Modules / Lectures

Module Name | Download |
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noc19_ma21_assignment_Week_1 | noc19_ma21_assignment_Week_1 |

noc19_ma21_assignment_Week_2 | noc19_ma21_assignment_Week_2 |

noc19_ma21_assignment_Week_3 | noc19_ma21_assignment_Week_3 |

noc19_ma21_assignment_Week_4 | noc19_ma21_assignment_Week_4 |

noc19_ma21_assignment_Week_5 | noc19_ma21_assignment_Week_5 |

noc19_ma21_assignment_Week_6 | noc19_ma21_assignment_Week_6 |

noc19_ma21_assignment_Week_7 | noc19_ma21_assignment_Week_7 |

noc19_ma21_assignment_Week_8 | noc19_ma21_assignment_Week_8 |

Sl.No | Chapter Name | MP4 Download |
---|---|---|

1 | Introduction to error analysis and linear systems | Download |

2 | Gaussian elimination with partial pivoting | Download |

3 | LU decomposition | Download |

4 | Jacobi and Gauss Seidel methods | Download |

5 | Iterative methods-II | Download |

6 | Introduction to Non-linear equations and Bisection method | Download |

7 | Regula Falsi and Secant methods | Download |

8 | Newton-Raphson method | Download |

9 | Fixed point iteration method | Download |

10 | System of Nonlinear equations | Download |

11 | Introduction to Eigenvalues and Eigenvectors | Download |

12 | Similarity Transformations and Gershgorin Theorem | Download |

13 | Jacobi's Method for Computing Eigenvalues | Download |

14 | Power Method | Download |

15 | Inverse Power Method | Download |

16 | Interpolation Part I (Introduction to Interpolation) | Download |

17 | Interpolation part-II ( Some basic operators and their properties) | Download |

18 | Interpolation part-III (Newton’s Forward/ Backward difference and derivation of general error) | Download |

19 | Interpolation part-IV (Error in approximating a function by a polynomial using Newton’s Forward & Backward difference formula) | Download |

20 | Interpolation part-V (Solving problems using Newton's Forward & Backward difference formula) | Download |

21 | Interpolation part-VI (Central difference formula) | Download |

22 | Interpolation part-VII (Lagrange interpolation formula with examples) | Download |

23 | Interpolation part-VIII (Divided difference interpolation with examples) | Download |

24 | Interpolation part-IX (Hermite's interpolation with examples) | Download |

25 | Numerical differentiation part-I (Introduction to numerical differentiation by interpolation formula) | Download |

26 | Numerical differentiation part-II (Numerical differentiation based on Lagrange’s interpolation with examples) | Download |

27 | Numerical differentiation part-III (Numerical differentiation based on Divided difference formula with examples) | Download |

28 | Numerical differentiation part-IV (Maxima and minima of a tabulated function and differentiation errors) | Download |

29 | Numerical differentiation part-V (Differentiation based on finite difference operators) | Download |

30 | Numerical differentiation part-VI (Method of undetermined coefficients & Derivatives with unequal intervals) | Download |

31 | Numerical Integration part-I (Methodology of Numerical Integration & Rectangular rule ) | Download |

32 | Numerical Integration part-II (Quadrature formula and Trapezoidal rule with associated errors)merical Integration part-I (Methodology of Numerical Integration & Rectangular rule ) | Download |

33 | Numerical Integration part-III (Simpsons 1/3rd rule with associated errors) | Download |

34 | Numerical Integration part-IV (Composite Simpsons 1/3rd rule & Simpsons 3/8th rule with examples) | Download |

35 | Numerical Integration part-V (Gauss Legendre 2-point and 3-point formula with examples) | Download |

36 | Introduction to Ordinary Differential equations | Download |

37 | Numerical methods for ODE-1 | Download |

38 | Numerical Methods-II | Download |

39 | R-K Methods for solving ODEs | Download |

40 | Multi-step Method for solving ODEs | Download |

Sl.No | Chapter Name | English |
---|---|---|

1 | Introduction to error analysis and linear systems | PDF unavailable |

2 | Gaussian elimination with partial pivoting | PDF unavailable |

3 | LU decomposition | PDF unavailable |

4 | Jacobi and Gauss Seidel methods | PDF unavailable |

5 | Iterative methods-II | PDF unavailable |

6 | Introduction to Non-linear equations and Bisection method | PDF unavailable |

7 | Regula Falsi and Secant methods | PDF unavailable |

8 | Newton-Raphson method | PDF unavailable |

9 | Fixed point iteration method | PDF unavailable |

10 | System of Nonlinear equations | PDF unavailable |

11 | Introduction to Eigenvalues and Eigenvectors | PDF unavailable |

12 | Similarity Transformations and Gershgorin Theorem | PDF unavailable |

13 | Jacobi's Method for Computing Eigenvalues | PDF unavailable |

14 | Power Method | PDF unavailable |

15 | Inverse Power Method | PDF unavailable |

16 | Interpolation Part I (Introduction to Interpolation) | PDF unavailable |

17 | Interpolation part-II ( Some basic operators and their properties) | PDF unavailable |

18 | Interpolation part-III (Newton’s Forward/ Backward difference and derivation of general error) | PDF unavailable |

19 | Interpolation part-IV (Error in approximating a function by a polynomial using Newton’s Forward & Backward difference formula) | PDF unavailable |

20 | Interpolation part-V (Solving problems using Newton's Forward & Backward difference formula) | PDF unavailable |

21 | Interpolation part-VI (Central difference formula) | PDF unavailable |

22 | Interpolation part-VII (Lagrange interpolation formula with examples) | PDF unavailable |

23 | Interpolation part-VIII (Divided difference interpolation with examples) | PDF unavailable |

24 | Interpolation part-IX (Hermite's interpolation with examples) | PDF unavailable |

25 | Numerical differentiation part-I (Introduction to numerical differentiation by interpolation formula) | PDF unavailable |

26 | Numerical differentiation part-II (Numerical differentiation based on Lagrange’s interpolation with examples) | PDF unavailable |

27 | Numerical differentiation part-III (Numerical differentiation based on Divided difference formula with examples) | PDF unavailable |

28 | Numerical differentiation part-IV (Maxima and minima of a tabulated function and differentiation errors) | PDF unavailable |

29 | Numerical differentiation part-V (Differentiation based on finite difference operators) | PDF unavailable |

30 | Numerical differentiation part-VI (Method of undetermined coefficients & Derivatives with unequal intervals) | PDF unavailable |

31 | Numerical Integration part-I (Methodology of Numerical Integration & Rectangular rule ) | PDF unavailable |

32 | Numerical Integration part-II (Quadrature formula and Trapezoidal rule with associated errors)merical Integration part-I (Methodology of Numerical Integration & Rectangular rule ) | PDF unavailable |

33 | Numerical Integration part-III (Simpsons 1/3rd rule with associated errors) | PDF unavailable |

34 | Numerical Integration part-IV (Composite Simpsons 1/3rd rule & Simpsons 3/8th rule with examples) | PDF unavailable |

35 | Numerical Integration part-V (Gauss Legendre 2-point and 3-point formula with examples) | PDF unavailable |

36 | Introduction to Ordinary Differential equations | PDF unavailable |

37 | Numerical methods for ODE-1 | PDF unavailable |

38 | Numerical Methods-II | PDF unavailable |

39 | R-K Methods for solving ODEs | PDF unavailable |

40 | Multi-step Method for solving ODEs | PDF unavailable |

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 |