Love Dynamical Model with persepectives of Piecewise Differential Operators

Fuente: arXiv
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Autore principale: Kumar, Atul
Natura: Preprint
Pubblicazione: 2024
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author Kumar, Atul
author_facet Kumar, Atul
contents For love dynamical models, a new idea combining piecewise concept for integer-order, stochastic, and fractional derivatives is presented in order to capture the chaos and several crossover emotional scenerios. Under the assumptions of linear growth and Lipschitz condition, the fixed-point theorem explain the uniqueness and existence to the models under the investigation. The piecewise derivatives were approximated utilising the Lagrange interpolation method, and the computer results were demonstrated numerically for several values of order $α$. It was observed that the recently presented new idea in love dynamical models can represent disordered emotional patterns in passionate loving partnerships.
format Preprint
id arxiv_https___arxiv_org_abs_2409_02927
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Love Dynamical Model with persepectives of Piecewise Differential Operators
Kumar, Atul
General Mathematics
For love dynamical models, a new idea combining piecewise concept for integer-order, stochastic, and fractional derivatives is presented in order to capture the chaos and several crossover emotional scenerios. Under the assumptions of linear growth and Lipschitz condition, the fixed-point theorem explain the uniqueness and existence to the models under the investigation. The piecewise derivatives were approximated utilising the Lagrange interpolation method, and the computer results were demonstrated numerically for several values of order $α$. It was observed that the recently presented new idea in love dynamical models can represent disordered emotional patterns in passionate loving partnerships.
title Love Dynamical Model with persepectives of Piecewise Differential Operators
topic General Mathematics
url https://arxiv.org/abs/2409.02927