A Computational Approach for Solving Fractional Model of Malignant Tumour Growth based on Dynamics of Cell Cycle

Authors

  • Jagdev Singh Department of Mathematics, JECRC University, Jaipur 303905, India
  • Rashmi Agrawal Department of Mathematics, JECRC University, Jaipur 303905, India

Keywords:

Malignant tumour, Cell Cycle, Fractional differential equation, Atangana- Baleanu fractional derivative, Analytical method

Abstract

We have studied the fractional order mathematical model of malignant tumour growth based on cell cycle dynamics in this work. The model describes three different tumour cell dynamics of the population; quiescent cells, interphase cells, and mitotic cells. The studied model is based on fractional order differential equations. A computational approach has been implemented to give approximate solution of this fractional model. The model can be used to describe the graphical behavior of tumour cells. The computational results have been presented graphically to show the advantage and the efficiency of the scheme for fractional order malignant tumour growth model.

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Published

2021-12-30

How to Cite

Singh, J. ., & Agrawal, R. . (2021). A Computational Approach for Solving Fractional Model of Malignant Tumour Growth based on Dynamics of Cell Cycle. Science & Technology Asia, 26(4), 74–83. Retrieved from https://ph02.tci-thaijo.org/index.php/SciTechAsia/article/view/245879

Issue

Section

Physical sciences