08:38

Second Order Ordinary Differential Equations

00:41

Cyclone

39:58

Combinatorial Methods, Fundamental Principle of Counting, Permutations and Combinations Sample Space

34:59

Introduction to Probability, Sample Space Events and types of events favourable and possible outcome

09:00

Conservative Vector Fields, test for conservation, curl of a vector field.

14:41

Green's Theorem, connection between line integral along a curve and double integral over the region.

15:23

Line integrals in space, Parameterization of curves in space work done by force field along a curve.

21:31

Triple integral in cartesian coordinate, Volume bounded by surface applications of triple integrals.

19:39

Method of Lagrange Multipliers, Constrained Optimization, one constraint, and multiple constraints.

25:20

Double integrals and change of order of integration, integration over the general regions.

17:36

Simultaneous Decomposition method for Partial Differential Equations, a novel Decomposition method.

20:54

Adomian Decomposition method for the wave equation with homogenous Dirichlet Boundary Conditions.

20:05

Adomian Decomposition Method for inhomogenous Heat equation with time-dependent boundary conditions.

12:58

Adomian Decomposition Method for Heat equation with time-dependent Dirichlet boundary conditions.

21:43

Adomian Decomposition Method for Heat Equation (Partial Differential Equations)

07:20

Equation of Tangent Planes and Normal Lines of a surface in Space.

15:39

Directional Derivatives and Gradients, Rate of Change in the direction of a vector.

18:48

Partial Derivatives ( Derivatives of Multivariable functions)

23:46

The existence of the Limit of a multivariable function and Continuity of a multivariable function.

17:51

Limits and Continuity of functions of two variables (multivariable functions) multivariable calculus

24:09

Quadric (Quadratic) Surfaces and their Traces 3 Dimensional Surfaces multivariable calculus

23:33

Traces of Surfaces in 3 Dimensional Coordinate System Multivariable calculus

19:13

homogenous first order differential equations odes solved examples important Problems

28:53

Equations of Planes in Space, Line of Intersection of Two Planes, Parallel and Perpendicular Planes

33:20

Equation of Lines in Space, Parametric and Symmetric representation of a Line in 3 space.

18:35

Introduction to multivariable Calculus, multivariable functions.

14:59

Power Method and Inverse Power Method for Eigenvalues and Eigenvectors

27:11

Fixed Point Iteration Successive Approximation Method, and Convergence Criteria Sufficient Condition

11:49

Secant and Newton Raphson method Geometrical Interpretation Solved Problem Numerical Analysis

11:40

Newton Raphson Method With Solved Example and Geometrical Interpretation, Open Methods.

26:20

False Position Method, Error Analysis of Bisection Comparision of False Position and Bisection.

14:57

Numerical Method for Nonlinear Equations Bisection Method (Bracketing method)

21:46

Truncation error and Rounding off Error Integral Derivatives and Taylor Series

27:01

Errors and Approximations in Numerical Methods

17:34

Polynomial Interpolation and curve fitting Applications of Linear Algebra

13:15

QR Factorization of a matrix Gram Schmidt Process orthogonalization and orthonormalization

24:21

LU Decomposition method for Matrices A = LU | Numerical Methods | Solution of Linear Equation

07:24

This lesson is about the Least Square Solutions to Linear Systems QR Factorization method. (Part 2)

21:43

Least Squares Solutions to Linear Systems . (Part 1)

27:11

Singular Value Decomposition With Explanation and Solved Examples (when singular values are zero)

47:11

Eigen Values Eigen Vectors Diagonalization A-invariant Matrices Defective Eigenvalues .

16:46

Dimension of subspace theorems Null space row space column space and Rank nullity theorem

18:15

change of basis and coordinate systems Transition Matrices solved Problems

37:07

Linear Dependent and Independent Sets, Basis, Set of Functions, and Wronskian, spanning sets.

17:21

Converting Second order PDE to the system of first-order PDEs. Convection Diffusion Equation.

10:38

A new ANSATZ Method for Solving Partial Differential equations an initial value problem

14:50

Vector space, subspace, null space, row space, column space, basis, module Part 2.

27:27

Vector Space, Subspace , Module , Row space, Column space, Null space. Part 1

27:24

Matrix Operations Inverse of a Matrix and Characterization of Invertible Matrix. Elementary Matrix

18:07

Systems of PDEs Using Laplace Transform Solved Example.

23:01

Systems of Partial Differential Equations Using Laplace Transforms (A very new approach)

39:48

Linear and Non Linear Transformations Matrix of a Linear Transformation

26:01

Linear Independence, Linear Dependence Spanning sets are explained mathematically and geometrically

25:02

Solution of Systems Homogenous and Non Homogenous and Parametric representation

15:03

Matrix Equation AX = b. Equivalence of algebraic system and matrix equation.

34:57

Vector Equations Linear Combinations and Spanning sets.

33:40

Row Reduction Echelon and Reduced Echelon Forms

23:47

Introduction to linear System of equations (Linear Algebra)

34:15

Confidence Interval Statistics Lec 7

54:44

Normal Distributions Probability Lec 6