Module NameDownload
noc20_ma09_assigment_1noc20_ma09_assigment_1
noc20_ma09_assigment_2noc20_ma09_assigment_2
noc20_ma09_assigment_3noc20_ma09_assigment_3
noc20_ma09_assigment_4noc20_ma09_assigment_4
noc20_ma09_assigment_5noc20_ma09_assigment_5
noc20_ma09_assigment_6noc20_ma09_assigment_6
noc20_ma09_assigment_7noc20_ma09_assigment_7
noc20_ma09_assigment_8noc20_ma09_assigment_8


Sl.No Chapter Name MP4 Download
1Introduction, main definitionsDownload
2Examples of rings. Download
3More examplesDownload
4Polynomial rings 1Download
5Polynomial rings 2Download
6HomomorphismsDownload
7Kernels, idealsDownload
8Problems 1Download
9Problems 2Download
10Problems 3Download
11Quotient ringsDownload
12First isomorphism and correspondence theoremsDownload
13Examples of correspondence theoremDownload
14Prime idealsDownload
15Maximal ideals, integral domainsDownload
16Existence of maximal idealsDownload
17Problems 4Download
18Problems 5Download
19Problems 6Download
20Field of fractions, Noetherian rings 1Download
21Noetherian rings 2Download
22Hilbert Basis TheoremDownload
23Irreducible, prime elementsDownload
24Irreducible, prime elements, GCDDownload
25Principal Ideal DomainsDownload
26Unique Factorization Domains 1Download
27Unique Factorization Domains 2Download
28Gauss Lemma Download
29Z[X] is a UFDDownload
30Eisenstein criterion and Problems 7Download
31Problems 8Download
32Problems 9Download
33Field extensions 1Download
34Field extensions 2Download
35Degree of a field extension 1Download
36Degree of a field extension 2Download
37Algebraic elements form a fieldDownload
38Field homomorphismsDownload
39Splitting fieldsDownload
40Finite fields 1Download
41Finite fields 2Download
42Finite fields 3Download
43Problems 10Download
44Problems 11Download

Sl.No Chapter Name English
1Introduction, main definitionsDownload
Verified
2Examples of rings. Download
Verified
3More examplesDownload
Verified
4Polynomial rings 1Download
Verified
5Polynomial rings 2Download
Verified
6HomomorphismsDownload
Verified
7Kernels, idealsDownload
Verified
8Problems 1Download
Verified
9Problems 2Download
Verified
10Problems 3Download
Verified
11Quotient ringsDownload
Verified
12First isomorphism and correspondence theoremsDownload
Verified
13Examples of correspondence theoremDownload
Verified
14Prime idealsDownload
Verified
15Maximal ideals, integral domainsDownload
Verified
16Existence of maximal idealsDownload
Verified
17Problems 4Download
Verified
18Problems 5Download
Verified
19Problems 6Download
Verified
20Field of fractions, Noetherian rings 1Download
Verified
21Noetherian rings 2Download
Verified
22Hilbert Basis TheoremDownload
Verified
23Irreducible, prime elementsDownload
Verified
24Irreducible, prime elements, GCDDownload
Verified
25Principal Ideal DomainsDownload
Verified
26Unique Factorization Domains 1Download
Verified
27Unique Factorization Domains 2Download
Verified
28Gauss Lemma Download
Verified
29Z[X] is a UFDDownload
Verified
30Eisenstein criterion and Problems 7Download
Verified
31Problems 8Download
Verified
32Problems 9Download
Verified
33Field extensions 1Download
Verified
34Field extensions 2Download
Verified
35Degree of a field extension 1Download
Verified
36Degree of a field extension 2Download
Verified
37Algebraic elements form a fieldDownload
Verified
38Field homomorphismsDownload
Verified
39Splitting fieldsDownload
Verified
40Finite fields 1Download
Verified
41Finite fields 2Download
Verified
42Finite fields 3Download
Verified
43Problems 10Download
Verified
44Problems 11Download
Verified


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