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2.4 Heat Equation0:07:45

2.4 Heat Equation with Insulated Ends using Fourier Series

2.3 Heat Equation0:09:10

2.3 Heat Equation example using Fourier Series

2.3 Introduction to0:05:13

2.3 Introduction to Fourier Series

2.3 Heat Equation0:04:53

2.3 Heat Equation example with trigonometric initial condition

2.3 Separation of0:08:52

2.3 Separation of Variables

2.2 Superposition0:05:19

2.2 Superposition

2.2 Linear Equations0:02:14

2.2 Linear Equations

2.2 Linear Operators0:06:06

2.2 Linear Operators

1.4 Steady State0:09:00

1.4 Steady State Solutions for Insulated Boundaries

1.4 Steady State0:09:08

1.4 Steady State Solutions

1.3 Boundary Values0:02:41

1.3 Boundary Values

1.2 Heat Equation0:05:03

1.2 Heat Equation

1.2 Fourier's Law0:05:14

1.2 Fourier's Law

1.2 Temperature and0:05:03

1.2 Temperature and specific heat

1.2 Conservation of0:08:46

1.2 Conservation of Energy

1.2 Heat Problem0:07:13

1.2 Heat Problem Basic Definitions

7.4 Inverse Laplace0:09:48

7.4 Inverse Laplace transforms of logarithms

4.2 Nonhomegeneous systems0:05:07

4.2 Nonhomegeneous systems

4.2 Differential Operators0:09:52

4.2 Differential Operators Example

4.2 Polynomial Differential0:10:50

4.2 Polynomial Differential Operators

3.1 Wronskians and0:04:12

3.1 Wronskians and general solution

3.1 General solutions0:08:13

3.1 General solutions to second order homogeneous linear equations

7.3 Inverse Laplace0:06:02

7.3 Inverse Laplace transforms by completing the square

Forced mass-spring system0:04:42

Forced mass-spring system review

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