[New Section] K-Theory in Totality - Algebraic K-Theory : Section 2, Lecture 1

[Grothendieck School of Thoughts]

Dear Math enthusiast,

The fifth lecture on Algebraic K-theory is scheduled for 4th March. This marks the start of the second section of the first part of the K-theory series - Higher K Theory of Rings. Visit here for more information.

It is a lecture on Quillen’s Plus construction and the Higher K-groups of rings, where we will give a definition of the higher K-theory of rings via Quillen’s Plus construction

and establish essential properties of higher algebraic K-theory in this setting.

This section on the Higher K-theory of Rings is independent of the first section. People who were NOT following the first section are encouraged to participate in this one. 

This is an online-only event; please use the following details to join. 

Series: K-Theory In Totality

Part 1 - Algebraic K-Theory

Section 2: Higher K-theory of Rings

Title: Quillen’s Plus construction and the Higher K-groups of rings

Time: 1st April, Saturday, 3 pm, IST

Speaker: Prof Girja Shanker Tripathi

Venue: Only on Zoom.

Join us here - https://zoom.us/j/97894337530?pwd=SWt4TWpOWHBXcktOdi9BcmF0a0V4dz09

Meeting ID: 978 9433 7530

Passcode: 891689

Please note that the last lecture of the previous section has been uploaded to our Youtube channel. Click here to watch the lecture.

Best wishes,

Tanuj Mathur

Grothendieck School of Thoughts

[Grothendieck School of Thoughts]

There is an error in the invitation. The talk is scheduled for April 1st, not March 4th. 

Apologies

Tanuj

[Grothendieck School of Thoughts]

A gentle reminder for today's lecture on the Quillen Plus construction at 3 PM IST.

Apart from its usefulness in K-theory (producing the K-theory spectra), the Plus construction serves as a noteworthy tool in the following: 
1. Algebraic Topology ( to compute the total space of a fibration)

2. Stable homotopy theory (to construct the stable homotopy category)

3. Spectra (producing the Thom and Suspension spectras)

4. Abstract homotopy theory ( producing new model structures starting from an old one; for example in the category of bisimplicial sets from the standard model structure in simplicial sets)

And many more...

So don't miss the lecture, even if you are not interested in the KIT series.

Join us over Zoom- https://zoom.us/j/97894337530?pwd=SWt4TWpOWHBXcktOdi9BcmF0a0V4dz09

Meeting ID: 978 9433 7530
Passcode: 891689

Regards,

Dipankar Maity

Grothendieck School of Thoughts

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