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Attraction rate and behavior of the orbits.

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#functional-analysis #dynamical-systems #nonlinear-dynamics
42
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Prove that if the initial value of $\dot{x} = X(x)$ belongs to $Z$ and the vector field is tangent to curve Z, then the solution also belongs to $Z$.

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#ordinary-differential-equations #dynamical-systems #nonlinear-dynamics
51
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Finding fixed points of a specific constrained nonlinear PDE

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#partial-differential-equations #roots #nonlinear-system #fixed-points #nonlinear-dynamics
91
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Is this chaotic behaviour? Weakly coupled Van der Pol oscillators

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#numerical-methods #approximation #nonlinear-system #chaos-theory #nonlinear-dynamics
23
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Spatial convolution of Taylor Expanded function which depends on isostable coordinates

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#taylor-expansion #convolution #nonlinear-dynamics
80
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Find the general solution of an ODE with a nonlinear perturbative term

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#ordinary-differential-equations #nonlinear-system #perturbation-theory #nonlinear-dynamics
42
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Duffing equation with non-linearity factor greater than unity

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#nonlinear-system #perturbation-theory #nonlinear-dynamics
99
Views

How to calculate (numerically) the convergence path to a saddle point

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#ordinary-differential-equations #numerical-methods #dynamical-systems #matlab #nonlinear-dynamics
31
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Dynamics - Normal Form

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#nonlinear-dynamics
26
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How to know if a set of equations are Lorentz Invariant Spinors

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#partial-differential-equations #mathematical-physics #general-relativity #nonlinear-dynamics
78
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Strang splitting for the NLS

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#partial-differential-equations #nonlinear-dynamics
53
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The relationship between real negative eigenvalues and convergence rate for ODE.

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#ordinary-differential-equations #convergence-divergence #stability-theory #nonlinear-dynamics
47
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Parameter Estimation of Dynamical System when Model is known

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#optimization #control-theory #nonlinear-system #nonlinear-dynamics #lyapunov-functions
108
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A doubt on the positively invariant sets for a system of ODEs

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#ordinary-differential-equations #dynamical-systems #nonlinear-dynamics #set-invariance
54
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Is there an upper limit on the number of equilibrium points a system of nonlinear odes can have?

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#ordinary-differential-equations #numerical-methods #dynamical-systems #nonlinear-dynamics

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