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1-21

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- Department of Mechanical Engineering, University of Lagos, Akoka, Lagos State, Nigeria

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- Department of Mechanical Engineering, Federal University of Agriculture, Abeokuta, Nigeria

References

- [1] Kraus AD, Aziz A, Welty J. Extended surface heat transfer. Wiley; 2001.
- [2] M.G. Sobamowo. Thermal analysis of longitudinal fin with temperature-dependent properties and internal heat generation using Galerkin’s method of Weighted Residual. Applied Thermal Engineering, 99, 2016, 1316-1330
- [3] Chiu CH, Chen CK. A decomposition method for solving the convective longitudinal fins with variable thermal conductivity. Int J Heat Mass Transf 2002; 45: 2067-2075
- [4] Arslanturk C. A decomposition method for fin efficiency of convective straight fins with temperature-dependent thermal conductivity. Int Commun Heat Mass Transf 2005; 32: 831-841
- [5] Rajabi A. Homotopy perturbation method for fin efficiency of convective straight fins with temperature-dependent thermal conductivity. Phys Lett A 2007; 364: 33-37.
- [6] Domairry G, Fazeli M. Homotopy analysis method to determine the fin efficiency of convective straight fins with temperature-dependent thermal conductivity. Commun Nonlinear Sci Numer Simul 2009; 14: 489-499
- [7] Kulkarni DB, Joglekar MM. Residue minimization technique to analyze the efficiency of convective straight fins having temperature-dependent thermal conductivity. Appl Math Comput 2009; 215: 2184-2191
- [8] Bouaziz MN, Aziz A. Simple and accurate solution for convective-radiative fin with temperature dependent thermal conductivity using double optimal linearization. Energ Convers Manage 2010; 51: 2276-2782
- [9] . Ranjan D. A simplex search method for a conductive-convective fin with variable conductivity. Int J Heat Mass Transf 2011; 54: 5001-5009
- [10] Aziz A, Khani F. Convection-radiation from a continuous moving fin of variable thermal conductivity. J Franklin Inst 2011; 348: 640-651
- [11] Aziz A, Lopez RJ. Convection-radiation from a continuously moving, variable thermal conductivity sheet or rod undergoing thermal processing. Int J Therm Sci 2011; 50: 1523-1531.
- [12] Torabi M, Yaghoobi H, Aziz A. Analytical solution for convective-radiative continuously moving fin with temperature-dependent thermal conductivity. Int J Thermophys 2012; 33: 924-941
- [13] A.S.V. Ravi Kanth and N. Uday Kumar. Application of the Haar Wavelet Method on a Continuously Moving Convective-Radiative Fin with Variable Thermal Conductivity. Heat Transfer Volume 42, Issue 4 June 2013, Pages 335-351. DOI: 10.1002/htj.21038
- [14] Sharqawy MH, Zubair SM. Efficiency and optimization of straight fins with combined heat and mass transfer - an analytical solution. Appl Therm Eng 2008; 28: 2279-2288
- [15] Fouladi F, Hosseinzadeh E, Barari A, Domairry G. Highly nonlinear temperature-dependent fin analysis by variational iteration method. Heat Transf Res 2010; 41: 155-165
- [16] Malekzadeh P, Rahideh H, Karami G. Optimization of convective-radiative fins by using differential quadrature method. Energy Convers Manag 2006; 47: 1505-1514
- [17] Kundu B, Aziz A. Performance of a convectively heated rectangular fin with a step change in cross-sectional area and losing heat by simultaneous convection and radiation (step fins under radiation environment). J Heat Transf 2010; 132: 104502-1
- [18] Ya-song Sun, Jing Ma. (2015). Application of Collocation Spectral Method to Solve a Convective – Radiative Longitudinal Fin with Temperature Dependent Internal Heat Generation, Thermal Conductivity and Heat Transfer Coefficient. Journal of Computational and Theoretical Nano-science, volume12, 2851- 2860.
- [19] Mohsen Torabi, A. Aziz. (2012). Thermal performance and efficiency of convective– radiative T-shaped fins with temperature dependent thermal conductivity, heat transfer coefficient and surface emissivity, International Communications in Heat and Mass Transfer, volume 39, pp.1018–1029.
- [20] Darvishi M.T., Gorla R.S.R, Kani F. (2013). Natural Convection and Radiation in Porous Fins, International Journal for Numerical Methods for Heat & Fluid Flow, volume 23, pp.1406-1420.
- [21] Abdelhalim E. (2013). On A New Differential Transformation Method for Solving Nonlinear Differential Equation. Asian-European Journal of Mathematics Vol. 06, No. 04, 1350057. https://doi.org/10.1142/S1793557113500575
- [22] Maheria, M. G. (2010). Thermal Analysis of Natural Convection and Radiation in Porous Fins, ETD Archive. Paper 447.
- [23] Prasad B.S. (1997). Fin Efficiency and Mechanisms of heat exchange through fins in multi-stream plate-fin heat exchanger: development and application of a rating algorithm, International Journal of Heat Transfer, volume 40, pp. 4279-4288.
- [24] Singla R.K. and Ranjan D. (2014). Application of decomposition method and inverse parameters in a moving fin. Energy Conversion and Management, volume 84, 268-281
- [25] J.K Zhou, Differential Transformation method and its Application for electrical circuits. Hauzhang University Press, Wuham, China, 1986.
- [26] Moradi, A., Rafiee, R. (2013). Analytical Solution to Convection-Radiation of a Continuously Moving Fin with Temperature-Dependent thermal conductivity. Thermal Science, volume 17, pp. 1049-1060.
- [27] Dogonchi A.S, Ganji D.D. Convection-Radiation heat transfer study of moving fin with temperature dependent thermal conductivity, heat transfer coefficient and heat generation. Applied Thermal Engineering, 103 (2016) 705-712
- [28] A. A. Joneidi, D.D. Ganji, M. Babaelahi. (2009). Differential Transformation Method to determine fin efficiency of convective straight fins with temperature dependent thermal conductivity. International Communications in Heat and Mass Transfer, 36, 757-762

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bwmeta1.element.psjd-f944ac50-8c9e-490f-bc06-5e0e3982e685