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Mathematics, 30.07.2019 18:10 juanesmania
Consider the linear vector field i = azr, te ron . where a is an n x n constant matrix. suppose all the eigenvalues of a have negative real parts. then prove that x = is an asymptotically stable fixed point for this linear vector field. (hint: utilize a linear transformation of the coordinates which transforms a into jordan canonical form.)
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Consider the linear vector field i = azr, te ron . where a is an n x n constant matrix. suppose all...
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