Eigenvalues and Stability: 2 by 2 Matrix, A

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MIT RES.18-009 Learn Differential Equations: Up Close with Gilbert Strang and Cleve Moler, Fall 2015
Instructor: Gilbert Strang

Two equations with a constant matrix are stable (solutions approach zero) when the trace is negative and the determinant is positive.

License: Creative Commons BY-NC-SA
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This video is the level of instructional video that all math videos on youtube should strive to achieve

noah-
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This is probably the best lecture anyone can be in . Thank you .

farbodghanonui
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Gilbert Strang is The One. The master of the Matrix.

ksbalaji
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How smooth his explanations...crystal clear! Thanks!

diegolainfiesta
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That you MIT for this mathematical giant. Dr. Strang you are the best.

georgesadler
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What beautiful explanation! Thanks, professor.

Kanidrum
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This is gold. Thank you professor! Thank you MIT

eloymarquez
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ok, now my mind blew when the laplace transformation met eigenvalues.

rafaelsouza
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shouldn't the solution go to 0 if it passes the stabiility test? I am talking about the saying in the very last second.

jonathansum
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question!
in a det
ad-cb
^^^^
this shouldnt be zero
or it should be zero
if we have a solution?
I thought a matrix has a solution if the det is not zero

davidflores
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المزيد من التمارين على استقرار المعادلات التفاضلية والترجمة بالعربية

سلمىالترهوني-يق
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thank you father of stability i exactly understand the concept

mgambowaghetohayupo
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to check the stability i have only to look trace and detremine

ahmedismail