Application of Lie Symmetry to a Mathematical Model for COVID-19
Kaur R, Verma P, Prabhanshi G (2025)
Publication Type: Book chapter / Article in edited volumes
Publication year: 2025
Publisher: Springer
Edited Volumes: Advances in Nonlinear Dynamics and its Applications
Series: Industrial and Applied Mathematics
Book Volume: Part F2336
Pages Range: 111-124
DOI: 10.1007/978-981-96-9674-1_6
Abstract
In this paper, we consider a system of nonlinear ordinary differential equations arising from the proposed SIQHR model governing the transmission dynamics of COVID-19. Lie’s infinitesimal transformation method can be readily used to find closed-form similarity solutions which can be characterized in terms of symmetries. The Lie symmetry method is used in the study of the proposed model to illustrate how it complements the traditionally used qualitative and numerical mathematical techniques.
Involved external institutions
India (IN)
Poland (PL)How to cite
APA:
Kaur, R., Verma, P., & Prabhanshi, G. (2025). Application of Lie Symmetry to a Mathematical Model for COVID-19. In Advances in Nonlinear Dynamics and its Applications. (pp. 111-124). Springer.
MLA:
Kaur, Ruchi, Pratibha Verma, and Gaur Prabhanshi. "Application of Lie Symmetry to a Mathematical Model for COVID-19." Advances in Nonlinear Dynamics and its Applications. Springer, 2025. 111-124.
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