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About The Professor
Course
Subject:
Mathematics
Topic:
Vector Calculus
Views:
298,173
Educator
Name:
University of New South Wales (UNSW)
Type:
University
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Instructor
Name
Christopher Tisdell
Vector Calculus
Video Lectures
Displaying all 88 video lectures.
Lecture 1
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Applications of Double integrals
Lecture 2
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Path Integrals: How to Integrate Over Curves
Lecture 3
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What is a Vector Field?
Lecture 4
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What is the Divergence?
Lecture 5
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What is the Curl?
Lecture 6
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What is a Line Integral?
Lecture 7
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Applications of Line Integrals
Lecture 8
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Fundamental Theorem of Line Integrals
Lecture 9
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What is Green's Theorem?
Lecture 10
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Green's Theorem
Lecture 11
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Parametrised Surfaces
Lecture 12
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What is a Surface Integral? (Part I)
Lecture 13
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More On Surface Integrals
Lecture 14
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Surface Integrals and Vector Fields
Lecture 15
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Divergence Theorem of Gauss
Lecture 16
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How to Solve PDEs via Separation of Variables and Fourier Series
Lecture 17
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Vector Revision
Lecture 18
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Intro to Curves and Vector Functions
Lecture 19
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Limits of Vector Functions
Lecture 20
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Calculus of Vector Functions: One Variable
Lecture 21
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Calculus of Vector Functions Tutorial
Lecture 22
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Vector Functions Tutorial
Lecture 23
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Intro to Functions of Two Variables
Lecture 24
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Limits of Functions of Two Variables
Lecture 25
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Partial Derivatives
Lecture 26
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Partial Derivatives and PDEs Tutorial
Lecture 27
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Multivariable Functions: Graphs and Limits
Lecture 28
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Multivariable Chain Rule and Differentiability
Lecture 29
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Chain Rule: Partial Derivative of $\arctan (y/x)$ w.r.t. $x$
Lecture 30
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Chain Rule & Partial Derivatives
Lecture 31
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Chain Rule: Identity Involving Partial Derivatives
Lecture 32
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Multivariable Chain Rule
Lecture 33
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Leibniz' Rule: Integration via Differentiation Under Integral Sign
Lecture 34
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Evaluating Challenging Integrals via Differentiation: Leibniz Rule
Lecture 35
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Gradient and Directional Derivative
Lecture 36
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Gradient and Directional Derivative
Lecture 37
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Directional dDerivative of $f(x,y)$
Lecture 38
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Tangent Plane Approximation and Error Estimation
Lecture 39
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Gradient and Tangent Plane
Lecture 40
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Partial Derivatives and Error Estimation
Lecture 41
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Multivariable Taylor Polynomials
Lecture 42
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Taylor Polynomials: Functions of Two Variables
Lecture 43
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Multivariable Calculus: Limits, Chain Rule and Arc Length
Lecture 44
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Critical Points of Functions
Lecture 45
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How to Find Critical Points of Functions
Lecture 46
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How to Find Critical Points of Functions
Lecture 47
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Second Derivative Test: Two Variables
Lecture 48
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Multivariable Calculus: Critical Points and Second Derivative Test
Lecture 49
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How to Find and Classify Critical Points of Functions
Lecture 50
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Lagrange Multipliers
Lecture 51
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Lagrange Multipliers: Two Constraints
Lecture 52
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Lagrange Multipliers: Extreme Values of a Function Subject to a Constraint
Lecture 53
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Lagrange Multipliers Example
Lecture 54
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Lagrange multiplier Example: Minimizing a Function Subject to a Constraint
Lecture 55
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Second Derivative Test, Max/Min and Lagrange Multipliers
Lecture 56
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Intro to Jacobian Matrix and Differentiability
Lecture 57
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Jacobian Chain Rule and Inverse Function Theorem
Lecture 58
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Intro to Double Integrals
Lecture 59
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Double Integrals Over General Regions
Lecture 60
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Double Integrals: Volume Between Two Surfaces
Lecture 61
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Double Integrals: Volume of a Tetrahedron
Lecture 62
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Double Integral
Lecture 63
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Double Integrals and Area
Lecture 64
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Double Integrals in Polar Co-ordinates
Lecture 65
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Reversing Order in Double Integrals
Lecture 66
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Double Integrals: Reversing the Order of Integration
Lecture 67
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Applications of Double Integrals
Lecture 68
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Double Integrals and Polar Co-ordinates
Lecture 69
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Double Integrals
Lecture 70
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Centroid and Double Integral
Lecture 71
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Center of Mass, Double Integrals and Polar Co-ordinates
Lecture 72
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Triple Integral
Lecture 73
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Triple integrals in Cylindrical and Spherical Coordinates
Lecture 74
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Triple integrals & Center of Mass
Lecture 75
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Change of Variables in Double Integrals
Lecture 76
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Path Integral (Scalar Line Integral) From Vector Calculus
Lecture 77
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Line Integral Example in 3D-Space
Lecture 78
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Line Integral From Vector Calculus Over a Closed Curve
Lecture 79
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Line Integral Example From Vector Calculus
Lecture 80
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Divergence of a Vector Field
Lecture 81
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Curl of a Vector Field (ex. no.1)
Lecture 82
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Curl of a Vector Field (ex. no.2)
Lecture 83
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Divergence Theorem of Gauss
Lecture 84
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Intro to Fourier Series and How to Calculate Them
Lecture 85
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How to Compute a Fourier Series: An Example
Lecture 86
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What are Fourier Series?
Lecture 87
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Fourier Series
Lecture 88
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Fourier Series and Differential Equations
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Vector Calculus