Complex Analysis 16 | Isolated Singularities

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This is my video series about Complex Analysis. I hope that it will help everyone who wants to learn about complex derivatives, curve integrals, and the residue theorem. Complex Analysis has a lof applications in other parts of mathematics and in physics.

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(This explanation fits to lectures for students in their first or second year of study: Mathematics, Mathematics for physicists, Mathematics for the natural science, Mathematics for engineers and so on)

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When we needed him the most, he comes back.

STgauss

sin(z)/z^n, sin(1/z) ... These are famous functions! Thanks for putting this course together.

jaimelima

Amazing but in definition of isolated singularity your showing the point z0 doesn't belong to open set U but in picture you drawn inside domain U? Or you meant the empty part as U?

premkumar-soff

Amazing series! Please keep making the videos :)

kaspernordenram

these videos are so great and super helpful! thank you so much:))

nohaivce

Hello. Once I saw this video, I had a question, why does 1/z^2 has a pole in z = 0 of order 2 since the principal part of its Laurent series is 1/z^2?

luismaestres

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