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Matt B @UCZHtjI0Z9FEtx46vSiiXklA@youtube.com

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Do videos to help me revise for my modules while at York uni


01:56
Video Bloopers
11:02
Math Finance- Forward contracts and options
09:14
Reducing a DFA
08:01
Non-deterministic finite state automata from NDA to DFA
07:53
The Pumping Lemma
13:16
Lorentz Transformations- Rotations POLT
07:39
Efficient Frontier
05:16
Lorentz-Fitzgerald Contraction
05:07
Spacelike, null, timelike separation of events
10:55
Minimum Variance Line
13:19
Portfolio Management -weights
06:40
Dynamics of stock prices
07:09
One step binomial- risk and return
07:49
Expressing numbers as the sum of squares
00:23
Welcome page
07:28
Continued Fractions
11:39
Cryptography RSA
08:11
Special functions - Hypergeometric series
05:31
Gamma and Beta Function Solving
08:40
DFA Deterministic finite state automaton
08:47
Schur Triangulation lemma / decomposition (upper trangle)
03:36
Uses of Diagonalization with example
03:46
Fluids- density
04:37
Mapping- Sesquilinear / Bilinear
09:30
Jordan Normal Form Examples 2x2, 3x3, 4x4
10:04
Jordan Normal Form - Method
10:41
Sylvester's Law of Inertia
05:52
Hermitian, Normal and Unitary Matrices
05:34
Streamline and Trajectory Solving
04:34
Fluids- Streamfunction and Potential
07:42
C++ for mathematicians - loops, for, if else, while
08:18
Mathematical finance- Arbitrage situation
07:45
Fluid dynamics- rate of strain tensor
11:33
C++ for mathematicians- basics, cout and cmath
07:00
Fluid Dynamics, Motion, Velocity, Acceleration
09:43
Interpolation - Newtons forward/difference methods
03:30
How to get Sturm-Liouville equations
03:57
Greens Theorem for Differential Equations
06:53
Iterative methods Jacobi and Gauss-Seidel
07:47
Gaussian Elimination and inverse matrix
09:39
Root finding Bisection/Newton/Secant/False Position and Order of convergence
05:13
Inhomogeneous 2nd order Differential Equations
07:43
Homogeneous 2nd order Differential Equations and Wronskian
05:47
Homogeneous and Inhomogeneous 1st order Equations
06:41
Single Variable Taylor Series
04:37
Elementary Divisors, Invariant factors of Groups
04:48
Families of Sets, Power set, sigma algebra, field
04:32
From Lagrangian to Hamiltonian
04:54
Hamiltonian Equation, Canonical Transformation
07:52
Kronecker Delta and Levi Civita
08:14
Lagrangian Mechanics - Lagrangian Equations
04:31
Homomorphisms
08:54
Complex numbers
07:35
Inner Product Spaces- Gram Schmidt
07:46
Chinese Remainder Theorem
02:33
Coordinate change matrix
08:21
Diagonalisation, Eigenvalues, Eigenvectors, Characteristic Polynomial
01:53
Vector Field Flux
06:16
Potential Functions- Irrotational
03:10
Greens Theorem