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Code Listing by David Terr

Code 1-10 of 11   Pages: Go to  1  2  Next >>  page

### LegendrePoly 1.0 - David TerrTools / Development Tools

This program returns the coefficients of the Legendre polynomial P_n, given n. The result is a row vector with powers of x decreasing from left to right (standard MATLAB notation). Like for other polynomials, LegendrePoly(n) can be evaluated at x by typing

polyval(LegendrePoly(n),x).

### Wigner3j.m 1.0 - David TerrTools / Development Tools

Wigner3j(j1,j2,j,m1,m2,m) returns the Wigner 3j-symbol, where j1, j2, j, m1, m2, and m are half-integers. Physically, the Wigner 3j-symbol is closely related to the Clebsch-Gordon coefficient <j1,j2,m1,m2|j1,j2,j,m>, the square of which is...

### ClebschGordan.m 1.0 - David TerrTools / Development Tools

ClebschGordan(j1,j2,j,m1,m2,m) is the Clebsch-Gordan coefficient <j1,j2,m1,m2|j1,j2,j,m>. This is used in the theory of angular momentum in quantum mechanics.

### GeneralizedLucas.m 1.0 - David TerrTools / Development Tools

For fixed integers a and b such that D = a^2 + 4*b is nonnegative, the sequence V_n = GeneralizedLucas(n,a,b) satisfies the recurrence
V_n = V_{n-1} + V_{n-2} and the initial conditions V_0 = 2 and V_1 = a. When a=b=1, this is the Lucas...

### Lucas.m 1.0 - David TerrTools / Development Tools

Given a nonnegative integer n, return the nth Lucas number. Return an error message if the argument is not an integer.

### Physics.zip 1.0 - David TerrTools / Development Tools

Archive containing various files pertaining to physics.

### numerical.zip 1.0 - David TerrTools / Development Tools

Archive containing numerical function files.

### MinkowskiQM.m 1.0 - David TerrTools / Development Tools

Given x from 0 to 1, this program computes ?(x), where ? is the Minkowski question mark function, defined by

?(0)=0, ?(1)=1, and ?((a+b)/(c+d))=
(?(a/c) + ?(b/d))/2, where a/b and c/d are consecutive terms in the Farey sequence....

### SpecialFunctions.zip 1.0 - David TerrTools / Development Tools

Special functions archive.

### GeneralizedFibonacci.m 1.0 - David TerrTools / Development Tools

For fixed integers a and b with D = a^2 + 4*b positive, the sequence U_n = GeneralizedFibonacci(n,a,b) satisfies the recurrence U_n = a U_{n-1} + b U_{n-2} with initial conditions U_0 = 0 and U_1 = 1. If a=b=1, this is the Fibonacci sequence.