Newbetuts

Showing that every digit occurs infinitely often as a leading digit of a power of $2$ using topological dynamics [duplicate]

Prove that the orbit of an iterated rotation of 0 (by (A)(Pi), A irrational) around a circle centered at the origin is dense in the circle.

Self Study in Dynamical Systems

A Collatz generalization and approximation of a bounded-unbounded point of Collatz-like Functions

Perfectly centered break of a perfectly aligned pool ball rack

Mandelbrot-like sets for functions other than $f(z)=z^2+c$?

Example of dynamical system where: $NW(f) \not\subset \overline{R(f)}$

Fekete's conjecture on repeated applications of the tangent function

Is $\pi\left(\bigcap_{n}A_n\right)=\bigcap_{n}\pi\left( A_n\right)$, when $\pi$ is a projection?

Formal proof of Lyapunov stability

Why is the topological pressure called pressure?

Why isn't the 3 body problem solvable?

Trajectories that connect equilibrium points

Dense set in the unit circle- reference needed

This one weird thing that bugs me about summation and the like

If $f(x)=x^2-x-1$ and $f^n(x)=f(f(\cdots f(x)\cdots))$, find all $x$ for which $f^{3n}(x)$ converges.

New posts in dynamical-systems

Showing that every digit occurs infinitely often as a leading digit of a power of $2$ using topological dynamics [duplicate]

How to solve $\dot{x} = \frac{f(x)}{\|f(x)\|}$?

When does gradient flow not converge?

Recommendation for a book and other material on dynamical systems

Does complex dynamics offer any insights into real dynamics?

Prove that the orbit of an iterated rotation of 0 (by (A)(Pi), A irrational) around a circle centered at the origin is dense in the circle.

Self Study in Dynamical Systems

A Collatz generalization and approximation of a bounded-unbounded point of Collatz-like Functions

Perfectly centered break of a perfectly aligned pool ball rack

Mandelbrot-like sets for functions other than $f(z)=z^2+c$?

Example of dynamical system where: $NW(f) \not\subset \overline{R(f)}$

Fekete's conjecture on repeated applications of the tangent function

Is $\pi\left(\bigcap_{n}A_n\right)=\bigcap_{n}\pi\left( A_n\right)$, when $\pi$ is a projection?

Formal proof of Lyapunov stability

Why is the topological pressure called pressure?

Why isn't the 3 body problem solvable?

Trajectories that connect equilibrium points

Dense set in the unit circle- reference needed

This one weird thing that bugs me about summation and the like

If $f(x)=x^2-x-1$ and $f^n(x)=f(f(\cdots f(x)\cdots))$, find all $x$ for which $f^{3n}(x)$ converges.