Week  Topics  Study Materials  Materials 
1 
Preliminaries


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

2 
Quotient groups. Isomorphism theorems. Direct Sums, Products. Finitely Generated Groups.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

3 
Torsion(free) abelian groups. Decomposition of torsion groups into direct sum of primary groups.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

4 
Divisibility. Injective groups.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

5 
Injective groups. Structure of divisible groups


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

6 
Midterm exam


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

7 
Projective groups. Free groups.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

8 
Projective cover and injective envelope.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

9 
Pure Subgroups.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

10 
Pure Subgroups .Bounded Pure Subgroups.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

11 
Midterm exam


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

12 
Basic Subgroups


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

13 
Basic subgroups.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

14 
Classification of torsionfree groups of rank 1.


Laszlo Fuchs, "Infinite abelian groups. Vol. I."

15 
Final 1st week



16 
Final 2nd week


