Ahmed S.R. and Deb Nath S.K. (2009): *A simplified analysis of the tire-tread contact problem using displacement potential based finite difference*. – Computer Modelling in Engineering and Sciences, vol.44, pp.35-64.Google Scholar

Ahmed S. Reaz, Deb Nath S.K. and Uddin M.W. (2005): Optimum shapes of tire treads for avoiding lateral slippage between tires and roads. – Vol.64, pp.729-750.Google Scholar

Battaner E. (1996): *Astrophysical Fluid Dynamics*. – Cambridge: Cambridge University Press.Google Scholar

Beck J.V. (1968): *Determination of undisturbed temperatures from thermocouple measurements using correction Kernels*. – Nucl. Eng. Design, vol.7, pp.9-12.CrossrefGoogle Scholar

Beck J.V. (1970): *Nonlinear estimation applied to non-linear inverse heat conduction problem*. – Intl. J. Heat Mass Transfer, vol.13, pp.703-716.Google Scholar

Beck J.V., Blackwell B. and Clair C.R.S. (1985): *Inverse Heat Conduction*. – New York: Wiley.Google Scholar

Blackwell B.F. (1990): *Temperature profile in semi-infinite body with exponential source and convective boundary condition*. – J. Heat Transfer, vol.112, pp.567-571.Google Scholar

Blomberg T. (1990): *HEAT2- A heat transfer PC- program*. – Proceeding of the 2^{nd} Conference on Building Physics in the Nordic Countries, Division of Building Technology, Department of Civil Engineering, The Norwegian Institute of Technology, The University of Tronheim, Alfr, Getz vei3, N-7034 Trondheim, Norway.Google Scholar

Blomberg T. (1991): *HEAT2- A heat transfer PC-program*. – Manual for HEAT2, Department of building physics, Lund University, P.O. Box 118, S-221 00 Lund, Sweden, CoDEN: LUTVDG/(TVBH-7122).Google Scholar

Blomberg T. (1993): *HEAT3-A three-dimensional heat transfer computer program*. – Proceeding of the 3^{rd} conference on building physics in the Nordic countries, Buiding Physics ’93 (Bjarne Saxhof, editor), page 339, Thermal Insulation laboratory, Lyngby, Denmark, ISBN 87-984610-0-1 volume 1.Google Scholar

Blomberg T. (1994): *HEAT3-A three-dimensional heat transfer computer program Manual for HEAT3*. – Department of building physics, Lund University, P.O.Box. 118, S-221 00 Lund, Sweden. CODEN: LUTVDG/(TVBH-7169).Google Scholar

Blomberg T. (1994): *HEAT2R-A PC-Program for heat conduction in cylindrical coordinates r and z*. – Department of Building Physics, LUND University. P.O. BOX 118, S-221 00 Lund, Sweden CODEN: LUTVDG/(TVBH-7178).Google Scholar

Burmeister L.C. (1993): *Convective Heat Transfer*. – 2^{nd} Ed., New York: Wiley.Google Scholar

Chen C.L. and Lin Y.C. (1998): *Solution of two boundary problems using the differential transform method*. – J. Optim. Theory, Appl., vol.99, pp.23-35.Google Scholar

Ching-China J. and Horng.-Yung J. (1998): *Experimental investigation in inverse heat conduction problem*. – Numerical Heat Transfer, Part A, vol.34, pp.75-91.Google Scholar

Jaeger J.C. (1950): *Conduction of heat in a solid with a power law of heat transfer at its surface*. – Proc. Camb. Phil. Soc., vol.46, pp.634-641.Google Scholar

Deb Nath S.K. (2002): *A study of wear of tire treads*. – MSc. Thesis, Department of Mechanical Engineering, Bangladesh University of Engineering and Technology, Dhaka, Bangladesh.Google Scholar

Deb Nath S.K. (2008): *Displacement potential approach to solution of stiffened composite cantilever beams under combined loading*. – International Journal of Applied Mechanics and Engineering, vol.13, No.1, pp.21–41.Google Scholar

Deb Nath S.K. (2013): *Effects of fiber orientation and material isotropy on the analytical elastic solution of a stiffened orthotropic panel subjected to a combined loading*. – Advances in Materials Science and Engineering, vol.2013, Article ID 710143,13 pages.Web of ScienceGoogle Scholar

Deb Nath S.K., Ahmed S.R. and Afsar A.M. (2006): *Displacement potential solution of short stiffened flat composite bars under axial loading*. – International Journal of Applied Mechanics and Engineering, vol.11, No.3, pp.557–575.Google Scholar

Deb Nath S.K., Afsar A.M. and Ahmed S.R. (2007): *Displacement potential solution of a deep stiffened cantilever beam of orthotropic composite material*. – Journal of Strain Analysis for Engineering Design, vol.42, No.7, pp.529-540.Web of ScienceGoogle Scholar

Deb Nath S.K., Afsar A.M. and Ahmed S.R. (2007): *Displacement potential approach to the solution of stiffened orthotropic composite panels under uniaxial tensile load*. – Proceedings of the Institution of Mechanical Engineers, Part G: Journal of Aerospace Engineering, vol.221, No.5, pp.869-881.Web of ScienceGoogle Scholar

Deb Nath S.K. and Ahmed S.R. (2008): *Analytical solution of short guided orthotropic composite columns under eccentric loading using displacement potential formulation*. – Proceedings of the Institution of Mechanical Engineers, Part G: Journal of Aerospace Engineering, vol.222, No.4, pp.425-434.Web of ScienceGoogle Scholar

Deb Nath S.K. and Afsar A.M. (2009): *Analysis of the effect of fiber orientation on the elastic field in a stiffened orthotropic panel under uniform tension using displacement potential approach*. – Mechanics of Advanced Materials and Structures, vol.16, No.4, pp.300-307.Web of ScienceGoogle Scholar

Deb Nath S.K. and Ahmed S.R. (2009): *Displacement potential solution of stiffened composite struts subjected to eccentric loading*. – Applied Mathematical Modelling, vol.33, No.3, pp.1761-1775.Web of ScienceGoogle Scholar

Deb Nath S.K. and Ahmed S.R. (2009): *Elastic analysis of short orthotropic composite columns subjected to uniform load over a part of the tip*. – Proceedings of the Institution of Mechanical Engineers, Part G: Journal of Aerospace Engineering, vol.223, No.2, pp.95–105.Google Scholar

Deb Nath S.K., Ahmed S.R. and Kim S.-G. (2010): *Analytical solution of a stiffened orthotropic plate using alternative displacement potential approach*. – Proceedings of the Institution of Mechanical Engineers, Part G: Journal of Aerospace Engineering, vol.224, No.1, pp.89–99.Web of ScienceGoogle Scholar

Deb Nath S.K., Akanda M.A.S., Ahmed S.R. and Uddin M.W. (2008): *Numerical investigation of bond-line stresses of tire tread section*. – International Journal of Applied Mechanics and Engineering, vol.13, pp.43-61.Google Scholar

Deb Nath S.K., Ahmed S.R., Kim S-G. and Wong C.H. (2011): *Effect of tire material on the prediction of optimum tire tread sections*. – International Journal for computational methods in Engineering Science and Mechanics, vol.12, 290-302.Google Scholar

Grewal M.S. (1986): *Application of Kalman filtering to the calibration and alignment of inertial navigation systems*. – presented at PLANS ’86- position location and Navigation Symposium, Las Vegas, Nevada.Google Scholar

Jordan P.M. (2003): *A nonstandard finite difference scheme foe non-linear heat transfer in a thin finite rod*. – Journal of Difference Equations and Applications, vol.9, pp.1015-1021.Google Scholar

Kalman R.E. (1960): *A new approach to linear filtering and prediction problems*. – ASME J. Basic Eng., ser. 82d, pp.35-45.Google Scholar

Lo C-Y (2011): *A study of two-step heat conduction in laser heating using the hybrid differential transform method*. – Numerical Heat Transfer, Part B, vol.59, pp.130-146.Google Scholar

Mohiuddin M., Uddin M.W., Deb Nath S.K. and Ahmed S.R. (2012): *An alternative numerical solution to a screw-thread problem using displacement-potential approach*. – International Journal for Computational Methods in Engineering Science and Mechanics, vol.13, pp.254-271.Google Scholar

Őzisik M.N. (1989): *Boundary Value Problems of Heat Conduction*. – New York: Dover.Google Scholar

Peng H-S and Chen C.L. (2011): *Application of hybrid differential transformation and finite differential transformation and finite difference method on the laser heating problem*. – Numerical Heat Transfer, Part A, vol.59, pp.28-42.Google Scholar

Scarpa F. and Milano G. (1995): *Kalman smoothing technique applied to the inverse heat conduction problem*. – Numer. Heat Transfer, part B, vol.28, pp.79-96.Google Scholar

Siegel R. and Howell J.H. (1972): *Thermal Radiation Heat Transfer*. – New York: McGraw-Hill.Google Scholar

Stolz Jr.G. (1960): *Numerical solutions to an inverse problem of heat conduction for simple shapes*. – ASME J. Heat Transfer, vol.82, pp.20-26.Google Scholar

Zongrui L. and Zhongwu L. (1994): *A control theory method for solutions of inverse transient heat conduction problems*. – Trans. ASME, vol.116, pp.228-230.Google Scholar

Yu L.T. and Chen C.K. (1998): *The solution of the Blasius equation by the differential transform method*. – Math. Comput. Model, vol.28, pp.101-111.Google Scholar

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