advanced-linear-algebra
Linear systems x' = Ax, stability, and phase portraits
taught
The solution x(t) = e^{tA}x_0 read geometrically -- trace and determinant alone classify the phase portrait (node, saddle, spiral, center) and predict stability with no eigenvector computed.
Taught in
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Linear systems x' = Ax, stability, and phase portraits
Advanced Linear Algebra
Requires
- the-matrix-exponential required
Required by
Nothing in the catalog needs this yet.
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