc and Hoang Chien, Thai and Tat Hien, Le and BS, Gan and Jaehong, Lee and Hung, Nguyen-Xuan},
  issn         = {0955-7997},
  journal      = {ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS},
  keywords     = {Composite,Plate,Isogeometric analysis,Meshfree method,Refined plate theory},
  language     = {eng},
  pages        = {68--81},
  title        = {Isogeometric analysis of laminated composite plates based on a four-variable refined plate theory},
  url          = {http://dx.doi.org/10.1016/j.enganabound.2014.05.013},
  volume       = {47},
  year         = {2014},
}
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