Jeffrey Chasnov

Scalar and vector fields | Lecture 11 | Vector Calculus for Engineers

Vector spaces | Lecture 16 | Matrix Algebra for Engineers

Bisection Method | Lecture 13 | Numerical Methods for Engineers

Matrices in MATLAB | Lecture 7 | Numerical Methods for Engineers

Karman vortex street at Re = 80

Convergence of Newton's Method | Lecture 17 | Numerical Methods for Engineers

Interpolation | Lecture 43 | Numerical Methods for Engineers

Binet's formula | Lecture 5 | Fibonacci Numbers and the Golden Ratio

Matrix addition and matrix multiplication | Lecture 2 | Matrix Algebra for Engineers

Real eigenvalues and eigenvectors | Lecture 33 | Matrix Algebra for Engineers

Root-Finding in MATLAB | Lecture 20 | Numerical Methods for Engineering

Gaussian elimination | Lecture 10 | Matrix Algebra for Engineers

The Del Operator in spherical coordinates | Lecture 34 | Vector Calculus for Engineers

Line Plots in MATLAB | Lecture 6 | Numerical Methods for Engineers

Heaviside step function

Demystifying Quantum Mechanics using Minimum Uncertainty Wavepackets

Euler method | Lecture 48 | Numerical Methods for Engineers

Spiraling squares | Lecture 12 | Fibonacci Numbers and the Golden Ratio

Sum of Fibonacci numbers squared | Lecture 10 | Fibonacci Numbers and the Golden Ratio

Permutation matrices | Lecture 9 | Matrix Algebra for Engineers

Heaviside step function | Lecture 32 | Differential Equations for Engineers

Particular solution when the inhomogeneous term is a homogeneous solution

Leibniz formula for computing determinants | Lecture 30 | Matrix Algebra for Engineers

Matrix Algebra in MATLAB | Lecture 32 | Numerical Methods for Engineers

Newton's Method | Lecture 14 | Numerical Methods for Engineers

Sum of Fibonacci numbers | Lecture 9 | Fibonacci Numbers and the Golden Ratio

Normal equation solution of the least-squares problem | Lecture 27 | Matrix Algebra for Engineers

Polar Coordinates (Divergence and Curl) | Lecture 27 | Vector Calculus for Engineers

The golden angle | Lecture 18 | Fibonacci Numbers and the Golden Ratio

The Rise and Fall of Quaternions: Why We Use i, j, and k in Vector Calculus | Deep Dive Maths

Fixed points and stability: one dimension

Kronecker delta and Levi-Civita symbol | Lecture 7 | Vector Calculus for Engineers

Central Difference Approximation | Lecture 61 | Numerical Methods for Engineers

Complex exponential function

Damped, forced, harmonic oscillator

Maxwell's equations from integral to differential form | Lecture 53 | Vector Calculus for Engineers

Double integral over a triangular region | Lecture 25 | Vector Calculus for Engineers

Vector Triple Product | Lecture 10 | Vector Calculus for Engineers

Green's theorem | Lecture 50 | Vector Calculus for Engineers

Scripts and Functions in MATLAB | Lecture 4 | Numerical Methods for Engineers

Cauchy-Euler equation: complex-conjugate roots

Dirac delta function

Zero, identity, diagonal, triangular, banded matrices | Lecture 3 | Matrix Algebra for Engineers

Gradient of a scalar field | Lecture 17 | Vector Calculus for Engineers

Jacobi, Gauss-Seidel and SOR Methods | Lecture 66 | Numerical Methods for Engineers

Fourier series of a triangle function

Cylindrical coordinates | Lecture 32 | Vector Calculus for Engineers

Line Integral of a Vector Field | Lecture 37 | Vector Calculus for Engineers

Laplacian of a scalar or vector field | Lecture 20 | Vector Calculus for Engineers

Systems of linear first-order odes | Lecture 39 | Differential Equations for Engineers