THERMAL SCIENCE
International Scientific Journal
ANALYTICAL METHODS FOR THERMAL SCIENCE - AN ELEMENTARY INTRODUCTION
ABSTRACT
Most thermal problems can be modeled by nonlinear equations, fractional calculus and fractal geometry, and can be effectively solved by various analytical methods and numerical methods. Analytical technology is a promising tool to outlining various features of thermal problems.
THERMAL SCIENCE YEAR
2011, VOLUME
15, ISSUE
Supplement 1, PAGES [S1 - S3]
- He, J.-H., Wu, G. C., Austin, F., The Variational Iteration Method Which Should Be Followed, Nonlinear Sci. Lett. A , 1 (2010), 1, pp. 1-30
- Golbabai, A., Sayevand, K., The Homotopy Perturbation Method for Multi-Order Time Fractional Differential Equations, Nonlinear Sci. Lett. A, 1 (2010), 2, pp. 147-154
- He, J.-H., A Note on the Homotopy Perturbation Method, Thermal Science, 14 (2010), 2, pp. 565-568
- Rajeev, Rai, K. N., Das, S., Solution of 1-D Moving Boundary Problem with Periodic Boundary Conditions by Variational Iteration Method, Thermal Science, 13 (2009), 2, pp. 199-204
- He, J.-H., An Elementary Introduction to the Homotopy Perturbation Method, Comput. Math. Applicat., 57 (2009), 3, pp. 410-412
- He, J.-H., Some Asymptotic Methods for Strongly Non-Linear Equations, Int. J. Mod. Phys., B, 20 (2006), 10, pp.1141-1199
- He, J.-H., An Elementary Introduction to Recently Developed Asymptotic Methods and Nanomechanics in Textile Engineering, Int. J. Mod. Phys., B, 22 (2008), 21, pp. 3487-3578
- Fan, J., Liu, J. F., He, J.-H., Hierarchy of Wool Fibers and Fractal Dimensions, Int. J. Nonlin. Sci. Num., 9 (2008), 3, pp. 293-296
- Zhang, S., Zong, Q. A., Liu, D., Gao, Q., A Generalized Exp-Function Method for Fractional Riccati Differential Equations, Communications in Fractional Calculus, 1 (2010), 1, pp. 48-51