System of odes with complex eigenvalues | Lecture 41 | Differential Equations for Engineers

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Solution of a system of linear first-order differential equations with complex-conjugate eigenvalues.

Jeffrey Chasnov

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Love your content! I've been watching many videos on differential equations as I'm cramming for a final and all of yours has easily been the most helpful

nickp

Thank you so much for your videos, all of them were really helpful! Now I regret not having chosen Hong Kong for my engineering courses.

Brunovdvoorde

thank you prof. you precise explanation of concepts without reservations.

josephmarybwambale

Thank you so much. Until now it was too confusing for me..U made it clear..

aneeshkthampi

hello, Thank you so much for your video. It helps me a lot. It is really helpful.

mishudhar

Thank you very much for all your amazing videos. You explain concepts clearly in ~10 minutes that would take up the entire lecture period in class.

sofiyavyshnya

THANK YOU SO MUCH! Your's are the only videos I've found which explain this and work through an example in a way I can understand!

garrettweil

Thanks so much sir! Very clear and straightforward!

AJ-etvf

can you please clarify the last part....for the solution of x2 wont we solve the equation again but with the conjugate of the complex eigen value we obtained?

asim_m

im confused on how you went from det(a-L I) to (L+1/2)^2 +1 (L: lambda). wouldnt it be ((-1/2)-L)^2? if you use -A, then you get this but you also get -1? I'm confused about this step.

adenslade

Can someone explain to me how he dragged out the e^(-t/2) for both the real and imaginary part???

libelldrian

Hello Chasnov, i had a question. What would be the outcome whem we will calcute for the nagative value of of Lambda such as -1/2-i?

mishudhar

should we find c1 and c2 is it possible

clivedoyisi

Plz upload for equal eigen values also🙏🙏

harshi

ermantraut without the stache. thats goals

ashwinsivaainkaran

System of odes with complex eigenvalues | Lecture 41 | Differential Equations for Engineers

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