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1
Introduction to Error analysis and linear systems
2
Gaussian elimination with partial pivoting
3
LU Decomposition
4
Jacobi and Gauss Seidel Methods
5
Numerical Differentiation and Integration - Part 3
6
Numerical Differentiation and Integration - Part 2
7
Numerical Differentiation and Integration - Part 1
8
Interpolation and Approximation - Part 9
9
Interpolation and Approximation - Part 8
10
Interpolation and Approximation - Part 7
11
Interpolation and Approximation - Part 6
12
Interpolation and Approximation - Part 5
13
Interpolation and Approximation - Part 4
14
Interpolation and Approximation - Part 3
15
Interpolation and Approximation - Part 2
16
Interpolation and Approximation - Part I
17
Solution of a system of Linear Algebraic Equations - Part - 12
18
Solution of a system of Linear Algebraic Equations - Part - 11
19
Solution of a system of Linear Algebraic Equations - Part - 10
20
Solution of a system of Linear Algebraic Equations - Part - 9
21
Solution of a system of Linear Algebraic Equations - Part - 8
22
Solution of a system of Linear Algebraic Equations - Part - 7
23
Solution of a system of Linear Algebraic Equations - Part - 6
24
Solution of a system of Linear Algebraic Equations - Part - 5
25
Solution of a system of Linear Algebraic Equations - Part - 4
26
Solution of a system of Linear Algebraic Equations - Part - 3
27
Solution of a system of Linear Algebraic Equations - Part - 2
28
Solution of a system of Linear Algebraic Equations - Part - 1
29
Solution of Non-linear algebraic equations - part 3
30
Solution of Nonlinear algebraic equations - part 09
31
Solution of Nonlinear algebraic Equations - Part 8
32
solution of non-linear algebraic equations - part 4
33
Solution of non-linear algebraic equations - part 6
34
Solution of non-linear algebraic equations - part 5
35
Solution of Nonlinear algaebraic Equations - part 7 (Contd.). Polynomial equations
36
Solution of Nonlinear Algebraic equations - part 2
37
Solution of Non-linear algebraic equations - part I
Description:
Explore a comprehensive course on numerical methods covering error analysis, linear systems, and advanced mathematical techniques. Dive into Gaussian elimination, LU decomposition, and iterative methods like Jacobi and Gauss-Seidel. Master numerical differentiation and integration through multiple lessons. Delve deep into interpolation and approximation concepts across nine detailed parts. Gain expertise in solving systems of linear algebraic equations through a 12-part series. Tackle non-linear algebraic equations, including polynomial equations, in a multi-part exploration. Develop practical skills in applying these numerical methods to solve complex mathematical problems.

Numerical Methods

NIOS
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