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Title: | SOLUTIONS OF LORENZ MODEL |
Authors: | YADAV, DEEPAK YADAV, JYOTI |
Keywords: | LORENZ MODEL BUTTERFLY EFFECT LORENZ SYSTEM SOLUTION |
Issue Date: | May-2023 |
Series/Report no.: | TD-6769; |
Abstract: | Edward Lorenz, a mathematician and meteorologist, was the one who originally explored the Lorenz system, a system of ordinary differential equations. For specific parameter values and beginning conditions, it is noteworthy for having chaotic solutions. The Lorenz attractor, in particular, is a collection of chaotic Lorenz system solutions. In popular culture, the term ”butterfly effect” refers to the Lorenz attractor’s real-world implications, which state that in a chaotic physical system, without perfect knowledge of the initial conditions (even the minute disturbance of the air caused by a butterfly flapping its wings), we will never be able to predict its future course. This demonstrates how physically deterministic systems can yet be unpre dictable due to their inherent nature. |
URI: | http://dspace.dtu.ac.in:8080/jspui/handle/repository/20363 |
Appears in Collections: | M Sc Applied Maths |
Files in This Item:
File | Description | Size | Format | |
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DEEPAK and Jyoti M.Sc..pdf | 2.41 MB | Adobe PDF | View/Open |
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