Error Estimation of signals via Cesaro-Euler operator of its Fourier-Laguerre series

Authors

  • Smita Sonker and Neeraj Devi

Keywords:

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Abstract

In this work, we proposed to use the composite summation operator with its Fourier-Laguerre series at point t = 0 to estimate the error of a function that belongs to the class. Our results generalize previous findings by Sonker, who evaluated the degree of approximation by  operator, and Krasniqi, who examined function approximation by  operator. Using this product summation operator, we also
presented the error estimation theorem and various graphical interpretations produced by MATLAB program.

References

K. S. Chaudhary and N. Kumar, “Neural network based fractional order sliding mode tracking control of nonholonomic mobile robots”, J. Comput. Anal. Appl., vol. 33, no. 1, pp. 73-89, 2024.

M. Lalit and A. Prakash, “Stability and numerical analysis of fractional BBM- Burger equation and fractional diffusion-wave equation with Caputo derivative”, Opt. Quantum Electron., pp. 1-25, 2024.

L. Mohan and A. Prakash, “Stability and numerical analysis of the generalized time-fractional Cattaneo model for heat conduction in porous media”, Eur. Phys. J. Plus, vol. 294, 20

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Published

2024-05-01

How to Cite

Smita Sonker and Neeraj Devi. (2024). Error Estimation of signals via Cesaro-Euler operator of its Fourier-Laguerre series . Journal of Computational Analysis and Applications (JoCAAA), 33(05), 1069–1078. Retrieved from https://eudoxuspress.com/index.php/pub/article/view/1649

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