| Module Name | Download |
|---|---|
| noc20_ma09_assigment_1 | noc20_ma09_assigment_1 |
| noc20_ma09_assigment_2 | noc20_ma09_assigment_2 |
| noc20_ma09_assigment_3 | noc20_ma09_assigment_3 |
| noc20_ma09_assigment_4 | noc20_ma09_assigment_4 |
| noc20_ma09_assigment_5 | noc20_ma09_assigment_5 |
| noc20_ma09_assigment_6 | noc20_ma09_assigment_6 |
| noc20_ma09_assigment_7 | noc20_ma09_assigment_7 |
| noc20_ma09_assigment_8 | noc20_ma09_assigment_8 |
| Sl.No | Chapter Name | MP4 Download |
|---|---|---|
| 1 | Introduction, main definitions | Download |
| 2 | Examples of rings. | Download |
| 3 | More examples | Download |
| 4 | Polynomial rings 1 | Download |
| 5 | Polynomial rings 2 | Download |
| 6 | Homomorphisms | Download |
| 7 | Kernels, ideals | Download |
| 8 | Problems 1 | Download |
| 9 | Problems 2 | Download |
| 10 | Problems 3 | Download |
| 11 | Quotient rings | Download |
| 12 | First isomorphism and correspondence theorems | Download |
| 13 | Examples of correspondence theorem | Download |
| 14 | Prime ideals | Download |
| 15 | Maximal ideals, integral domains | Download |
| 16 | Existence of maximal ideals | Download |
| 17 | Problems 4 | Download |
| 18 | Problems 5 | Download |
| 19 | Problems 6 | Download |
| 20 | Field of fractions, Noetherian rings 1 | Download |
| 21 | Noetherian rings 2 | Download |
| 22 | Hilbert Basis Theorem | Download |
| 23 | Irreducible, prime elements | Download |
| 24 | Irreducible, prime elements, GCD | Download |
| 25 | Principal Ideal Domains | Download |
| 26 | Unique Factorization Domains 1 | Download |
| 27 | Unique Factorization Domains 2 | Download |
| 28 | Gauss Lemma | Download |
| 29 | Z[X] is a UFD | Download |
| 30 | Eisenstein criterion and Problems 7 | Download |
| 31 | Problems 8 | Download |
| 32 | Problems 9 | Download |
| 33 | Field extensions 1 | Download |
| 34 | Field extensions 2 | Download |
| 35 | Degree of a field extension 1 | Download |
| 36 | Degree of a field extension 2 | Download |
| 37 | Algebraic elements form a field | Download |
| 38 | Field homomorphisms | Download |
| 39 | Splitting fields | Download |
| 40 | Finite fields 1 | Download |
| 41 | Finite fields 2 | Download |
| 42 | Finite fields 3 | Download |
| 43 | Problems 10 | Download |
| 44 | Problems 11 | Download |
| Sl.No | Chapter Name | English |
|---|---|---|
| 1 | Introduction, main definitions | Download Verified |
| 2 | Examples of rings. | Download Verified |
| 3 | More examples | Download Verified |
| 4 | Polynomial rings 1 | Download Verified |
| 5 | Polynomial rings 2 | Download Verified |
| 6 | Homomorphisms | Download Verified |
| 7 | Kernels, ideals | Download Verified |
| 8 | Problems 1 | Download Verified |
| 9 | Problems 2 | Download Verified |
| 10 | Problems 3 | Download Verified |
| 11 | Quotient rings | Download Verified |
| 12 | First isomorphism and correspondence theorems | Download Verified |
| 13 | Examples of correspondence theorem | Download Verified |
| 14 | Prime ideals | Download Verified |
| 15 | Maximal ideals, integral domains | Download Verified |
| 16 | Existence of maximal ideals | Download Verified |
| 17 | Problems 4 | Download Verified |
| 18 | Problems 5 | Download Verified |
| 19 | Problems 6 | Download Verified |
| 20 | Field of fractions, Noetherian rings 1 | Download Verified |
| 21 | Noetherian rings 2 | Download Verified |
| 22 | Hilbert Basis Theorem | Download Verified |
| 23 | Irreducible, prime elements | Download Verified |
| 24 | Irreducible, prime elements, GCD | Download Verified |
| 25 | Principal Ideal Domains | Download Verified |
| 26 | Unique Factorization Domains 1 | Download Verified |
| 27 | Unique Factorization Domains 2 | Download Verified |
| 28 | Gauss Lemma | Download Verified |
| 29 | Z[X] is a UFD | Download Verified |
| 30 | Eisenstein criterion and Problems 7 | Download Verified |
| 31 | Problems 8 | Download Verified |
| 32 | Problems 9 | Download Verified |
| 33 | Field extensions 1 | Download Verified |
| 34 | Field extensions 2 | Download Verified |
| 35 | Degree of a field extension 1 | Download Verified |
| 36 | Degree of a field extension 2 | Download Verified |
| 37 | Algebraic elements form a field | Download Verified |
| 38 | Field homomorphisms | Download Verified |
| 39 | Splitting fields | Download Verified |
| 40 | Finite fields 1 | Download Verified |
| 41 | Finite fields 2 | Download Verified |
| 42 | Finite fields 3 | Download Verified |
| 43 | Problems 10 | Download Verified |
| 44 | Problems 11 | Download Verified |
| Sl.No | Chapter Name | Hindi |
|---|---|---|
| 1 | Introduction, main definitions | Download |
| 2 | Examples of rings. | Download |
| 3 | More examples | Download |
| 4 | Polynomial rings 1 | Download |
| 5 | Polynomial rings 2 | Download |
| 6 | Homomorphisms | Download |
| 7 | Kernels, ideals | Download |
| 8 | Problems 1 | Download |
| 9 | Problems 2 | Download |
| 10 | Problems 3 | Download |
| 11 | Quotient rings | Download |
| 12 | First isomorphism and correspondence theorems | Download |
| 13 | Examples of correspondence theorem | Download |
| 14 | Prime ideals | Download |
| 15 | Maximal ideals, integral domains | Download |
| 16 | Existence of maximal ideals | Download |
| 17 | Problems 4 | Download |
| 18 | Problems 5 | Download |
| 19 | Problems 6 | Download |
| 20 | Field of fractions, Noetherian rings 1 | Download |
| 21 | Noetherian rings 2 | Download |
| 22 | Hilbert Basis Theorem | Download |
| 23 | Irreducible, prime elements | Download |
| 24 | Irreducible, prime elements, GCD | Download |
| 25 | Principal Ideal Domains | Download |
| 26 | Unique Factorization Domains 1 | Download |
| 27 | Unique Factorization Domains 2 | Download |
| 28 | Gauss Lemma | Download |
| 29 | Z[X] is a UFD | Download |
| 30 | Eisenstein criterion and Problems 7 | Download |
| 31 | Problems 8 | Download |
| 32 | Problems 9 | Download |
| 33 | Field extensions 1 | Download |
| 34 | Field extensions 2 | Download |
| 35 | Degree of a field extension 1 | Download |
| 36 | Degree of a field extension 2 | Download |
| 37 | Algebraic elements form a field | Download |
| 38 | Field homomorphisms | Download |
| 39 | Splitting fields | Download |
| 40 | Finite fields 1 | Download |
| 41 | Finite fields 2 | Download |
| 42 | Finite fields 3 | Download |
| 43 | Problems 10 | Download |
| 44 | Problems 11 | Download |
| Sl.No | Chapter Name | Malayalam |
|---|---|---|
| 1 | Introduction, main definitions | Download |
| 2 | Examples of rings. | Download |
| 3 | More examples | Download |
| 4 | Polynomial rings 1 | Download |
| 5 | Polynomial rings 2 | Download |
| 6 | Homomorphisms | Download |
| 7 | Kernels, ideals | Download |
| 8 | Problems 1 | Download |
| 9 | Problems 2 | Download |
| 10 | Problems 3 | Download |
| 11 | Quotient rings | Download |
| 12 | First isomorphism and correspondence theorems | Download |
| 13 | Examples of correspondence theorem | Download |
| 14 | Prime ideals | Download |
| 15 | Maximal ideals, integral domains | Download |
| 16 | Existence of maximal ideals | Download |
| 17 | Problems 4 | Download |
| 18 | Problems 5 | Download |
| 19 | Problems 6 | Download |
| 20 | Field of fractions, Noetherian rings 1 | Download |
| 21 | Noetherian rings 2 | Download |
| 22 | Hilbert Basis Theorem | Download |
| 23 | Irreducible, prime elements | Download |
| 24 | Irreducible, prime elements, GCD | Download |
| 25 | Principal Ideal Domains | Download |
| 26 | Unique Factorization Domains 1 | Download |
| 27 | Unique Factorization Domains 2 | Download |
| 28 | Gauss Lemma | Download |
| 29 | Z[X] is a UFD | Download |
| 30 | Eisenstein criterion and Problems 7 | Download |
| 31 | Problems 8 | Download |
| 32 | Problems 9 | Download |
| 33 | Field extensions 1 | Download |
| 34 | Field extensions 2 | Download |
| 35 | Degree of a field extension 1 | Download |
| 36 | Degree of a field extension 2 | Download |
| 37 | Algebraic elements form a field | Download |
| 38 | Field homomorphisms | Download |
| 39 | Splitting fields | Download |
| 40 | Finite fields 1 | Download |
| 41 | Finite fields 2 | Download |
| 42 | Finite fields 3 | Download |
| 43 | Problems 10 | Download |
| 44 | Problems 11 | Download |
| Sl.No | Chapter Name | Tamil |
|---|---|---|
| 1 | Introduction, main definitions | Download |
| 2 | Examples of rings. | Download |
| 3 | More examples | Download |
| 4 | Polynomial rings 1 | Download |
| 5 | Polynomial rings 2 | Download |
| 6 | Homomorphisms | Download |
| 7 | Kernels, ideals | Download |
| 8 | Problems 1 | Download |
| 9 | Problems 2 | Download |
| 10 | Problems 3 | Download |
| 11 | Quotient rings | Download |
| 12 | First isomorphism and correspondence theorems | Download |
| 13 | Examples of correspondence theorem | Download |
| 14 | Prime ideals | Download |
| 15 | Maximal ideals, integral domains | Download |
| 16 | Existence of maximal ideals | Download |
| 17 | Problems 4 | Download |
| 18 | Problems 5 | Download |
| 19 | Problems 6 | Download |
| 20 | Field of fractions, Noetherian rings 1 | Download |
| 21 | Noetherian rings 2 | Download |
| 22 | Hilbert Basis Theorem | Download |
| 23 | Irreducible, prime elements | Download |
| 24 | Irreducible, prime elements, GCD | Download |
| 25 | Principal Ideal Domains | Download |
| 26 | Unique Factorization Domains 1 | Download |
| 27 | Unique Factorization Domains 2 | Download |
| 28 | Gauss Lemma | Download |
| 29 | Z[X] is a UFD | Download |
| 30 | Eisenstein criterion and Problems 7 | Download |
| 31 | Problems 8 | Download |
| 32 | Problems 9 | Download |
| 33 | Field extensions 1 | Download |
| 34 | Field extensions 2 | Download |
| 35 | Degree of a field extension 1 | Download |
| 36 | Degree of a field extension 2 | Download |
| 37 | Algebraic elements form a field | Download |
| 38 | Field homomorphisms | Download |
| 39 | Splitting fields | Download |
| 40 | Finite fields 1 | Download |
| 41 | Finite fields 2 | Download |
| 42 | Finite fields 3 | Download |
| 43 | Problems 10 | Download |
| 44 | Problems 11 | Download |
| Sl.No | Chapter Name | Telugu |
|---|---|---|
| 1 | Introduction, main definitions | Download |
| 2 | Examples of rings. | Download |
| 3 | More examples | Download |
| 4 | Polynomial rings 1 | Download |
| 5 | Polynomial rings 2 | Download |
| 6 | Homomorphisms | Download |
| 7 | Kernels, ideals | Download |
| 8 | Problems 1 | Download |
| 9 | Problems 2 | Download |
| 10 | Problems 3 | Download |
| 11 | Quotient rings | Download |
| 12 | First isomorphism and correspondence theorems | Download |
| 13 | Examples of correspondence theorem | Download |
| 14 | Prime ideals | Download |
| 15 | Maximal ideals, integral domains | Download |
| 16 | Existence of maximal ideals | Download |
| 17 | Problems 4 | Download |
| 18 | Problems 5 | Download |
| 19 | Problems 6 | Download |
| 20 | Field of fractions, Noetherian rings 1 | Download |
| 21 | Noetherian rings 2 | Download |
| 22 | Hilbert Basis Theorem | Download |
| 23 | Irreducible, prime elements | Download |
| 24 | Irreducible, prime elements, GCD | Download |
| 25 | Principal Ideal Domains | Download |
| 26 | Unique Factorization Domains 1 | Download |
| 27 | Unique Factorization Domains 2 | Download |
| 28 | Gauss Lemma | Download |
| 29 | Z[X] is a UFD | Download |
| 30 | Eisenstein criterion and Problems 7 | Download |
| 31 | Problems 8 | Download |
| 32 | Problems 9 | Download |
| 33 | Field extensions 1 | Download |
| 34 | Field extensions 2 | Download |
| 35 | Degree of a field extension 1 | Download |
| 36 | Degree of a field extension 2 | Download |
| 37 | Algebraic elements form a field | Download |
| 38 | Field homomorphisms | Download |
| 39 | Splitting fields | Download |
| 40 | Finite fields 1 | Download |
| 41 | Finite fields 2 | Download |
| 42 | Finite fields 3 | Download |
| 43 | Problems 10 | Download |
| 44 | Problems 11 | Download |