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Year 2018, , 858 - 866, 31.12.2018
https://doi.org/10.18038/aubtda.448786

Abstract

References

  • [1] Shen H-S. Functionally graded materials : nonlinear analysis of plates and shells. Boca Raton; New York; London: CRC Press; 2009.
  • [2] Koizumi M. FGM activities in Japan. Composites Part B: Engineering 1997; 28:1-4.
  • [3] Swaminathan K, Sangeetha DM. Thermal analysis of FGM plates – A critical review of various modeling techniques and solution methods. Composite Structures 2017; 160:43-60.
  • [4] Thai H-T, Kim S-E. A review of theories for the modeling and analysis of functionally graded plates and shells. Composite Structures 2015; 128:70-86.
  • [5] Jha DK, Kant T, Singh RK. A critical review of recent research on functionally graded plates. Composite Structures 2013; 96:833-849.
  • [6] Sankar BV, Tzeng JT. Thermal Stresses in Functionally Graded Beams. AIAA Journal 2002; 40:1228-1232.
  • [7] Giunta G, Belouettar S, Carrera E. A thermal stress analysis of three-dimensional beams by refined one-dimensional models and strong form solutions. Applied Mechanics and Materials 2016; 828:139-171.
  • [8] Noda N. Thermal stresses in functionally graded materials. Journal of Thermal Stresses 1999; 22:477-512.
  • [9] Eslami MR, Babaei MH, Poultangari R. Thermal and mechanical stresses in a functionally graded thick sphere. International Journal of Pressure Vessels and Piping 2005; 82:522-527.
  • [10] Cho JR, Oden JT. Functionally graded material: a parametric study on thermal-stress characteristics using the Crank–Nicolson–Galerkin scheme. Computer Methods in Applied Mechanics and Engineering 2000; 188:17-38.
  • [11] Jin Z-H, Paulino GH. Transient thermal stress analysis of an edge crack in a functionally graded material. International Journal of Fracture 2001; 107:73-98.
  • [12] Reddy J. Analysis of functionally graded plates. International Journal for numerical methods in engineering 2000; 47:663-684.
  • [13] Ross PJ. Taguchi Techniques for Quality Engineering. McGraw-Hill International Editions, 2nd Edition, New York, USA; 1996.
  • [14] ANSYS Help, Version 13.

THERMAL STRESS ANALYSIS OF AXIALLY LAYERED FUNCTIONALLY GRADED BEAMS USING FINITE ELEMENT AND TAGUCHI METHODS

Year 2018, , 858 - 866, 31.12.2018
https://doi.org/10.18038/aubtda.448786

Abstract

The aim of this paper is to investigate the thermal stress analysis of axially layered functionally graded beams under clamped-clamped (C-C) boundary conditions using finite element software which named ANSYS V13 parametric design language (APDL). The beams were made as three layers using functionally graded materials with Zirconia (ceramic) and Aluminum (metal) systems. The order of the layers of the beams was designed using L9 orthogonal array depending on Taguchi Method and thus nine different beam configurations were used. Analysis of signal-to-noise (S/N) ratio was performed to determine the effects of optimum levels of layers on the thermal stress characteristic. Analysis of Variance (ANOVA) was evaluated to carry out the meaningful layers and the percentage contributions of the layers on the thermal stress response. According to the results, the most effective layers on responses were found to be Layer 1 with 75.70 % contribution, Layer 2 with 21.05 % contribution, and Layer 3 with 3.23 % contribution respectively. In addition, the increase of Young's modulus and Thermal expansion values of the layers lead to the thermal stress results of axially layered functionally graded beams. This paper can be determined as a reference for thermal stress analysis of the axially layered beams produced functionally graded materials consists of ceramic and metal contents under clamped-clamped boundary conditions.

References

  • [1] Shen H-S. Functionally graded materials : nonlinear analysis of plates and shells. Boca Raton; New York; London: CRC Press; 2009.
  • [2] Koizumi M. FGM activities in Japan. Composites Part B: Engineering 1997; 28:1-4.
  • [3] Swaminathan K, Sangeetha DM. Thermal analysis of FGM plates – A critical review of various modeling techniques and solution methods. Composite Structures 2017; 160:43-60.
  • [4] Thai H-T, Kim S-E. A review of theories for the modeling and analysis of functionally graded plates and shells. Composite Structures 2015; 128:70-86.
  • [5] Jha DK, Kant T, Singh RK. A critical review of recent research on functionally graded plates. Composite Structures 2013; 96:833-849.
  • [6] Sankar BV, Tzeng JT. Thermal Stresses in Functionally Graded Beams. AIAA Journal 2002; 40:1228-1232.
  • [7] Giunta G, Belouettar S, Carrera E. A thermal stress analysis of three-dimensional beams by refined one-dimensional models and strong form solutions. Applied Mechanics and Materials 2016; 828:139-171.
  • [8] Noda N. Thermal stresses in functionally graded materials. Journal of Thermal Stresses 1999; 22:477-512.
  • [9] Eslami MR, Babaei MH, Poultangari R. Thermal and mechanical stresses in a functionally graded thick sphere. International Journal of Pressure Vessels and Piping 2005; 82:522-527.
  • [10] Cho JR, Oden JT. Functionally graded material: a parametric study on thermal-stress characteristics using the Crank–Nicolson–Galerkin scheme. Computer Methods in Applied Mechanics and Engineering 2000; 188:17-38.
  • [11] Jin Z-H, Paulino GH. Transient thermal stress analysis of an edge crack in a functionally graded material. International Journal of Fracture 2001; 107:73-98.
  • [12] Reddy J. Analysis of functionally graded plates. International Journal for numerical methods in engineering 2000; 47:663-684.
  • [13] Ross PJ. Taguchi Techniques for Quality Engineering. McGraw-Hill International Editions, 2nd Edition, New York, USA; 1996.
  • [14] ANSYS Help, Version 13.
There are 14 citations in total.

Details

Primary Language English
Subjects Engineering
Journal Section Articles
Authors

Savaş Evran This is me

Publication Date December 31, 2018
Published in Issue Year 2018

Cite

AMA Evran S. THERMAL STRESS ANALYSIS OF AXIALLY LAYERED FUNCTIONALLY GRADED BEAMS USING FINITE ELEMENT AND TAGUCHI METHODS. Estuscience - Se. December 2018;19(4):858-866. doi:10.18038/aubtda.448786