MATH
Login Or Sign up

List Question

15
34
Views

Proving this theorem about the skinny baker map

Published on
#dynamical-systems #chaos-theory
45
Views

Periodic points of $f:S^1\rightarrow S^1$, $F$ a lifting such that $F(x+1)=F(x)+n$ with $n > 2$

Published on
#dynamical-systems
71
Views

Advice on explaining this system observation analytically

Published on
#dynamical-systems #control-theory #mathematical-modeling #nonlinear-system
79
Views

Phase Diagram - $\Bbb R^2$ Dynamical System

Published on
#ordinary-differential-equations #dynamical-systems #lyapunov-functions
48
Views

How can I linearize the following equation (Bergman model)?

Published on
#dynamical-systems #control-theory #nonlinear-dynamics
55
Views

Find a Lyapunov function for this nonlinear system

Published on
#ordinary-differential-equations #dynamical-systems #stability-theory #lyapunov-functions
36
Views

Operator Semigroup: Resolvent estimates and stabilization, a detail in the paper of Nicoulas Burq and Patrick Gerard

Published on
#functional-analysis #partial-differential-equations #dynamical-systems #spectral-theory #semigroup-of-operators
117
Views

What is the order of the following system $\frac{dx}{dt} = \sqrt{1-x^2}$

Published on
#ordinary-differential-equations #dynamical-systems #nonlinear-system
33
Views

Solving a non linear ODE based on a simplified vehicle along a path

Published on
#ordinary-differential-equations #dynamical-systems #nonlinear-system
26
Views

Non-dimensionalization of a Lotka-Volterra model

Published on
#ordinary-differential-equations #dynamical-systems
46
Views

How to apply centre manifold theorem in the following system?

Published on
#ordinary-differential-equations #dynamical-systems
57
Views

How do I solve this problem with Lyapunov functions?

Published on
#ordinary-differential-equations #dynamical-systems #stability-theory #lyapunov-functions
25
Views

References for motivating the definition of a transfer operator

Published on
#analysis #measure-theory #reference-request #operator-theory #dynamical-systems
30
Views

The Poincare map for the focus at the origin is given by $P(x_0)=x_0\exp(2\pi a/|b|)$

Published on
#ordinary-differential-equations #dynamical-systems
40
Views

Poincare-Hopf bifurcation

Published on
#ordinary-differential-equations #dynamical-systems #bifurcation

Trending Questions

Popular # Hahtags

second-order-logic numerical-methods puzzle logic probability number-theory winding-number real-analysis integration calculus complex-analysis sequences-and-series proof-writing set-theory functions homotopy-theory elementary-number-theory ordinary-differential-equations circles derivatives game-theory definite-integrals elementary-set-theory limits multivariable-calculus geometry algebraic-number-theory proof-verification partial-derivative algebra-precalculus

Popular Questions

Copyright © 2021 JogjaFile Inc.