Achieved the System’s Chaotic Anti-Control by Controlling External Incentives

Received: 22 January 2024
Accepted: 31 January 2024


Volume 1. Issue 1. Pages 26-28 (2024)

Nighat

Affiliation:

Department of Mathematics, Attock Campus, COMSATS University, Islamabad, Pakistan

Chaos is considered to be one of the most important branches of nonlinear science which began at sixties, founded by the American meteorologists E.N.Lorenz. Nonlinear phenomenon would also appear in underwater acoustic problem because of the ship radiated noise. In recent years, chaos control and anti-control have made significant progress and many methods were proposed in the 20th century. The primary condition for achieving chaos is to change the system parameters or introduce on external disturbance and establish the sensitivity to the initial conditions. There are many chaotic systems in nature, such as the Doffing equation, the Van der pol equation, the Lorenz equation and so on. In this paper, we applied theoretical and simulated technique in STF system. The distinction between slow and fast dynamos was first drawn by Vainshtein & Zeldovich (1972) in this research; we describe the stretch-twist-fold (STF) fast dynamo, which is the archetype of the elementary models of the process.

Volume-1, Issue-1

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