Eilenberg-MacLane and Moore spaces in algebraic surface theory
By Dr. Sudarshan Gurjar, IIT Bombay
Madhava Hall 3rd floor mian building
Abstract
This talk will focus on the topology of non-singular complex
algebraic surfaces, both affine and projective. Closely related is the
topology of the universal of these spaces. In many situations, this
universal cover turns out to be either an Eilenberg-MacLane space or a
Moore space. I will discuss these properties and some related
classification theorems. The results presented will summarize joint works
with R.V. Gurjar, Buddhadev Hajra and Poonam Pokale.
algebraic surfaces, both affine and projective. Closely related is the
topology of the universal of these spaces. In many situations, this
universal cover turns out to be either an Eilenberg-MacLane space or a
Moore space. I will discuss these properties and some related
classification theorems. The results presented will summarize joint works
with R.V. Gurjar, Buddhadev Hajra and Poonam Pokale.