Strange Nonchaotic Attractor in a Self-Organized Turbulent Reactive Flow - presented by Mr. Beeraiah Thonti

Strange Nonchaotic Attractor in a Self-Organized Turbulent Reactive Flow

Mr. Beeraiah Thonti

Mr. Beeraiah Thonti
Slide at 00:31
NODYCON 2025
Dynamical systems are systems whose state evolves over time, exhibiting either
periodic or aperiodic behavior
Inalas
10.02
50.02
1.25
45.02
45.02
1:15
-02.36
1.16
10.02
0232
-2532
02.75
-14.75
-02.03
-02.35
03.32
02.32
00.2
09.26
05.65
02.02
6.SSn.
0.35
03.65
02.25 00.25
4/29/25
Share slide
Summary (AI generated)

The phenomenon we are discussing arises from two distinct sources: randomness and determinism. Randomness can be illustrated by the act of flipping a coin, which is entirely stochastic. In contrast, deterministic systems, such as climate patterns, exhibit periodic behavior despite their complexity.

A chaotic system is characterized by its deterministic nature, meaning it is predictable in the short term. However, it demonstrates sensitivity to initial conditions, a concept quantified by the Lyapunov Exponent. This exponent indicates that even minor deviations in initial conditions can result in exponential divergence of trajectories over time.