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10.5120/8464-2381 |
Abstract
Radiation is responsible for heat transfer from fuel rods to the Pressure tube during loss of coolant. The temperature distribution of the pressure tube is obtained through experimental test runs. A Finite Difference Method and ANSYS are applied to predict the axial temperature distribution and its effect on a pressure tube by incorporating the radiative and convective boundary conditions. The results obtained using FDM and ANSYS are compared well with the experimental results. Prediction of the temperature distribution of a cylindrical pressure tube, heated by conjugate conduction and radiation from inside of it that is cooled by natural convection and radiation from outside, are reported in this paper. Pressure tube is subjected to the higher temperature at top and lower temperature at bottom. These two extreme temperatures are input to the FDM and ANSYS software. The comparison is made with the experimental results and agreement between the mathematical model (FDM) and the ANSYS results is very good.
References
- A. F. Emery and W. W. Carson, An evaluation of the use of the finite element method in the computation of temperature, J. Heat Transfer, Trans. A. S. M. E. (1971) 136-145
- D. W. Mueller Jr. , H. I. Abu-Mulaweh, Prediction of the temperature in a fin cooled by natural convection and radiation, J. Applied Thermal Engineering 26 (2006) 1662–1668
- A. Mezrhab, H. Bouali , H. Amaoui , M. Bouzidi, Computation of combined natural-convection and radiation heat-transfer in a cavity having a square body at its center, J. Applied Energy 83 (2006) 1004–1023
- Abdul Aziz, F. Khani, Convection–radiation from a continuously moving fin of variable thermal conductivity, Journal of the Franklin Institute 348 (2011) 640–651
- W. H. Gray and N. M. Schnurr, A comparison of the finite element and finite difference methods for the analysis of steady two dimensional heat conduction problems, computer methods in applied mechanics and engineering 6 (1975) 243-245
- B. L. Wang, J. C. Han, Y. G. Sun, A finite element/finite difference scheme for the non-classical heat conduction and associated thermal stresses, Finite Elements in Analysis and Design, appeared online in elsevier. com
- Wenchun Jiang, Jianming Gong, S. T. Tu, A study of the effect of filler metal thickness on tensile strength for a stainless steel plate-fin structure by experiment and finite element method, Materials and Design 31 (2010) 2387–2396
- S. B. Bopche, Arunkumar Sridharan, Experimental investigations on decay heat removal in advanced nuclear reactors using a single heater rod test facility: Air alone in the annular gap, Experimental Thermal and Fluid Science 34 (2010) 1456-1474
- Sadia Siddiqa, M. A. Hossain, Rama Subba Reddy Gorla Conduction-radiation effects on periodic magneto hydrodynamic natural convection boundary layer flow along a vertical surface, Int. J. Thermal Sciences 53 (2012) 119-129
- Yasar Islamoglu Finite element model for thermal analysis of ceramic heat exchanger tube under axial non-uniform convective heat transfer coefficient, Int. J. Materials and Design 25 (2004) 479–482
- S. W. Churchill, H. H. S. Chu, Correlating equations for laminar and turbulent free convection from a horizontal cylinder, Int. J. Heat Mass Transfer 18 (1975) 1049-1053
- P. Razelos, A critical review of extended surface heat transfer, Heat Transfer Engg. 24 (6) (2003) 11-28
- R. H. Yeh, An analytical study of the optimum dimensions of rectangular fins and cylindrical pin fin, Int. J. Heat Mass Transfer 39 (1996) 1993-2003
- Sadik Kakac, Heat Conduction, 3rd Edition, Taylor and Francis, (1993), 283-313
- J. N. Reddy, Finite Element Method, 3rd Edition, Tata McGraw Hill, (2005)
- P. Sheshu, Textbook of Finite Element Analysis, PHI Learning Pvt. Ltd, (2010)
- Dr. D. S. Kumar, Heat and Mass Transfer, Kataria and Sons, (2006-2007)