International Journal of Mathematical Analysis

Vol. 9, 2015, no. 20, 993-1010

B. Sripathy, P. Vijayaraju, G. Hariharan
      Chebyshev wavelet based approximation method to some non-linear differential equations arising in engineering
      International Journal of Mathematical Analysis, Vol. 9, 2015, no. 20, 993-1010
      http://dx.doi.org/10.12988/ijma.2015.5393

Copyright © 2014 B. Sripathy, P. Vijayaraju and G. Hariharan. This article is distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

Cited by (3):

P. Vijayaraju, B. Sripathy, D. Arivudainambi, S. Balaji, Hybrid Memetic Algorithm with Two-Dimensional Discrete Haar Wavelet Transform for Optimal Sensor Placement, IEEE Sensors Journal, 17 (2017), no. 7, 2267-2278 [CrossRef]

M. Salai Mathi Selvi and G. Hariharan, Wavelet-Based Analytical Algorithm for Solving Steady-State Concentration in Immobilized Glucose Isomerase of Packed-Bed Reactor Model, The Journal of Membrane Biology, 249 (2016), no. 4, 559-568 [CrossRef]

Benedict Barnes, E. Osei-Frimpong, F. Ohene Boateng, J. Ackora-Prah, A Two-Dimensional Chebyshev Wavelet Method for Solving Partial Differential Equations, Mathematical Theory and Modeling, 6 (2016), no. 8, 124-138 [View at Publisher]