17:58

Bearing Capacity of a Shallow Foundation Using ABAQUS

28:00

Static Analysis of a Truss Using Abaqus

42:00

waves in horizontal layered half-space

36:22

Basic equations of elastic elastodynamic

13:36

Let X0=1, X2=4, X3=9, find the interpolation polynomial p(x) for the function y= √x in [1,9]

09:20

For the following data, find the least square approximation y=a+bx | Interpolation and Approximation

10:32

f(-2)=-5 f(-1)=-2 f(0)=3 f(1)=10 f(2)=19 f(3)=30. Find the interpolation polynomial p(x) for f(x)

11:38

Compute the integral by the trapezoidal rule and the Simpson's rule

09:09

Find the quadratic Lagrange interpolating polynomial p(x) an approximate f(1.5) using p(x)

19:22

Compute the integral by the trapezoidal rule and the Simpson's rule respectively.

26:06

Find root of x=e^(-x) near x=0.5 Such that the absolute error is less than | Simple Iterative Scheme

18:59

Can the Jacobi or the G-S method converge?

05:59

Use Newton's method & Modified Newton's mtd, Find the numerical approximation to the double root √2

27:31

Example on Iterative techniques for solving linear systems

09:07

How is the error of the solution x for Ax=b affected by A and b? | Norms of Vectors and Matrices

14:11

Let A=(1 0 0, 0 2 4, 0 -2 4), determine ||A||1, ||A||∞, ||A||2, p(A). Norms of Vectors and Matrices

05:02

Example 2 on Norms of Vectors and Matrices

07:40

Example on Norms of Vectors and Matrices

05:16

Find L1, L2, L0, norms of the vector x=(-1, 2, 4)^T | Norms and Vectors

20:11

Example on LU factorization with Partial Pivoting

41:45

Use Gaussian elimination to solve Ax=b | Gaussian elimination and matrix LU factorization

20:25

Which matrix has an LU factorization? and unique? Gaussian elimination and matrix LU factorization

33:36

Example. Round off error stability. Compute the integrals, 0 to 1 of x^/(x+5)dx, n=0,1,2,...,7.

03:56

Sparse matrix A, write its compression representation Triple & Orthogonal list

07:35

Compute the integrals, 0 to 1 of x^/(x+5)dx, n=0,1,2,...,7. Round off error stability

05:31

Example 8: error analysis for function value. Use five-digit arithmetic to compute x=63015 +...

06:12

Draw the Huffman Tree & design huffman codes for each character & calculate its WPL

05:31

Roots of x^2 - 16x + 1 = 0 are x1 = 8 + √ 63, x2 = 8 - √ 63. Use three-digit arithmetic, √ 63 ≈ 7.94

04:40

Transform the following forest to a binary tree

13:35

The digits of a1 a2 a3 are significant digits. Find the bound of the relative error of a1 + a2.a3.

05:00

Draw the binary tree and write its post order & level order traversal sequences

02:25

Norms of Vectors and Matrices

07:22

The bound of the absolute error for the numbers is 0.005, find the significant digits of each number

04:56

A weighted undirected graph, using Prim & Kruskal algorithm to construct its MST

09:24

Adjacency list representation for an undirected graph, perform DFS & BFS algorithm, spanning tree

11:57

Straight insertion sort, bubble sort, simple selection sort, heap sort, 2 way merge sort, radix, qui

11:43

Draw a Hash Table with linear probing, quadratic probing and separate probing

04:02

Perform a binary search, Draw the decisions tree, Calculate ASL with equal searching probability

07:22

Example 6: Find the significant digits of each number. Error analysis

07:27

STEP BY STEP: How to book an appointment?- Schengen Visa [Belgium ]

06:51

Example 5: Suppose that a is an approximation to x. Find its significant digits. Error analysis

05:28

Example 4: Find relative error and absolute error - Error analysis

02:24

Example 3: Find the bounds for the absolute and relative errors

15:19

Example 2: What is an efficient algorithm? Error analysis and round-off error stability

34:23

Example 1: Find the path of each snail | Error analysis and round off error stability

01:01:54

4.4 Applications of Interpolation | Interpolation and Approximation

01:10:44

4.3 Discrete Least Squares Approximation | Interpolation and Approximation

39:58

4.4 Applications of Interpolation - part 2 | Interpolation and Approximation

45:33

4.4 Applications of Interpolation - part 3 | Interpolation and Approximation

01:05:40

4.2.2 Newton Interpolation Formula - part 1 - Lagrange Interpolation

47:32

4.2.3 Remainder term of interpolation - Lagrange Interpolation

46:20

4.2.2 Newton Interpolation Formula - part 2 - Lagrange Interpolation

26:51

4.2.5 Piecewise interpolation by low degree polynomials - Lagrange Interpolation

55:10

4.2.1 Lagrange Interpolating Polynomials - Lagrange Interpolation

24:05

4.2.4 Hermite Interpolation - Lagrange Interpolation

34:18

4.1 Interpolation problem - Interpolation and Approximation

01:23:52

3.1.2 Convergence of iterative schemes - Iterative techniques for solving linear systems

57:09

3.2.1 Iterative techniques for solving nonlinear equations - Simple iterative schemes - part 2

01:00:18

3.2.2 Newton’s method ant its deformations - Iterative techniques for solving nonlinear equations

51:54

2.5 Norms of Vectors and Matrices - part 5