ASL STEM

Semistable Equilibrium Solution Sign Video

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Definition

Sometimes a constant equilibrium solution has the property that solutions lying on one side of the equilibrium tend to approach it, whereas solutions lying on the other side depart from it. In this case the equilibrium solution is said to be semistable.

Source: Elementary Differential Equations and Boundary Value Problems - William Boyce & Richard DiPrima

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> Mathematics

> Differential Equations

> Semistable Equilibrium Solution

+ Critical Point

+ Direction Fields *

+ Initial Value Problem *

+ Initial Condition *

+ Integrating Factor *

+ Equilibrium Solution *

+ Rate Function *

+ General Solution *

+ Integral Curve *

+ Ordinary Differential Equation *

+ Partial Differential Equation *

+ Linearization *

+ First Order Linear Equation *

+ Phase Plane *

+ Environmental Carrying Capacity *

- Semistable Equilibrium Solution *

+ Bifurcation Point *

+ Euler Method *

+ Difference Differential Equation *

+ Singular Point *

+ Nonhomogeneous *

+ Principle Of Superposition *

+ Wronskian Determinant *

+ Fundamental Set Of Solutions *

+ Variation Of Paramters *

+ Quasi Period *

+ Amplitude Modulation *

+ Quasi Frequency *

+ Euler Equation *

+ Regular Singular Point *

+ Irregular Singular Point *

+ Hermite Equation *

+ Chebyshev Equation *

+ Ordinary Point *

+ Legendre Equation *

+ Indicial Equation *

+ Bessel's Equation *

+ Laplace Transform *

+ Heaviside Step Function *

+ Unit Step Function *

+ Delta Function *

+ Transfer Function *

+ Simple Eigenvalue *

+ Phase Portrait *

+ Fixed Point Node *

+ Stable Node *

+ Unstable Node *

+ Improper Node *

+ Spiral Point *

+ Similarity Transformation *

+ Heun's Method *

+ Predictor Corrector Method *

+ Spiral Source *

+ Spiral Sink *

+ Basin Of Attraction *

+ Orbital Stability *

+ Strange Attractor *

+ Fourier Sine Series *

+ Heat Conduction Equation *

+ Thermal Diffusivity *

+ Boundary Conditions *

+ Two Point Boundary Value Problem *

+ Eigenfunctions *

+ Mutually Orthogonal *

+ Fourier Cosine Series *

+ Wave Equation *

+ Natural Frequency *

+ Natural Mode *

+ Laplace's Equation *

+ Potential Equation *

+ Dirichlet Problem *

+ Neumann Problem *

+ Lagrange's Identity *

+ Sturm Liouville Equation *

+ Continuous Spectrum *

+ Collocation Method *

+ Mean Squared Error *

+ Brachistochrone Problem *

+ Lyapunov Function *

* video needed

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