Generalized Yang-Fourier Transforms by using K-Function to Heat Conduction in a Semi-infinite Fractal Bar

Authors

  • Manoj Sharma
  • Kiran Sharma

DOI:

https://doi.org/10.37591/rrdms.v6i3.2361

Abstract

The main objective of present research paper to solve one-dimensional fractal heat-conduction differential equation problem in a fractal semi-infinite bar has been developed by local fractional calculus employing the analytical Generalized Yang-Fourier transforms method.

Keywords: Fractal bar, heat-conduction equation, Generalized Yang-Fourier transforms, Yang-Fourier transforms, local fractional calculus, K-Function

Cite this Article

Manoj Sharma, Kiran Sharma. Generalized Yang-Fourier Transforms by using K-Function to Heat Conduction in a Semi-Infinite Fractal Bar. Research & Reviews: Discrete Mathematical Structures. 2019; 6(3): 13–18p.

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Published

2020-01-09

Issue

Vol. 6 No. 3 (2019)

Section

Research Articles

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