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Articles

Numerical Inspection of Heterogeneity in Materials using 2D Heat-Conduction and Hybrid GA-tuned Neural-Network

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References

  • Agnelli, J. P., A. A. Barrea, and C. V. Turner. 2011. Tumor location and parameter estimation by thermography. Mathematical & Computer Modelling 53:1527–34. doi:10.1016/j.mcm.2010.04.003.
  • Ahmadi, I., N. Sheikhy, M. M. Aghdam, and S. S. Nourazar. 2010. A new local meshless method for steady-state heat conduction in heterogeneous materials. Engineering Analysis with Boundary Elements 34:1105–12. doi:10.1016/j.enganabound.2010.06.012.
  • Amri, A., A. Saidane, and S. Pulko. 2011. Thermal analysis of a three-dimensional breast model with embedded tumour using the transmission line matrix (TLM) method. Computers in Biology and Medicine 41:76–86. doi:10.1016/j.compbiomed.2010.12.002.
  • Ang, W. T., and B. I. Yun. 2011. A complex variable boundary element method for axisymmetric heat conduction in a nonhomogeneous solid. Applied Mathematics and Computation 218:2225–36. doi:10.1016/j.amc.2011.07.039.
  • Ang, W. T., and D. L. Clements. 2010. Nonlinear heat equation for nonhomogeneous anisotropic materials: A dual-reciprocity boundary element solution. Numerical Methods for Partial Differential Equations 26:771–84. doi:10.1002/num.20452.
  • Ghosh, S., D. K. Pratihar, B. Maiti, and P. K. Das. 2012. Identification of flow regimes using conductivity probe signals and neural networks for counter-current gas–liquid two-phase flow. Chemical Engineering Science 84:417–36. doi:10.1016/j.ces.2012.08.042
  • Ghosh, S., D. K. Pratihar, B. Maiti, and P. K. Das. 2013. Automatic classification of vertical counter-current two-phase flow by capturing hydrodynamic characteristics through objective descriptions. International Journal of Multiphase Flow 52:102–20. doi:10.1016/j.ijmultiphaseflow.2012.12.007.
  • Itou, S. 2004. Thermal stresses around a crack in the nonhomogeneous interfacial layer between two dissimilar elastic half-planes. International Journal of Solids and Structures 41:923–45. doi:10.1016/j.ijsolstr.2003.09.056.
  • Kassab, A. J., and E. A. Divo. 1996. A generalized boundary integral equation for isotropic heat conduction with spatially varying thermal conductivity. Engineering Analysis with Boundary Elements 18:273–86. doi:10.1016/S0955-7997(96)00057-4.
  • Khor, K. A., and Y. W. Gu. 2000. Thermal properties of plasma-sprayed functionally graded thermal barrier coatings. Thin Solid Films 372:104–13. doi:10.1016/S0040-6090(00)01024-5.
  • Ng, E. Y. K. 2009. A review of thermography as promising non-invasive detection modality for breast tumor. International Journal of Thermal Sciences 48:849–59. doi:10.1016/j.ijthermalsci.2008.06.015.
  • Ng, E. Y. K., and E. C. Kee. 2008. Advanced integrated technique in breast cancer thermography. Journal of Medical Engineering & Technology 32:103–14. doi:10.1080/03091900600562040.
  • Ng, E. Y. K., and S. C. Fok. 2003. A framework for early discovery of breast tumor using thermography with artificial neural network. The Breast Journal 9:341–43. doi:10.1046/j.1524-4741.2003.09425.x.
  • Shiah, Y. C., and Y. X. Shi. 2006a. Anisotropic heat conduction across an interface crack/defect filled with a thin interstitial medium. Engineering Analysis with Boundary Elements 30:325–37. doi:10.1016/j.enganabound.2006.01.012.
  • Shiah, Y. C., and Y. X. Shi. 2006b. Heat conduction across thermal barrier coatings of anisotropic substrates. International Communications in Heat and Mass Transfer 33:827–35. doi:10.1016/j.icheatmasstransfer.2006.04.006.
  • Song, C., V. Appleyard, K. Murray, T. Frank, W. Sibbett, A. Cuschieri, and A. Thompson. 2007. Thermographic assessment of tumor growth in mouse xenografts. International Journal of Cancer 121:1055–58. doi:10.1002/ijc.22808.
  • Tan, T. Z., C. Quek, G. S. Ng, and E. Y. K. Ng. 2007. A novel cognitive interpretation of breast cancer thermography with complementary learning fuzzy neural memory structure. Expert Systems with Applications 33:652–66. doi:10.1016/j.eswa.2006.06.012.
  • Yun, B. I., and W. T. Ang. 2010. A dual-reciprocity boundary element approach for axisymmetric nonlinear time-dependent heat conduction in a nonhomogeneous solid. Engineering Analysis with Boundary Elements 34:697–706. doi:10.1016/j.enganabound.2010.03.013.

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