Complex Analysis: Double Keyhole Contour
12K views · Nov 14, 2021 · People & Blogs
Comments · 29
@Rundas69420 · 4 years ago
We can either just substitute x=sec(theta) and be done in a minute, or completely flex on others with this overkill^^
24
@thepirateage6396 · 4 years ago
im a bit late. finally the complex analysis is back
1
@user-wu8yq1rb9t · 4 years ago (edited)
Hello Dear <b>QN3</b><br><b>I'M SO HAPPY YOU'RE HERE</b><br>And also I'm so happy you finally decided to continue this playlist (complex analysis).<br>You know, you're on my top three; please be more active.<br>The long one ... I'm even more happier<br>Thank you
1
@captainkim7738 · 4 years ago
Glad to be back.
1
@daigakunobaku273 · 2 years ago
This is funny, but beautiful, thank you
1
@XylyXylyX · 4 years ago
Thank you for this lovely demonstration!
2
@carlosgiovanardi8197 · 4 years ago
Awesome!<br>And waiting for more spicy integrals....👍
1
@hbarxhbar · 2 years ago (edited)
how arbitrary are the argument choices? can it cause contradictions?
4
@jhonatanfigueroayanac1590 · 4 years ago
Excelente video
1
@arnabghosh6705 · 9 months ago
How the arguments changed?
1
@renesperb · 3 years ago
If you choose the new variable y = 1/x you get the integral of 1/√(1-y^2) from 0 to 1 , which is arcsin[1]= π/2 .
2
@borhenbouchniba · 8 months ago
Hello Sir, I have a question, How to Draw every complexe function like contour, square ect.. how you know you have to draw a contour or square or semi contour Please ???
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