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The eigenvalues of $A$ are $hλ\pm\sqrt{1+(hλ)^2}\approx \pm\exp(\pm hλ)$. The method is stable if for $Re(λ)<0$ the iteration converges to zero. As the product of the eigenvalues is always $-1$, you will always have one eigenvalue greater than $1$ in absolute value, and thus the component of the ...
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Jan '1915
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Discussion between The Coding Wombat …
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