Sentences with STRANGE-ATTRACTOR
Check out our example sentences below to help you understand the context.Sentences
1
"A strange attractor is a set of numeric values toward which a system tends to evolve."
2
"The Lorenz attractor, commonly known as a strange attractor, is a non-linear three-dimensional dynamical system."
3
"Chaos theory describes the behavior of strange attractors in dynamic systems."
4
"The double-scroll attractor is an example of a strange attractor with a fractal structure."
5
"The Rössler attractor is a strange attractor that exhibits chaotic behavior."
6
"The behavior of strange attractors is sensitive to initial conditions."
7
"A famous example of a strange attractor is the Mandelbrot set."
8
"The Hénon map is another example of a strange attractor."
9
"The study of strange attractors is important in studying complex systems."
10
"The dynamics of strange attractors can be visualized using computer simulations."
11
"The term 'strange attractor' was coined by David Ruelle and Floris Takens in 1971."
12
"The butterfly effect is associated with the behavior of strange attractors."
13
"The behavior of a strange attractor is characterized by its topological structure."
14
"The logistic map is a one-dimensional discrete system that can exhibit strange attractors."
15
"The Lorenz system is often used as a simplified model for studying strange attractors."
16
"The Henon attractor is a two-dimensional map that can generate strange attractors."
17
"There are infinitely many possible strange attractors that can exist in dynamic systems."
18
"The concept of strange attractors is fundamental in the field of chaos theory."
1
"Chaotic systems, such as the weather, can exhibit strange attractors that determine their long-term behavior."
2
"Scientists study strange attractors to better understand complex phenomena."
3
"The Lorenz system is well-known for its strange attractor, which resembles a butterfly."
4
"Fractals often form strange attractors, creating intricate and beautiful patterns."
5
"The strange attractor in a double pendulum creates unpredictable swinging motions."
6
"Chaos theory explains how small changes in initial conditions can lead to different strange attractors."
7
"The process of bifurcation occurs when a chaotic system transitions from one strange attractor to another."
8
"The behavior of a strange attractor is generally non-repeating and sensitive to initial conditions."
9
"The study of strange attractors has applications in various fields, including physics, mathematics, and biology."
