| Module Name | Download |
|---|---|
| Week 1 Assignment Solutions | Week 1 Assignment Solutions |
| Week 10 Assignment Solutions | Week 10 Assignment Solutions |
| Week 11 Assignment Solutions | Week 11 Assignment Solutions |
| Week 12 Assignment Solutions | Week 12 Assignment Solutions |
| Week 2 Assignment Solutions | Week 2 Assignment Solutions |
| Week 3 Assignment Solutions | Week 3 Assignment Solutions |
| Week 4 Assignment Solutions | Week 4 Assignment Solutions |
| Week 5 Assignment Solutions | Week 5 Assignment Solutions |
| Week 6 Assignment Solutions | Week 6 Assignment Solutions |
| Week 7 Assignment Solutions | Week 7 Assignment Solutions |
| Week 8 Assignment Solutions | Week 8 Assignment Solutions |
| Week 9 Assignment Solutions | Week 9 Assignment Solutions |
| Sl.No | Chapter Name | MP4 Download |
|---|---|---|
| 1 | Lecture 1 : Set, Group, Field, Ring | Download |
| 2 | Lecture 2 : Vector Space | Download |
| 3 | Lecture 3 : Span, Linear combination of vectors | Download |
| 4 | Lecture 4 : Linearly dependent and independent vector, Basis | Download |
| 5 | Lecture 5 : Dual Space | Download |
| 6 | Lecture 6 : Inner Product | Download |
| 7 | Lecture 7 : Schwarz Inequality | Download |
| 8 | Lecture 8 : Inner product space, Gram- Schmidt Ortho-normalization | Download |
| 9 | Lecture 9 : Projection operator | Download |
| 10 | Lecture 10 : Transformation of Basis | Download |
| 11 | Lecture 11 : Transformation of Basis (Continue) | Download |
| 12 | Lecture 12 : Unitary transformation, Similarity Transformation | Download |
| 13 | Lecture 13 : Eigen Value, Eigen Vectors | Download |
| 14 | Lecture 14 : Normal Matrix | Download |
| 15 | Lecture 15 : Diagonalization of a Matrix | Download |
| 16 | Lecture 16: Hermitian Matrix | Download |
| 17 | Lecture 17 : Rank of a Matrix | Download |
| 18 | Lecture 18 : Cayley - Hamilton Theorem, Function space | Download |
| 19 | Lecture 19: Metric Space, Linearly dependent –independent functions | Download |
| 20 | Lecture 20 : Linearly dependent –independent functions (Cont), Inner Product of functions | Download |
| 21 | Lecture 21: Orthogonal functions | Download |
| 22 | Lecture 22: Delta Function, Completeness | Download |
| 23 | Lecture 23: Fourier | Download |
| 24 | Lecture 24: Fourier Series (Contd.) | Download |
| 25 | Lecture 25: Parseval Theorem, Fourier Transform | Download |
| 26 | Lecture 26: Parseval Relation, Convolution Theorem | Download |
| 27 | Lecture 27: Polynomial space, Legendre Polynomial | Download |
| 28 | Lecture 28: Monomial Basis, Factorial Basis, Legendre Basis | Download |
| 29 | Lecture 29: Complex Numbers | Download |
| 30 | Lecture 30: Geometrical interpretation of complex numbers | Download |
| 31 | Lecture 31 : de Moivre’s Theorem | Download |
| 32 | Lecture 32 : Roots of a complex number | Download |
| 33 | Lecture 33 : Set of complex no, Stereographic projection | Download |
| 34 | Lecture 34 : Complex Function, Concept of Limit | Download |
| 35 | Lecture 35 : Derivative of Complex Function, Cauchy-Riemann Equation | Download |
| 36 | Lecture 36 : Analytic Function | Download |
| 37 | Lecture 37 : Harmonic Conjugate | Download |
| 38 | Lecture 38 : Polar form of Cauchy-Riemann Equation | Download |
| 39 | Lecture 39 : Multi-valued function and Branches | Download |
| 40 | Lecture 40 : Complex Line Integration, Contour , Regions | Download |
| 41 | Lecture 41: Complex Line Integration(Cont.) | Download |
| 42 | Lecture 42: Cauchy-Goursat Theorem | Download |
| 43 | Lecture 43 : Application of Cauchy-Goursat Theorem | Download |
| 44 | Lecture 44: Cauchy’s Integral Formula | Download |
| 45 | Lecture 45: Cauchy’s Integral Formula (Contd.) | Download |
| 46 | Lecture 46:Series and Sequence | Download |
| 47 | Lecture 47:Series and Sequence (Contd.) | Download |
| 48 | Lecture 48:Circle and radius of convergence | Download |
| 49 | Lecture 49: Taylor Series | Download |
| 50 | Lecture 50 Classification of singularity | Download |
| 51 | Lecture 51: Laurent Series, Singularity | Download |
| 52 | Lecture 52: Laurent series expansion | Download |
| 53 | Lecture 53: Laurent series expansion (Cont), Concept of Residue | Download |
| 54 | Lecture 54: Classification of Residue | Download |
| 55 | Lecture 55: Calculation of Residue for quotient from | Download |
| 56 | Lecture 56 : Cauchy’s Residue Theorem | Download |
| 57 | Lecture 57 : Cauchy’s Residue Theorem (Cont) | Download |
| 58 | Lecture 58 : Real Integration using Cauchy’s Residue Theorem | Download |
| 59 | Lecture 59 : Real Integration using Cauchy’s Residue Theorem (Cont) | Download |
| 60 | Lecture 60 : Real Integration using Cauchy’s Residue Theorem (Cont) | Download |
| Sl.No | Chapter Name | English |
|---|---|---|
| 1 | Lecture 1 : Set, Group, Field, Ring | Download To be verified |
| 2 | Lecture 2 : Vector Space | Download To be verified |
| 3 | Lecture 3 : Span, Linear combination of vectors | Download To be verified |
| 4 | Lecture 4 : Linearly dependent and independent vector, Basis | Download To be verified |
| 5 | Lecture 5 : Dual Space | Download To be verified |
| 6 | Lecture 6 : Inner Product | Download To be verified |
| 7 | Lecture 7 : Schwarz Inequality | Download To be verified |
| 8 | Lecture 8 : Inner product space, Gram- Schmidt Ortho-normalization | Download To be verified |
| 9 | Lecture 9 : Projection operator | Download To be verified |
| 10 | Lecture 10 : Transformation of Basis | Download To be verified |
| 11 | Lecture 11 : Transformation of Basis (Continue) | Download To be verified |
| 12 | Lecture 12 : Unitary transformation, Similarity Transformation | Download To be verified |
| 13 | Lecture 13 : Eigen Value, Eigen Vectors | Download To be verified |
| 14 | Lecture 14 : Normal Matrix | Download To be verified |
| 15 | Lecture 15 : Diagonalization of a Matrix | Download To be verified |
| 16 | Lecture 16: Hermitian Matrix | Download To be verified |
| 17 | Lecture 17 : Rank of a Matrix | Download To be verified |
| 18 | Lecture 18 : Cayley - Hamilton Theorem, Function space | Download To be verified |
| 19 | Lecture 19: Metric Space, Linearly dependent –independent functions | Download To be verified |
| 20 | Lecture 20 : Linearly dependent –independent functions (Cont), Inner Product of functions | Download To be verified |
| 21 | Lecture 21: Orthogonal functions | Download To be verified |
| 22 | Lecture 22: Delta Function, Completeness | Download To be verified |
| 23 | Lecture 23: Fourier | Download To be verified |
| 24 | Lecture 24: Fourier Series (Contd.) | Download To be verified |
| 25 | Lecture 25: Parseval Theorem, Fourier Transform | Download To be verified |
| 26 | Lecture 26: Parseval Relation, Convolution Theorem | Download To be verified |
| 27 | Lecture 27: Polynomial space, Legendre Polynomial | Download To be verified |
| 28 | Lecture 28: Monomial Basis, Factorial Basis, Legendre Basis | Download To be verified |
| 29 | Lecture 29: Complex Numbers | Download To be verified |
| 30 | Lecture 30: Geometrical interpretation of complex numbers | Download To be verified |
| 31 | Lecture 31 : de Moivre’s Theorem | Download To be verified |
| 32 | Lecture 32 : Roots of a complex number | Download To be verified |
| 33 | Lecture 33 : Set of complex no, Stereographic projection | Download To be verified |
| 34 | Lecture 34 : Complex Function, Concept of Limit | Download To be verified |
| 35 | Lecture 35 : Derivative of Complex Function, Cauchy-Riemann Equation | Download To be verified |
| 36 | Lecture 36 : Analytic Function | Download To be verified |
| 37 | Lecture 37 : Harmonic Conjugate | Download To be verified |
| 38 | Lecture 38 : Polar form of Cauchy-Riemann Equation | Download To be verified |
| 39 | Lecture 39 : Multi-valued function and Branches | Download To be verified |
| 40 | Lecture 40 : Complex Line Integration, Contour , Regions | Download To be verified |
| 41 | Lecture 41: Complex Line Integration(Cont.) | Download To be verified |
| 42 | Lecture 42: Cauchy-Goursat Theorem | Download To be verified |
| 43 | Lecture 43 : Application of Cauchy-Goursat Theorem | Download To be verified |
| 44 | Lecture 44: Cauchy’s Integral Formula | Download To be verified |
| 45 | Lecture 45: Cauchy’s Integral Formula (Contd.) | Download To be verified |
| 46 | Lecture 46:Series and Sequence | Download To be verified |
| 47 | Lecture 47:Series and Sequence (Contd.) | Download To be verified |
| 48 | Lecture 48:Circle and radius of convergence | Download To be verified |
| 49 | Lecture 49: Taylor Series | Download To be verified |
| 50 | Lecture 50 Classification of singularity | Download To be verified |
| 51 | Lecture 51: Laurent Series, Singularity | Download To be verified |
| 52 | Lecture 52: Laurent series expansion | Download To be verified |
| 53 | Lecture 53: Laurent series expansion (Cont), Concept of Residue | Download To be verified |
| 54 | Lecture 54: Classification of Residue | Download To be verified |
| 55 | Lecture 55: Calculation of Residue for quotient from | Download To be verified |
| 56 | Lecture 56 : Cauchy’s Residue Theorem | Download To be verified |
| 57 | Lecture 57 : Cauchy’s Residue Theorem (Cont) | Download To be verified |
| 58 | Lecture 58 : Real Integration using Cauchy’s Residue Theorem | Download To be verified |
| 59 | Lecture 59 : Real Integration using Cauchy’s Residue Theorem (Cont) | Download To be verified |
| 60 | Lecture 60 : Real Integration using Cauchy’s Residue Theorem (Cont) | Download To be verified |
| Sl.No | Language | Book link |
|---|---|---|
| 1 | English | Not Available |
| 2 | Bengali | Not Available |
| 3 | Gujarati | Not Available |
| 4 | Hindi | Not Available |
| 5 | Kannada | Not Available |
| 6 | Malayalam | Not Available |
| 7 | Marathi | Not Available |
| 8 | Tamil | Not Available |
| 9 | Telugu | Not Available |