07:03

Detecting Floods with Artificial Intelligence | International Conference of Undergraduate Research

14:14

The Wavelet Transform for Beginners

01:53

Modular Arithmetic Around a Circle in Python

14:06

Deriving the Electric Field of a Dipole

07:30

Green's Theorem: Proof - Part 2

10:50

Green's Theorem: Proof - Part 1

08:24

(Levi-cevita symbol) Proving that the divergence of a curl and the curl of a gradient are zero

13:07

Introduction to Dissipative forces - Power functions and damped pendulums

09:58

Equations of motion of a pendulum attached to a mass on a spring

15:38

Derivation of Gauss' Law from scratch using the inverse square law and the divergence theorem

21:47

The quantum harmonic oscillator (part 2) - Finding the wave functions of excited states

03:28

The quantum harmonic oscillator: Solving the differential equation for the ground state

26:44

The quantum harmonic oscillator (Part 1) - Finding the eigenstates, eigenvalues and wave fucntions

07:28

Proving "the cancellation of dots" equation

12:20

Proof of Snell's law using Fermat's Principle and the Euler-Lagrange equation

07:52

Differential equations: The integrating factor

06:57

Finding the volume of a cube using integration techniques

08:16

Integrating parametric equations to find the area.

07:21

Gauss' law for electric fields part 1 - The basics

07:41

Particles and potential steps: E-v(0) - Particle is reflected even though it has enough energy. - p

10:01

Reflection and transmission coefficients

01:37

Particles and potential steps: E-v(0) - part 2

07:29

particles and potential steps: E greater than V

06:16

Symmetric square well potentials

02:27

Particle in an infinite square well (part 5)

02:05

Particle in an infinite square well (part 4)

04:05

Particle in an infinite square well (part 3) (cut short)

09:28

Particle in an infinite square well (part 2)

08:49

Particle in an infinite square well (part 1)

11:24

Deriving the time-independent Schrödinger equation

13:45

Exercise VII (solution): Quantum Mechanics - Solving the time - dependent Schrödinger equation

00:06

Exercise VII: Quantum Mechanics - Solving the time-dependent Schrödinger equation

05:17

Two books I recommend for people starting out in REAL physics.

04:33

Derivation of Lagrange's Equations - part 3

13:02

Derivation of Lagrange's Equations - part 2

08:02

Derivation of Lagrange's Equations - Part 1

06:25

Hamiltonian for the Lagrangian of a particle in circular motion

03:55

Hamilton's Equations and the Harmonic Oscillator

07:36

Lagrangian of a particle in circular motion with changing radius (polar coordinates)

07:32

Derivation of Hamilton's Equations

04:28

Using a surface integral to derive the surface area of a torus (part 6) - Integration

10:25

Using a surface integral to derive the surface area of a torus (part 5) - Simplification

06:31

Using a surface integral to derive the surface area of a torus (part 4) - The cross product

05:05

Using a surface integral to derive the surface area of a torus (part 3) - Partial Derivatives

08:06

Using a surface integral to derive the surface area of a torus (part 2) - Vector valued function

10:33

Using a surface integral to derive the surface area of a torus (part 1) - The General Picture

08:09

Escape velocity in Earth's gravitational field (Proof)

08:40

Forming differential equations: Example 1 - Direct proportion type

05:05

Proof of Kepler's 3rd law of planetary motion (Easy derivation)

08:20

Path independence for line integrals

09:52

Using a line integral to calculate work done.

10:34

Proof that the divergence of a curl and the curl of a gradient are both equal to zero

10:26

Exercise VI (solution) part 2: Classical Mechanics - Equation of motion for a disk

05:40

Exercise VI (Solution) part 1: Classical Mechanics - Equation of motion for a disk

00:08

Exercise VI: Classical Mechanics - Equation of motion of a disk rolling down an inclined plane.

11:29

Integration by U-Substitution: 2 Examples - Trig and limits

14:06

The Implicit Function Theorem

05:36

Classical Mechanics: An overview of the series and lectures

10:01

Integration by U - Substitution: 2 Examples: Root and exponential functions

13:03

Exercise V (Solution): Classical Mechanics - Equations of motion of a pendulum