A Mathematical Model of Tumor Growth in Human Body with the Rough Set

  • Arvind Kumar Sinha Department of Mathematics, National Institute of Technology, Raipur 492010, India
  • Nishant Namdev Department of Mathematics, National Institute of Technology, Raipur 492010, India
Keywords: Tumor, Nonlinear, Carrying capacity, Tumor cells, Rough set

Abstract

Tumors are a significant issue in the world. They are a substantial cause of death and put a heavy load on medical services. Many researchers' have been trying to develop a new medical treatment model for tumors. The growth of tumor cells is uncertain due to their abnormal behavior. The Rough set method is an emerging interventional technique and the most powerful mathematical tool to deal with unpredictable situations. Metastasis dispersal is the procedure by which a few cells from the tumor leave and make another tumor. Subsequently, the danger can scatter through the entire living organism. In this paper, the dynamics of tumor cells are established with the metastasis process in the human body and verified by the Rough set method's technique. This paper develops a connection between applied mathematics, numerical computation, and applications of biological systems.

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Published
2021-03-16
How to Cite
Sinha, A. K., & Namdev, N. (2021). A Mathematical Model of Tumor Growth in Human Body with the Rough Set. Science & Technology Asia, 26(1), 30-38. Retrieved from https://ph02.tci-thaijo.org/index.php/SciTechAsia/article/view/235025
Section
Physical sciences