Singular points of multivalued function | Branch point singular points | Multivalued function

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Singular points of multivalued function | Branch point singular points | Multivalued function

TimeLine and Topics---
00:00 - Intro
00:12 - Progress so far in the current chapter & topics for current video
00:36 - Solutions to Question given in last video
09:18 - Multivalued function
13:22 - Branch point singularity/ singular points for multivalued function with example
18:46 - Example on nature of singularity
21:36 - Question for Practice
singular points of multivalued function | multivalued function in complex analysis | branch point singularity | branch cut in complex analysis | branch point singularity for net | branch point singularity for jrf

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Most complete series of Complex Analysis.
Thank you.

schrodinger

Aaj teachers day 🙏h mem or aaj hi m aapka course finish kiya hooo
You arre very much better explained ❤

ankitvishwakarma

Ma'am here, In last example, the solution of z²+2z+4 would be -1±i√3, 😅
Finally completed this huge course from the beginning, , from book i could have not complete the course of comp.analysis this fast and with clarity. This playlist is really very effective and helpful. 👌🏻👌🏻😊

vivekpanchal

In the last example when I put z= -1-i root3 in the function, l get ln(-3 - i root3) / 0 ; to check whether it is Pole or removable singular point.
I.e. ln(-ve value) 🤔

patelmansi

Mam please quantum mechanics ka bhi regular class kijie🙏🙏🙏

biswajitsethi

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