(SoME1) Imaginary numbers with real applications: complex exponentials and Euler's formula

How Imaginary Numbers Were Invented

How do Complex Numbers relate to Real Signals?

Why do Electrical Engineers use imaginary numbers in circuit analysis?

Optical aberrations: ray aberrations, wavefront error, Seidel, Abbe sine condition, Zernike

The Real World Uses of Imaginary Numbers

08. Photon polarization and quantum computing (Shor's algorithm, Grover's algorithm)

Why do trig functions appear in Euler's formula?

Demystifying Euler's Formula

09. Optics and Mechanics (Feynman path integral, Born series, Hamiltonian optics, Wigner function)

How Imaginary Numbers Make Real Physics Easier to Understand

Math Videos: How To Learn Basic Arithmetic Fast - Online Tutorial Lessons

BX2122/EC5216 Topic 9-1 Regression with Time Series Data: Stationary Variable

Chapter 01 Part 2: Real and Complex Exponential Signals.

How do complex numbers actually apply to control systems?

Imaginary Numbers Explained Bob Ross Style

Complex numbers | Further Maths + IB (HL) Specimen questions | ExamSolutions

06. Development of Schrodinger's equation

Imaginary Numbers Are Real [Part 1: Introduction]

Cosine and Sine Functions in terms of Complex Exponentials || Derivation from Euler's Formula

The number e explained in depth for (smart) dummies