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Ring Theory
Other university all, Mathematics Semester 4, Ring Theory Syllabus
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Syllabus
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Unit - 2 Prime And Maximal Ideals
Unit 2
Prime and maximal ideals
2.1 Prime and maximal ideals
2.2 Ring homomorphisms properties of ring homomorphisms
2.3 Isomorphism theorems I II and III field of quotients
Unit - 3 Polynomial Rings Over Commutative Rings
Unit 3
Polynomial rings over commutative rings
3.1 Polynomial rings over commutative rings
3.2 Division algorithm and consequences
3.3 Principal ideal domains
3.4 Factorization of polynomials
3.5 Reducibility tests irreducibility tests
3.6 Eisenstein criterion
3.7 Unique factorization in Z[x]
Unit - 4 Divisibility In Integral Domains
Unit 4
Divisibility in integral domains
4.1 Divisibility in integral domains
4.2 Irreducibles
4.3 Primes
4.4 Unique factorization domains
4.5 Euclidean domains
Unit -1 Definition And Examples Of Rings
Unit 1
Definition and examples of rings
1.1 Definition and examples of rings
1.2 Properties of rings
1.3 Subrings
1.4 Integral domains and fields
1.5 Characteristic of a ring
1.6 Ideals ideal generated by a subset of a ring
1.7 Factor rings
1.8 Operations on ideals
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Other Subjects of second-year
Group theory-i
Theory of real functions
Partial differential equations and system of odes
Topology of metric spaces
Numerical methods and scientific computing
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