Intent Snapshot: When you have a more complicated 1-D continuous-time system, you can plot the equilibria versus the parameter and look for ... The pitchfork bifiurcation has an "evil twin" -- the subcritical pitchfork happens when an unstable equilibrium splits into a symmetric ...

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This surface represent the equilibria in a 2-parameter family of 1-d systems modeled by the previous spring-disc system. The pitchfork bifiurcation has an "evil twin" -- the subcritical pitchfork happens when an unstable equilibrium splits into a symmetric ...

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When you have a more complicated 1-D continuous-time system, you can plot the equilibria versus the parameter and look for ... The logistic equation is a 1-d discrete time system x(n+1) = r x(n) (1-x(n)) with parameter r. Along a certain slice of the 2-parameter unfolding of a supercritical pitchfork

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Along a certain slice of the 2-parameter unfolding of a supercritical pitchfork So, past the supercritical pitchfork, what determines which way the system buckles?

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  • Along a certain slice of the 2-parameter unfolding of a supercritical pitchfork
  • This surface represent the equilibria in a 2-parameter family of 1-d systems modeled by the previous spring-disc system.
  • The pitchfork bifiurcation has an "evil twin" -- the subcritical pitchfork happens when an unstable equilibrium splits into a symmetric ...
  • When you have a more complicated 1-D continuous-time system, you can plot the equilibria versus the parameter and look for ...
  • The logistic equation is a 1-d discrete time system x(n+1) = r x(n) (1-x(n)) with parameter r.
  • So, past the supercritical pitchfork, what determines which way the system buckles?

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AppDynSys : Bifurcation Examples : Zee Macheen
AppDynSys : Bifurcation Examples : Torqued Pendulum
AppDynSys : Bifurcation Examples : Hysteresis
AppDynSys : Bifurcation Examples : Switch
AppDynSys : Bifurcation Examples : Symmetry & Buckling
AppDynSys : Bifurcation Diagrams : Logistic Equation
AppDynSys : Bifurcation Diagrams : Subcritical Pitchfork
AppDynSys : Bifurcation Examples : Cusp Unfolding
AppDynSys : Bifurcation Examples : Buckling Beam
AppDynSys : Bifurcation Diagrams : Local Analysis
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AppDynSys : Bifurcation Examples : Zee Macheen

AppDynSys : Bifurcation Examples : Zee Macheen

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AppDynSys : Bifurcation Examples : Torqued Pendulum

AppDynSys : Bifurcation Examples : Torqued Pendulum

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AppDynSys : Bifurcation Examples : Hysteresis

AppDynSys : Bifurcation Examples : Hysteresis

Along a certain slice of the 2-parameter unfolding of a supercritical pitchfork

AppDynSys : Bifurcation Examples : Switch

AppDynSys : Bifurcation Examples : Switch

Read more details and related context about AppDynSys : Bifurcation Examples : Switch.

AppDynSys : Bifurcation Examples : Symmetry & Buckling

AppDynSys : Bifurcation Examples : Symmetry & Buckling

So, past the supercritical pitchfork, what determines which way the system buckles? Chance. The smallest change in the initial ...

AppDynSys : Bifurcation Diagrams : Logistic Equation

AppDynSys : Bifurcation Diagrams : Logistic Equation

The logistic equation is a 1-d discrete time system x(n+1) = r x(n) (1-x(n)) with parameter r. It is a famous

AppDynSys : Bifurcation Diagrams : Subcritical Pitchfork

AppDynSys : Bifurcation Diagrams : Subcritical Pitchfork

The pitchfork bifiurcation has an "evil twin" -- the subcritical pitchfork happens when an unstable equilibrium splits into a symmetric ...

AppDynSys : Bifurcation Examples : Cusp Unfolding

AppDynSys : Bifurcation Examples : Cusp Unfolding

This surface represent the equilibria in a 2-parameter family of 1-d systems modeled by the previous spring-disc system.

AppDynSys : Bifurcation Examples : Buckling Beam

AppDynSys : Bifurcation Examples : Buckling Beam

Read more details and related context about AppDynSys : Bifurcation Examples : Buckling Beam.

AppDynSys : Bifurcation Diagrams : Local Analysis

AppDynSys : Bifurcation Diagrams : Local Analysis

When you have a more complicated 1-D continuous-time system, you can plot the equilibria versus the parameter and look for ...