01:19:47

Introduction to Fuzzy Optimization

38:38

Linear Programming Problem (Duality)|Primal Dual|Duality Principle|Fundamental Theorem of Duality

35:25

Linear Programming Problem (Big M method) | Artificial Variable Method | Penalty Method

44:46

Linear Programming Problem (Simplex Method) Part 3 | Algorithm & Solution

46:59

Linear Programming Problem (Simplex Method) Part 2 | feasible basic degenerate solution

34:04

Linear Programming Problem (Simplex Method) Part 1 | Canonical and Standard form

52:14

Linear Programming Problem (Graphical Method)

50:38

Linear Programing Problem (Modelling)

38:53

What is Optimization? How and where it is related to us?

10:15

Z-Test | Statistical Inferences

06:25

A Scientific and Technical Journey for Better Tomorrow Using Data Science

28:03

Normal Distribution (Part 2)

17:52

Normal Distribution (Part 1)

11:42

Poisson Distribution

20:28

Bernoulli and Binomial Distributions

12:34

Expectation and Variance of a Random Variable

31:01

Easy Understanding of Random Variable

02:44

AS 1 - Introduction to Applied Statistics for Data Science

04:58

Numerical ODEs (Part 3) Runge and Runge Kutta fourth order Method

05:18

NM 20 Numerical ODEs PART 2 (Euler and Modified Euler Method)

01:58

NM 19 Numerical ODEs (PART 1) Taylor Series Method

09:02

NM 18 Numerical Differentiation

05:06

NM 17 Gauss Quadrature Numerical Integration

05:19

NM 16 Numerical Integration

02:19

NM 15 Jacobi Method to Find the Eigenvalues and Eigenvectors

02:27

NM 14 Power Method for Eigenvalues and Eigenvectors

02:12

NM 13 Gauss-Seidel Iteration Method

02:25

NM 12 Gauss Jacobi Iteration Method for Linear System of Equations

02:28

NM 11 LU Decomposition

03:29

NM 10 Gauss Jordan Elimination method

05:10

NM 9 Gauss Ellimination method

03:19

NM 8 Review of MATRIX ALGEBRA 001

03:24

NM 7 Convergence of Root Finding Iteration Methods (Numerical Analysis)

03:00

NM 6 Secant Method (Numerical Analysis)

03:49

NM 5 Newton Raphson Method To Find The Root Of A Function (Numerical Analysis)

02:53

NM 4 Fixed Point Iteration Method (Numerical Analysis)

03:00

NM 3 False-Position Method (Regula-Falsi Method) of Solving a Nonlinear Equation

03:30

NM 2 BISECTION METHOD (Numerical Analysis)

01:51

NM 1 Introduction to Numerical Methods

04:21

Mathematics (Heartbeat of all the Logical Thinkers)

07:58

Lecture 21 - Example problem of COMPLEX root based auxiliary equation (Linear Homogeneous ODE)

07:05

Lecture 20 - Example problems of Real root based auxiliary equation Linear Homogeneous nth Order ODE

09:15

Lecture 19 - Real and complex roots Formula for Linear Homogeneous nth Order ODE

07:45

Lecture 18 - Linear Homogeneous nth Order Ordinary Differential Equations (Auxiliary Equations)

05:58

Lecture 17 - Wronskian (Ordinary Differential Equations)

07:28

Lecture 16 - Introduction to Linear Homogeneous nth Order Ordinary Differential Equations

07:54

LECTURE 24 # Parseval's Identity For Fourier Transform (Example Problem)

10:45

LECTURE 23 # Parseval's Identity for Fourier Transform

11:21

LECTURE 22 # FOURIER TRANSFORM of CONVOLUTION between two functions

11:15

LECTURE 21 # Two important problems on properties of FOURIER TRANSFORM

17:56

LECTURE 20 # An important problem on FOURIER TRANSFORM

08:29

LECTURE 19 # FOURIER TRANSFORM of derivatives

08:46

LECTURE 18 # Interesting result of FOURIER TRANSFORM

10:40

LECTURE 17 # Modulation Theorem of FOURIER TRANSFORM

07:15

LECTURE 16 # Scaling property of Complex form of FOURIER TRANSFORM

07:54

LECTURE 15 # Shifting property of Complex form of FOURIER TRANSFORM

06:34

LECTURE 14 # Linearity property of Complex form of FOURIER TRANSFORM

10:03

LECTURE 13 # Existence of Complex form of FOURIER TRANSFORM and a simple problem

17:06

LECTURE 12 # Complex form of FOURIER TRANSFORM (Formula and Derivation) Special Tips

08:51

LECTURE 11 # FOURIER COSINE and SINE TRANSFORMS of DERIVATIVES Example Problem